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@roncho12
Last active September 15, 2021 17:35
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1. The false omission rate of a test is 95% and its specificity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
2. The sensitivity of a test is 95%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
3. The sensitivity of a test is 85% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false omission rate of the test?
4. The precision of a test is 95% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
5. The specificity of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
6. The false discovery rate of a test is 90% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
7. The false omission rate of a test is 95% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
8. The false positive rate of a test is 90% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
9. The false positive rate of a test is 85% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the precision of the test?
10. The sensitivity of a test is 95% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
11. The precision of a test is 85% and its false negative rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
12. The false positive rate of a test is 95%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
13. The false negative rate of a test is 85% and its specificity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
14. The sensitivity of a test is 85% and its specificity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
15. The specificity of a test is 85% and its false omission rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
16. The false negative rate of a test is 85% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the specificity of the test?
17. The negative predictive value of a test is 85% and its false negative rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the specificity of the test?
18. The precision of a test is 90%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
19. The false discovery rate of a test is 85% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the sensitivity of the test?
20. The false discovery rate of a test is 90% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
21. The false positive rate of a test is 90% and its false discovery rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
22. The false positive rate of a test is 95% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
23. The negative predictive value of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
24. The false positive rate of a test is 95% and its precision is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
25. The sensitivity of a test is 95% and its negative predictive value is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
26. The specificity of a test is 90% and its false omission rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
27. The false omission rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
28. The false positive rate of a test is 90% and its precision is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
29. The precision of a test is 85%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
30. The specificity of a test is 85% and its false negative rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
31. The specificity of a test is 90% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
32. The false discovery rate of a test is 85% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
33. The false positive rate of a test is 95% and its sensitivity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
34. The false negative rate of a test is 90% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the precision of the test?
35. The false negative rate of a test is 90% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
36. The false negative rate of a test is 95% and its precision is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
37. The specificity of a test is 95% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
38. The precision of a test is 95% and its false omission rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
39. The precision of a test is 90%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
40. The false negative rate of a test is 95% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false omission rate of the test?
41. The precision of a test is 95% and its specificity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
42. The specificity of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
43. The negative predictive value of a test is 90% and its precision is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the specificity of the test?
44. The false omission rate of a test is 85%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
45. The false positive rate of a test is 85% and its false omission rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
46. The false discovery rate of a test is 95% and its sensitivity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
47. The specificity of a test is 85%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
48. The specificity of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false discovery rate of the test?
49. The false omission rate of a test is 90%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
50. The false discovery rate of a test is 90%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
51. The negative predictive value of a test is 95% and its precision is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
52. The false discovery rate of a test is 85%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
53. The specificity of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
54. The specificity of a test is 85% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
55. The false omission rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
56. The false negative rate of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
57. The false omission rate of a test is 85%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
58. The false positive rate of a test is 85%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
59. The negative predictive value of a test is 90% and its false discovery rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
60. The sensitivity of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the specificity of the test?
61. The false positive rate of a test is 90%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
62. The negative predictive value of a test is 90% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
63. The specificity of a test is 90% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
64. The negative predictive value of a test is 95%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
65. The specificity of a test is 85% and its false negative rate is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
66. The sensitivity of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
67. The specificity of a test is 90% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
68. The false positive rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
69. The false negative rate of a test is 85%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
70. The specificity of a test is 95% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false omission rate of the test?
71. The false positive rate of a test is 85%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
72. The false discovery rate of a test is 85% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
73. The false discovery rate of a test is 95% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
74. The specificity of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
75. The sensitivity of a test is 85%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
76. The false positive rate of a test is 95% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false negative rate of the test?
77. The false omission rate of a test is 95%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
78. The false discovery rate of a test is 85% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
79. The sensitivity of a test is 85%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
80. The false omission rate of a test is 95%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
81. The sensitivity of a test is 85% and its precision is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false discovery rate of the test?
82. The false negative rate of a test is 95% and its precision is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
83. The false discovery rate of a test is 85% and its sensitivity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false omission rate of the test?
84. The false omission rate of a test is 85%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
85. The false positive rate of a test is 85% and its sensitivity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
86. The false discovery rate of a test is 90%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
87. The false discovery rate of a test is 95% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false negative rate of the test?
88. The false positive rate of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false discovery rate of the test?
89. The precision of a test is 85%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
90. The negative predictive value of a test is 85%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
91. The false positive rate of a test is 90% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
92. The specificity of a test is 90% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
93. The false negative rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
94. The false negative rate of a test is 90% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the specificity of the test?
95. The precision of a test is 85%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
96. The false discovery rate of a test is 95% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the sensitivity of the test?
97. The specificity of a test is 95%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
98. The false omission rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
99. The false omission rate of a test is 95% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
100. The false discovery rate of a test is 95% and its specificity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the sensitivity of the test?
101. The false negative rate of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false positive rate of the test?
102. The false omission rate of a test is 85% and its sensitivity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
103. The false positive rate of a test is 85% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the precision of the test?
104. The false omission rate of a test is 85%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
105. The false negative rate of a test is 85% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
106. The precision of a test is 85% and its sensitivity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the negative predictive value of the test?
107. The false negative rate of a test is 90%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
108. The precision of a test is 90% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
109. The false discovery rate of a test is 95% and its specificity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
110. The precision of a test is 95% and its sensitivity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
111. The specificity of a test is 85%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
112. The false omission rate of a test is 90%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
113. The precision of a test is 90%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
114. The precision of a test is 85%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
115. The sensitivity of a test is 90% and its negative predictive value is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
116. The false positive rate of a test is 90%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
117. The sensitivity of a test is 95% and its negative predictive value is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
118. The precision of a test is 85% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
119. The specificity of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
120. The false discovery rate of a test is 85% and its sensitivity is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false negative rate of the test?
121. The false negative rate of a test is 85% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
122. The false negative rate of a test is 90%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
123. The false negative rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
124. The precision of a test is 90%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
125. The false omission rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
126. The false negative rate of a test is 85% and its false positive rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the specificity of the test?
127. The negative predictive value of a test is 85%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
128. The negative predictive value of a test is 85% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
129. The precision of a test is 95%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
130. The specificity of a test is 85% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
131. The false discovery rate of a test is 90% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
132. The false negative rate of a test is 85% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
133. The false positive rate of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
134. The sensitivity of a test is 95%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
135. The negative predictive value of a test is 90%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
136. The false positive rate of a test is 85% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
137. The sensitivity of a test is 95% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
138. The specificity of a test is 95% and its negative predictive value is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
139. The false discovery rate of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
140. The false discovery rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
141. The precision of a test is 85% and its false omission rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
142. The precision of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
143. The sensitivity of a test is 90% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
144. The precision of a test is 90%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
145. The precision of a test is 95% and its false negative rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
146. The precision of a test is 90% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the sensitivity of the test?
147. The false negative rate of a test is 95% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
148. The false negative rate of a test is 90% and its specificity is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false positive rate of the test?
149. The false negative rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
150. The false discovery rate of a test is 85% and its false negative rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
151. The false positive rate of a test is 90% and its false negative rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
152. The false discovery rate of a test is 85% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
153. The false discovery rate of a test is 95%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
154. The precision of a test is 85% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false positive rate of the test?
155. The sensitivity of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
156. The negative predictive value of a test is 95%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
157. The sensitivity of a test is 90%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
158. The false positive rate of a test is 95% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
159. The precision of a test is 85% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
160. The precision of a test is 90%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
161. The false discovery rate of a test is 90%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
162. The false negative rate of a test is 85% and its false omission rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
163. The negative predictive value of a test is 90%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
164. The false negative rate of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
165. The negative predictive value of a test is 90% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
166. The false negative rate of a test is 90%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
167. The negative predictive value of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
168. The false negative rate of a test is 95% and its false discovery rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false omission rate of the test?
169. The precision of a test is 95% and its sensitivity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
170. The precision of a test is 90% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
171. The false negative rate of a test is 85%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
172. The false positive rate of a test is 85%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
173. The sensitivity of a test is 85% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false discovery rate of the test?
174. The negative predictive value of a test is 95%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
175. The false discovery rate of a test is 95% and its sensitivity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
176. The specificity of a test is 95% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
177. The specificity of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
178. The false omission rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
179. The specificity of a test is 90% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the sensitivity of the test?
180. The negative predictive value of a test is 85%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
181. The false omission rate of a test is 90% and its sensitivity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
182. The false omission rate of a test is 95% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false negative rate of the test?
183. The sensitivity of a test is 85% and its precision is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
184. The false positive rate of a test is 90% and its precision is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
185. The false positive rate of a test is 95% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false omission rate of the test?
186. The precision of a test is 85% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false negative rate of the test?
187. The precision of a test is 95%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
188. The false negative rate of a test is 95%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
189. The false negative rate of a test is 95%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
190. The precision of a test is 85%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
191. The sensitivity of a test is 85%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
192. The false positive rate of a test is 95% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
193. The false negative rate of a test is 85%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
194. The false negative rate of a test is 85%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
195. The sensitivity of a test is 85% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
196. The specificity of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
197. The false omission rate of a test is 90% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
198. The false discovery rate of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
199. The specificity of a test is 90% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the negative predictive value of the test?
200. The negative predictive value of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the sensitivity of the test?
201. The false discovery rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
202. The precision of a test is 85% and its specificity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
203. The specificity of a test is 90%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
204. The specificity of a test is 85% and its negative predictive value is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
205. The precision of a test is 95% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
206. The negative predictive value of a test is 85% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
207. The false negative rate of a test is 85%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
208. The negative predictive value of a test is 90% and its specificity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
209. The negative predictive value of a test is 85% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
210. The sensitivity of a test is 90%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
211. The false positive rate of a test is 90% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
212. The precision of a test is 85% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
213. The specificity of a test is 85%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
214. The false discovery rate of a test is 85%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
215. The specificity of a test is 95%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
216. The false positive rate of a test is 85% and its false omission rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
217. The specificity of a test is 90%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
218. The precision of a test is 85% and its specificity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
219. The false discovery rate of a test is 90%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
220. The false negative rate of a test is 95% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
221. The sensitivity of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
222. The sensitivity of a test is 95%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
223. The false negative rate of a test is 90% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
224. The precision of a test is 85%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
225. The false omission rate of a test is 85% and its false positive rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false discovery rate of the test?
226. The false negative rate of a test is 95%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
227. The precision of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
228. The false negative rate of a test is 85% and its precision is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
229. The sensitivity of a test is 85% and its false omission rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
230. The false discovery rate of a test is 95%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
231. The false positive rate of a test is 90%.
We also know that the test's false discovery rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
232. The false negative rate of a test is 85% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
233. The false omission rate of a test is 90%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
234. The sensitivity of a test is 95% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false positive rate of the test?
235. The false positive rate of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
236. The false negative rate of a test is 85%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
237. The false omission rate of a test is 90% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
238. The false discovery rate of a test is 85% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the negative predictive value of the test?
239. The false positive rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
240. The negative predictive value of a test is 90%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
241. The false discovery rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
242. The sensitivity of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
243. The negative predictive value of a test is 85% and its false discovery rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
244. The false negative rate of a test is 90% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
245. The false omission rate of a test is 90% and its specificity is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
246. The false positive rate of a test is 90%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
247. The false positive rate of a test is 85%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
248. The specificity of a test is 95% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the precision of the test?
249. The negative predictive value of a test is 90%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
250. The precision of a test is 85% and its sensitivity is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
251. The false omission rate of a test is 95% and its sensitivity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
252. The negative predictive value of a test is 90%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
253. The specificity of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false negative rate of the test?
254. The precision of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
255. The specificity of a test is 85% and its sensitivity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
256. The sensitivity of a test is 90% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
257. The false omission rate of a test is 90% and its false positive rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
258. The false discovery rate of a test is 90% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false positive rate of the test?
259. The specificity of a test is 95%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
260. The specificity of a test is 95%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
261. The negative predictive value of a test is 85%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
262. The false positive rate of a test is 95%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
263. The negative predictive value of a test is 85% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false positive rate of the test?
264. The precision of a test is 85% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
265. The false positive rate of a test is 95% and its sensitivity is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
266. The precision of a test is 85% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
267. The specificity of a test is 95% and its negative predictive value is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
268. The sensitivity of a test is 85% and its false omission rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
269. The negative predictive value of a test is 95%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
270. The false omission rate of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
271. The precision of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
272. The false discovery rate of a test is 95% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
273. The precision of a test is 85% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the sensitivity of the test?
274. The false positive rate of a test is 90%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
275. The precision of a test is 95%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
276. The false discovery rate of a test is 85% and its false negative rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
277. The false omission rate of a test is 85% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
278. The false omission rate of a test is 90% and its sensitivity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
279. The precision of a test is 95% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
280. The false negative rate of a test is 85% and its false discovery rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
281. The false negative rate of a test is 90%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
282. The sensitivity of a test is 85% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
283. The sensitivity of a test is 90% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the specificity of the test?
284. The negative predictive value of a test is 85% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
285. The sensitivity of a test is 90% and its specificity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
286. The false omission rate of a test is 90% and its false positive rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
287. The false positive rate of a test is 85%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
288. The specificity of a test is 95% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
289. The negative predictive value of a test is 90% and its false negative rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the precision of the test?
290. The sensitivity of a test is 90%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
291. The false discovery rate of a test is 95% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false negative rate of the test?
292. The precision of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
293. The precision of a test is 85% and its sensitivity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
294. The sensitivity of a test is 95% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
295. The false positive rate of a test is 95% and its false discovery rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
296. The false discovery rate of a test is 85% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
297. The false omission rate of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
298. The false positive rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
299. The negative predictive value of a test is 95% and its false positive rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
300. The sensitivity of a test is 85% and its false discovery rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
301. The negative predictive value of a test is 90%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
302. The specificity of a test is 95% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
303. The false omission rate of a test is 95%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
304. The false discovery rate of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
305. The negative predictive value of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
306. The negative predictive value of a test is 90% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
307. The specificity of a test is 85%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
308. The negative predictive value of a test is 85% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the specificity of the test?
309. The precision of a test is 85%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
310. The false positive rate of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the negative predictive value of the test?
311. The false discovery rate of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false negative rate of the test?
312. The false negative rate of a test is 85%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
313. The negative predictive value of a test is 95% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
314. The precision of a test is 95% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
315. The specificity of a test is 90%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
316. The specificity of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
317. The false positive rate of a test is 90%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
318. The specificity of a test is 90%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
319. The specificity of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
320. The false discovery rate of a test is 95%.
We also know that the test's negative predictive value is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
321. The false positive rate of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false omission rate of the test?
322. The precision of a test is 95% and its specificity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
323. The precision of a test is 90% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false omission rate of the test?
324. The false discovery rate of a test is 90%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
325. The false negative rate of a test is 95% and its false discovery rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
326. The specificity of a test is 85% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the precision of the test?
327. The false positive rate of a test is 90% and its false discovery rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
328. The false positive rate of a test is 90% and its false omission rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
329. The false negative rate of a test is 85%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
330. The negative predictive value of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the sensitivity of the test?
331. The sensitivity of a test is 85%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
332. The precision of a test is 95% and its specificity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
333. The specificity of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
334. The precision of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
335. The false positive rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
336. The false omission rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
337. The false discovery rate of a test is 95% and its sensitivity is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false negative rate of the test?
338. The false discovery rate of a test is 90% and its negative predictive value is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
339. The specificity of a test is 95% and its false negative rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
340. The specificity of a test is 85% and its false omission rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
341. The false positive rate of a test is 90%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
342. The false negative rate of a test is 90% and its specificity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
343. The false discovery rate of a test is 95%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
344. The false positive rate of a test is 85% and its precision is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
345. The sensitivity of a test is 85%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
346. The false omission rate of a test is 85% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
347. The negative predictive value of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
348. The specificity of a test is 95%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
349. The false negative rate of a test is 90%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
350. The false discovery rate of a test is 90% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
351. The specificity of a test is 85%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
352. The negative predictive value of a test is 95%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
353. The specificity of a test is 95% and its false negative rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
354. The specificity of a test is 90%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
355. The false discovery rate of a test is 95% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
356. The precision of a test is 95%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
357. The false negative rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
358. The false positive rate of a test is 85% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
359. The sensitivity of a test is 90% and its false positive rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the negative predictive value of the test?
360. The false negative rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
361. The false negative rate of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
362. The negative predictive value of a test is 95%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
363. The false discovery rate of a test is 90%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
364. The false omission rate of a test is 90% and its sensitivity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
365. The negative predictive value of a test is 95%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
366. The false positive rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
367. The specificity of a test is 90% and its precision is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
368. The false negative rate of a test is 90% and its negative predictive value is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
369. The precision of a test is 90% and its sensitivity is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false negative rate of the test?
370. The negative predictive value of a test is 95% and its false positive rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
371. The sensitivity of a test is 85% and its precision is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
372. The specificity of a test is 85% and its sensitivity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false discovery rate of the test?
373. The specificity of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
374. The specificity of a test is 95% and its precision is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
375. The false discovery rate of a test is 90% and its sensitivity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
376. The specificity of a test is 90%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
377. The false omission rate of a test is 90%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
378. The false discovery rate of a test is 85%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
379. The sensitivity of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
380. The false discovery rate of a test is 95% and its false omission rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false positive rate of the test?
381. The false positive rate of a test is 90% and its sensitivity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false omission rate of the test?
382. The sensitivity of a test is 90%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
383. The false omission rate of a test is 90% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
384. The precision of a test is 90%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
385. The specificity of a test is 95% and its precision is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
386. The negative predictive value of a test is 90% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
387. The precision of a test is 90%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
388. The false omission rate of a test is 90% and its false negative rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the specificity of the test?
389. The false positive rate of a test is 90% and its sensitivity is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
390. The negative predictive value of a test is 85% and its false discovery rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
391. The sensitivity of a test is 85% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
392. The sensitivity of a test is 85% and its specificity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
393. The false positive rate of a test is 90%.
We also know that the test's negative predictive value is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
394. The sensitivity of a test is 95% and its negative predictive value is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
395. The false discovery rate of a test is 95% and its false negative rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
396. The negative predictive value of a test is 95% and its specificity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
397. The specificity of a test is 95%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
398. The specificity of a test is 85% and its sensitivity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
399. The false discovery rate of a test is 90% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
400. The precision of a test is 85% and its specificity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false omission rate of the test?
401. The specificity of a test is 95%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
402. The specificity of a test is 85% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
403. The specificity of a test is 90% and its false discovery rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false negative rate of the test?
404. The sensitivity of a test is 85% and its negative predictive value is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
405. The negative predictive value of a test is 85%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
406. The sensitivity of a test is 85%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
407. The specificity of a test is 95% and its false omission rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
408. The false omission rate of a test is 85% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the specificity of the test?
409. The false omission rate of a test is 95% and its sensitivity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false positive rate of the test?
410. The false discovery rate of a test is 85% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
411. The false positive rate of a test is 85% and its false omission rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
412. The precision of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false negative rate of the test?
413. The false omission rate of a test is 95% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false negative rate of the test?
414. The false omission rate of a test is 85%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
415. The negative predictive value of a test is 85% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
416. The specificity of a test is 95% and its sensitivity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
417. The specificity of a test is 95% and its precision is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
418. The precision of a test is 95% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
419. The precision of a test is 90% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
420. The false discovery rate of a test is 95% and its false positive rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false negative rate of the test?
421. The false positive rate of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
422. The false negative rate of a test is 85%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
423. The false discovery rate of a test is 95% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the specificity of the test?
424. The false omission rate of a test is 95% and its sensitivity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
425. The sensitivity of a test is 85% and its false positive rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
426. The false omission rate of a test is 90% and its false discovery rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
427. The false discovery rate of a test is 90%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
428. The sensitivity of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false discovery rate of the test?
429. The false omission rate of a test is 85% and its false discovery rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
430. The false negative rate of a test is 85% and its false positive rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
431. The precision of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
432. The sensitivity of a test is 85%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
433. The false positive rate of a test is 90% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false omission rate of the test?
434. The specificity of a test is 95% and its false negative rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
435. The sensitivity of a test is 95%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
436. The false omission rate of a test is 95% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
437. The false discovery rate of a test is 90% and its sensitivity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
438. The sensitivity of a test is 95%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
439. The precision of a test is 95% and its sensitivity is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
440. The false discovery rate of a test is 95%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
441. The false negative rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
442. The false omission rate of a test is 85% and its precision is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
443. The false omission rate of a test is 95% and its sensitivity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
444. The sensitivity of a test is 95%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
445. The precision of a test is 90% and its sensitivity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
446. The negative predictive value of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
447. The specificity of a test is 90%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
448. The false omission rate of a test is 90% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
449. The precision of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
450. The false negative rate of a test is 95%.
We also know that the test's false discovery rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
451. The negative predictive value of a test is 90% and its specificity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
452. The precision of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
453. The false positive rate of a test is 85%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
454. The specificity of a test is 90% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
455. The sensitivity of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
456. The specificity of a test is 90%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
457. The specificity of a test is 85%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
458. The false negative rate of a test is 85% and its false discovery rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
459. The sensitivity of a test is 95% and its false positive rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false omission rate of the test?
460. The specificity of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
461. The false discovery rate of a test is 90% and its specificity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
462. The negative predictive value of a test is 85% and its sensitivity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
463. The false omission rate of a test is 95%.
We also know that the test's false discovery rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
464. The specificity of a test is 85% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
465. The false negative rate of a test is 95% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false discovery rate of the test?
466. The false negative rate of a test is 95% and its precision is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
467. The negative predictive value of a test is 85% and its false negative rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
468. The false positive rate of a test is 90% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false negative rate of the test?
469. The false positive rate of a test is 90%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
470. The false negative rate of a test is 90% and its false omission rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false discovery rate of the test?
471. The false negative rate of a test is 90% and its precision is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
472. The false discovery rate of a test is 90% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
473. The false omission rate of a test is 90%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
474. The false negative rate of a test is 95%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
475. The false negative rate of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
476. The false negative rate of a test is 85% and its negative predictive value is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
477. The false positive rate of a test is 90% and its precision is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
478. The false positive rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
479. The precision of a test is 95% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
480. The false negative rate of a test is 95% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
481. The false negative rate of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false omission rate of the test?
482. The false positive rate of a test is 90% and its sensitivity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
483. The sensitivity of a test is 95%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
484. The false negative rate of a test is 90% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
485. The precision of a test is 95% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
486. The false negative rate of a test is 85% and its specificity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
487. The false negative rate of a test is 90% and its false discovery rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the negative predictive value of the test?
488. The precision of a test is 95%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
489. The specificity of a test is 90%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
490. The precision of a test is 85%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
491. The false omission rate of a test is 90% and its sensitivity is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false discovery rate of the test?
492. The sensitivity of a test is 95% and its false positive rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
493. The specificity of a test is 85% and its precision is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
494. The false negative rate of a test is 95% and its false discovery rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
495. The sensitivity of a test is 90% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
496. The precision of a test is 95% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
497. The precision of a test is 95% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false positive rate of the test?
498. The false omission rate of a test is 85% and its false negative rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
499. The false omission rate of a test is 90% and its specificity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
500. The negative predictive value of a test is 90% and its sensitivity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
501. The precision of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
502. The negative predictive value of a test is 85%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
503. The negative predictive value of a test is 85% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
504. The false discovery rate of a test is 90% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
505. The precision of a test is 85% and its sensitivity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
506. The sensitivity of a test is 85%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
507. The false negative rate of a test is 85% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
508. The precision of a test is 90%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
509. The negative predictive value of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
510. The specificity of a test is 95% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
511. The negative predictive value of a test is 95% and its specificity is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the precision of the test?
512. The specificity of a test is 95%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
513. The false omission rate of a test is 95% and its specificity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false negative rate of the test?
514. The precision of a test is 90% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
515. The false discovery rate of a test is 85% and its false positive rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
516. The precision of a test is 95% and its false negative rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
517. The precision of a test is 85% and its sensitivity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
518. The false discovery rate of a test is 95% and its sensitivity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
519. The specificity of a test is 95% and its precision is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false omission rate of the test?
520. The false positive rate of a test is 90% and its false negative rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
521. The false negative rate of a test is 95% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the specificity of the test?
522. The precision of a test is 90% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
523. The false negative rate of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
524. The specificity of a test is 85% and its false omission rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
525. The sensitivity of a test is 85%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
526. The false positive rate of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
527. The negative predictive value of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false discovery rate of the test?
528. The false discovery rate of a test is 95% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
529. The specificity of a test is 90%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
530. The false negative rate of a test is 90% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false positive rate of the test?
531. The false omission rate of a test is 85%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
532. The negative predictive value of a test is 85% and its false positive rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the precision of the test?
533. The sensitivity of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
534. The specificity of a test is 90% and its sensitivity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
535. The false negative rate of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false discovery rate of the test?
536. The precision of a test is 95% and its specificity is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
537. The negative predictive value of a test is 90% and its false positive rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
538. The precision of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
539. The precision of a test is 95% and its false positive rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false omission rate of the test?
540. The false negative rate of a test is 90%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
541. The specificity of a test is 90%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
542. The false discovery rate of a test is 90% and its false negative rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
543. The negative predictive value of a test is 95% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
544. The false omission rate of a test is 85% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
545. The negative predictive value of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the specificity of the test?
546. The false discovery rate of a test is 85% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
547. The negative predictive value of a test is 90% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
548. The precision of a test is 85% and its false omission rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the sensitivity of the test?
549. The sensitivity of a test is 85% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
550. The false negative rate of a test is 90% and its precision is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
551. The false discovery rate of a test is 85% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false positive rate of the test?
552. The false discovery rate of a test is 90% and its sensitivity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the negative predictive value of the test?
553. The specificity of a test is 90% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
554. The precision of a test is 85% and its false omission rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the sensitivity of the test?
555. The negative predictive value of a test is 90% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
556. The false discovery rate of a test is 85%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
557. The false positive rate of a test is 95% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
558. The specificity of a test is 90% and its false omission rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
559. The false positive rate of a test is 95% and its sensitivity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
560. The specificity of a test is 95% and its false discovery rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
561. The false discovery rate of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false positive rate of the test?
562. The sensitivity of a test is 95% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
563. The sensitivity of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
564. The false omission rate of a test is 85% and its specificity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
565. The false omission rate of a test is 85%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
566. The sensitivity of a test is 85% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
567. The false positive rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
568. The false negative rate of a test is 85% and its precision is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
569. The false omission rate of a test is 85% and its false negative rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
570. The false discovery rate of a test is 90%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
571. The precision of a test is 85% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
572. The false discovery rate of a test is 95% and its specificity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the negative predictive value of the test?
573. The negative predictive value of a test is 95% and its precision is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
574. The false discovery rate of a test is 90% and its sensitivity is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
575. The false discovery rate of a test is 90% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
576. The false omission rate of a test is 95% and its false negative rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
577. The specificity of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
578. The false positive rate of a test is 90% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
579. The negative predictive value of a test is 85% and its sensitivity is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
580. The negative predictive value of a test is 90% and its false negative rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
581. The precision of a test is 95% and its sensitivity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
582. The false positive rate of a test is 90% and its false negative rate is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
583. The negative predictive value of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
584. The sensitivity of a test is 85% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
585. The sensitivity of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
586. The false discovery rate of a test is 85%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
587. The sensitivity of a test is 95% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
588. The specificity of a test is 85%.
We also know that the test's negative predictive value is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
589. The precision of a test is 95% and its sensitivity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
590. The precision of a test is 90% and its false negative rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
591. The sensitivity of a test is 90% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
592. The precision of a test is 90% and its negative predictive value is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
593. The sensitivity of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
594. The precision of a test is 90%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
595. The precision of a test is 85% and its sensitivity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
596. The false omission rate of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
597. The false discovery rate of a test is 95%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
598. The false negative rate of a test is 95% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false omission rate of the test?
599. The specificity of a test is 95% and its precision is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
600. The false omission rate of a test is 95% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false discovery rate of the test?
601. The specificity of a test is 90%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
602. The specificity of a test is 95%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
603. The sensitivity of a test is 95% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
604. The false omission rate of a test is 85% and its false negative rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
605. The sensitivity of a test is 95% and its precision is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
606. The false negative rate of a test is 90% and its precision is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false omission rate of the test?
607. The precision of a test is 90% and its false omission rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
608. The precision of a test is 85% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the specificity of the test?
609. The false negative rate of a test is 90%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
610. The sensitivity of a test is 85%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
611. The precision of a test is 95% and its sensitivity is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false positive rate of the test?
612. The false omission rate of a test is 90%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
613. The false discovery rate of a test is 95% and its negative predictive value is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
614. The specificity of a test is 90%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
615. The false discovery rate of a test is 85% and its false negative rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
616. The false discovery rate of a test is 85% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
617. The false discovery rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
618. The specificity of a test is 95%.
We also know that the test's negative predictive value is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
619. The specificity of a test is 90% and its false discovery rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
620. The false discovery rate of a test is 85% and its false negative rate is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
621. The specificity of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
622. The false negative rate of a test is 90% and its negative predictive value is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
623. The false positive rate of a test is 95%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
624. The specificity of a test is 95% and its negative predictive value is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
625. The false omission rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
626. The false omission rate of a test is 95%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
627. The negative predictive value of a test is 90% and its false positive rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
628. The false positive rate of a test is 95%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
629. The negative predictive value of a test is 95% and its specificity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
630. The negative predictive value of a test is 85% and its false discovery rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
631. The sensitivity of a test is 85%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
632. The false negative rate of a test is 85%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
633. The negative predictive value of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
634. The false discovery rate of a test is 85%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
635. The sensitivity of a test is 85% and its false positive rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
636. The false negative rate of a test is 90% and its false omission rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
637. The false positive rate of a test is 95% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
638. The false omission rate of a test is 95%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
639. The sensitivity of a test is 95%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
640. The false negative rate of a test is 95%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
641. The specificity of a test is 90% and its false negative rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
642. The false positive rate of a test is 90% and its false discovery rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false negative rate of the test?
643. The false omission rate of a test is 90% and its false negative rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
644. The false discovery rate of a test is 85% and its negative predictive value is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
645. The false discovery rate of a test is 90% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
646. The false discovery rate of a test is 85% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
647. The negative predictive value of a test is 90%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
648. The specificity of a test is 85% and its false discovery rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
649. The precision of a test is 95% and its negative predictive value is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
650. The false omission rate of a test is 90% and its false positive rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the sensitivity of the test?
651. The sensitivity of a test is 90%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
652. The false negative rate of a test is 85% and its precision is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the negative predictive value of the test?
653. The specificity of a test is 85%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
654. The negative predictive value of a test is 95% and its sensitivity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false discovery rate of the test?
655. The false negative rate of a test is 95% and its false discovery rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
656. The false negative rate of a test is 90%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
657. The precision of a test is 85% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
658. The precision of a test is 85%.
We also know that the test's negative predictive value is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
659. The false positive rate of a test is 90% and its false discovery rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
660. The specificity of a test is 95%.
We also know that the test's false discovery rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
661. The specificity of a test is 95% and its false discovery rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
662. The precision of a test is 95%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
663. The false discovery rate of a test is 95% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
664. The specificity of a test is 85%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
665. The false negative rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
666. The false discovery rate of a test is 85% and its false omission rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
667. The false omission rate of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the specificity of the test?
668. The negative predictive value of a test is 90%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
669. The false negative rate of a test is 85% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
670. The sensitivity of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
671. The specificity of a test is 95% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
672. The false omission rate of a test is 95%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
673. The precision of a test is 85% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
674. The false negative rate of a test is 90% and its precision is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
675. The precision of a test is 95%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
676. The negative predictive value of a test is 90% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
677. The false negative rate of a test is 85% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false discovery rate of the test?
678. The false omission rate of a test is 95% and its false positive rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
679. The false omission rate of a test is 85% and its false positive rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
680. The sensitivity of a test is 85% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
681. The precision of a test is 90% and its false negative rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the specificity of the test?
682. The false positive rate of a test is 90% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the precision of the test?
683. The negative predictive value of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
684. The false omission rate of a test is 90%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
685. The false positive rate of a test is 85% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
686. The false discovery rate of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
687. The false discovery rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
688. The false negative rate of a test is 95% and its false positive rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
689. The false negative rate of a test is 90% and its precision is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
690. The false positive rate of a test is 85% and its false omission rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false discovery rate of the test?
691. The false negative rate of a test is 85%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
692. The false positive rate of a test is 95% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false omission rate of the test?
693. The false positive rate of a test is 90%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
694. The sensitivity of a test is 95% and its false discovery rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
695. The negative predictive value of a test is 95% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
696. The precision of a test is 90%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
697. The sensitivity of a test is 85%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
698. The false positive rate of a test is 85% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
699. The false discovery rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
700. The false negative rate of a test is 95% and its false discovery rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false omission rate of the test?
701. The negative predictive value of a test is 95% and its specificity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the sensitivity of the test?
702. The sensitivity of a test is 95%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
703. The precision of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
704. The false negative rate of a test is 95% and its negative predictive value is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
705. The specificity of a test is 85% and its false omission rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
706. The negative predictive value of a test is 85% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
707. The false omission rate of a test is 90% and its sensitivity is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the precision of the test?
708. The false negative rate of a test is 90%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
709. The sensitivity of a test is 95% and its false positive rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
710. The false positive rate of a test is 90% and its sensitivity is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
711. The false omission rate of a test is 95% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
712. The negative predictive value of a test is 90% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
713. The precision of a test is 95% and its specificity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
714. The false positive rate of a test is 95% and its sensitivity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
715. The negative predictive value of a test is 85%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
716. The negative predictive value of a test is 95%.
We also know that the test's false discovery rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
717. The specificity of a test is 95%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
718. The false positive rate of a test is 85% and its false negative rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
719. The false positive rate of a test is 90% and its false omission rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
720. The false discovery rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
721. The sensitivity of a test is 90% and its false omission rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the specificity of the test?
722. The false omission rate of a test is 85% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
723. The sensitivity of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
724. The false omission rate of a test is 95% and its false discovery rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
725. The specificity of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
726. The sensitivity of a test is 85%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
727. The specificity of a test is 85%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
728. The specificity of a test is 95% and its precision is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the sensitivity of the test?
729. The false negative rate of a test is 90% and its false discovery rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
730. The negative predictive value of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the specificity of the test?
731. The specificity of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
732. The sensitivity of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
733. The false omission rate of a test is 85% and its specificity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
734. The false negative rate of a test is 95% and its false omission rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
735. The false negative rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
736. The precision of a test is 90%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
737. The specificity of a test is 95%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
738. The sensitivity of a test is 95% and its specificity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
739. The false positive rate of a test is 95% and its false negative rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
740. The false discovery rate of a test is 85%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
741. The false discovery rate of a test is 85%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
742. The specificity of a test is 90% and its negative predictive value is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
743. The negative predictive value of a test is 90% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the precision of the test?
744. The sensitivity of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
745. The specificity of a test is 85% and its sensitivity is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
746. The false negative rate of a test is 85% and its specificity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
747. The negative predictive value of a test is 85%.
We also know that the test's false discovery rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
748. The false discovery rate of a test is 85%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
749. The false negative rate of a test is 85%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
750. The false positive rate of a test is 95%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
751. The specificity of a test is 90% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false omission rate of the test?
752. The false positive rate of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
753. The sensitivity of a test is 95% and its false discovery rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
754. The false omission rate of a test is 95% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
755. The false positive rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
756. The specificity of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
757. The false negative rate of a test is 95%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
758. The negative predictive value of a test is 85%.
We also know that the test's false positive rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
759. The specificity of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
760. The false positive rate of a test is 85% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
761. The false negative rate of a test is 85%.
We also know that the test's false discovery rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
762. The precision of a test is 90%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
763. The false omission rate of a test is 90%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
764. The specificity of a test is 90%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
765. The false negative rate of a test is 85% and its precision is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
766. The precision of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
767. The sensitivity of a test is 85% and its false omission rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the precision of the test?
768. The negative predictive value of a test is 90% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
769. The false negative rate of a test is 95% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
770. The precision of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
771. The false omission rate of a test is 85% and its sensitivity is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
772. The false discovery rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
773. The sensitivity of a test is 85%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
774. The false discovery rate of a test is 95% and its false positive rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the sensitivity of the test?
775. The negative predictive value of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
776. The false omission rate of a test is 85%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
777. The precision of a test is 90% and its negative predictive value is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
778. The false negative rate of a test is 85% and its precision is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
779. The negative predictive value of a test is 90% and its precision is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
780. The false negative rate of a test is 85% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
781. The false negative rate of a test is 85% and its false omission rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
782. The false discovery rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
783. The false positive rate of a test is 85%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
784. The false omission rate of a test is 85% and its false positive rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the sensitivity of the test?
785. The false omission rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
786. The sensitivity of a test is 90% and its precision is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
787. The false positive rate of a test is 85% and its false negative rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the negative predictive value of the test?
788. The false omission rate of a test is 90%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
789. The false omission rate of a test is 95% and its specificity is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the precision of the test?
790. The precision of a test is 90% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false negative rate of the test?
791. The false positive rate of a test is 90%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
792. The precision of a test is 90%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
793. The false negative rate of a test is 95% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the specificity of the test?
794. The false positive rate of a test is 90% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false omission rate of the test?
795. The false negative rate of a test is 90%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
796. The false discovery rate of a test is 90% and its false negative rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false positive rate of the test?
797. The specificity of a test is 85%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
798. The false negative rate of a test is 95%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
799. The sensitivity of a test is 90%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
800. The specificity of a test is 95% and its precision is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
801. The negative predictive value of a test is 95%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
802. The false negative rate of a test is 90% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
803. The false discovery rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
804. The sensitivity of a test is 95% and its specificity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
805. The false discovery rate of a test is 90% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false omission rate of the test?
806. The sensitivity of a test is 85%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
807. The negative predictive value of a test is 85%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
808. The precision of a test is 90% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
809. The sensitivity of a test is 85% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
810. The negative predictive value of a test is 95%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
811. The false positive rate of a test is 90% and its false omission rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the negative predictive value of the test?
812. The false negative rate of a test is 85% and its negative predictive value is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
813. The false negative rate of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
814. The sensitivity of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false positive rate of the test?
815. The negative predictive value of a test is 95% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the precision of the test?
816. The false omission rate of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
817. The false discovery rate of a test is 95% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
818. The false discovery rate of a test is 90%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
819. The negative predictive value of a test is 90% and its precision is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
820. The specificity of a test is 90% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false omission rate of the test?
821. The false negative rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
822. The precision of a test is 85%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
823. The false positive rate of a test is 95% and its false discovery rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
824. The false discovery rate of a test is 85% and its false omission rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
825. The false omission rate of a test is 85% and its sensitivity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
826. The false positive rate of a test is 90% and its false omission rate is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
827. The precision of a test is 85% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false negative rate of the test?
828. The negative predictive value of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
829. The specificity of a test is 95%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
830. The false omission rate of a test is 85% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
831. The false omission rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
832. The negative predictive value of a test is 90%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
833. The false omission rate of a test is 85% and its false positive rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
834. The false negative rate of a test is 85% and its negative predictive value is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
835. The sensitivity of a test is 90% and its false positive rate is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
836. The specificity of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
837. The false positive rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
838. The false positive rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
839. The false omission rate of a test is 90% and its false negative rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
840. The false omission rate of a test is 90% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
841. The false omission rate of a test is 90% and its false negative rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
842. The false negative rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
843. The false positive rate of a test is 95% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
844. The false discovery rate of a test is 85% and its false omission rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false negative rate of the test?
845. The false negative rate of a test is 85%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
846. The negative predictive value of a test is 90%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
847. The sensitivity of a test is 90% and its precision is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
848. The false omission rate of a test is 85%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
849. The false discovery rate of a test is 90%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
850. The false discovery rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
851. The sensitivity of a test is 90% and its false omission rate is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
852. The sensitivity of a test is 90%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
853. The false negative rate of a test is 90%.
We also know that the test's false omission rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
854. The false negative rate of a test is 95% and its specificity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
855. The precision of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
856. The sensitivity of a test is 95% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the precision of the test?
857. The false omission rate of a test is 90% and its precision is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false negative rate of the test?
858. The precision of a test is 90% and its sensitivity is 85%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
859. The false discovery rate of a test is 85% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
860. The specificity of a test is 95% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false omission rate of the test?
861. The negative predictive value of a test is 90% and its false negative rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
862. The false omission rate of a test is 85% and its specificity is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the precision of the test?
863. The false discovery rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
864. The false omission rate of a test is 90% and its specificity is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
865. The false omission rate of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
866. The negative predictive value of a test is 90%.
We also know that the test's specificity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
867. The sensitivity of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
868. The false positive rate of a test is 95% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the sensitivity of the test?
869. The negative predictive value of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
870. The false negative rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
871. The false positive rate of a test is 85% and its false negative rate is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
872. The false negative rate of a test is 85%.
We also know that the test's false omission rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
873. The false negative rate of a test is 95% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
874. The specificity of a test is 95% and its false discovery rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
875. The negative predictive value of a test is 90% and its precision is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the sensitivity of the test?
876. The negative predictive value of a test is 90%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
877. The false positive rate of a test is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
878. The specificity of a test is 95% and its precision is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
879. The specificity of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
880. The false positive rate of a test is 95% and its false discovery rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
881. The false positive rate of a test is 85% and its precision is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
882. The false omission rate of a test is 90%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
883. The negative predictive value of a test is 95% and its specificity is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
884. The false discovery rate of a test is 90% and its sensitivity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false negative rate of the test?
885. The false positive rate of a test is 95% and its false omission rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
886. The precision of a test is 95%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
887. The false positive rate of a test is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
888. The sensitivity of a test is 85% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false omission rate of the test?
889. The false discovery rate of a test is 85% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the sensitivity of the test?
890. The false omission rate of a test is 90%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
891. The precision of a test is 85% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
892. The false omission rate of a test is 85% and its false discovery rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
893. The false discovery rate of a test is 95% and its sensitivity is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the negative predictive value of the test?
894. The false omission rate of a test is 85%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
895. The precision of a test is 90% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the negative predictive value of the test?
896. The false omission rate of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
897. The false negative rate of a test is 85% and its false omission rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the false positive rate of the test?
898. The false positive rate of a test is 90% and its false negative rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
899. The false positive rate of a test is 85% and its negative predictive value is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the precision of the test?
900. The precision of a test is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
901. The specificity of a test is 85% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
902. The sensitivity of a test is 90% and its specificity is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false discovery rate of the test?
903. The specificity of a test is 90% and its false discovery rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
904. The specificity of a test is 85% and its precision is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
905. The false discovery rate of a test is 85% and its false positive rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
906. The sensitivity of a test is 85%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
907. The sensitivity of a test is 90% and its false omission rate is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the specificity of the test?
908. The negative predictive value of a test is 90%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
909. The false positive rate of a test is 85%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
910. The false negative rate of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
911. The negative predictive value of a test is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
912. The false omission rate of a test is 90%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
913. The negative predictive value of a test is 95% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
914. The false discovery rate of a test is 95% and its sensitivity is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
915. The false negative rate of a test is 85% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
916. The false positive rate of a test is 90% and its precision is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
917. The sensitivity of a test is 95% and its false positive rate is 90%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the false discovery rate of the test?
918. The negative predictive value of a test is 95%.
We also know that the test's precision is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
919. The negative predictive value of a test is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
920. The negative predictive value of a test is 85%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
921. The negative predictive value of a test is 95% and its false negative rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
922. The false negative rate of a test is 85%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
923. The false negative rate of a test is 90% and its specificity is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
924. The false omission rate of a test is 95% and its specificity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false negative rate of the test?
925. The sensitivity of a test is 95% and its false discovery rate is 85%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the specificity of the test?
926. The false omission rate of a test is 95%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
927. The specificity of a test is 95%.
We also know that the test's negative predictive value is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
928. The false positive rate of a test is 90% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
929. The specificity of a test is 95% and its false negative rate is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
930. The precision of a test is 85%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
931. The precision of a test is 85%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
932. The false omission rate of a test is 95%.
We also know that the test's false negative rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
933. The false positive rate of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
934. The false negative rate of a test is 90%.
We also know that the test's specificity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
935. The sensitivity of a test is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
936. The sensitivity of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the precision of the test?
937. The false omission rate of a test is 95% and its sensitivity is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false positive rate of the test?
938. The precision of a test is 95% and its specificity is 95%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
939. The false discovery rate of a test is 85%.
We also know that the test's sensitivity is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
940. The false discovery rate of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false negative rate of the test?
941. The negative predictive value of a test is 85% and its false discovery rate is 95%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false negative rate of the test?
942. The false omission rate of a test is 95% and its sensitivity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
943. The precision of a test is 95% and its specificity is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
944. The false negative rate of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
945. The precision of a test is 85% and its false positive rate is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the sensitivity of the test?
946. The sensitivity of a test is 95% and its false positive rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the negative predictive value of the test?
947. The precision of a test is 85%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
948. The false negative rate of a test is 95%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
949. The false discovery rate of a test is 95% and its negative predictive value is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
950. The false positive rate of a test is 95%.
We also know that the test's false discovery rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
951. The false discovery rate of a test is 90% and its false positive rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the sensitivity of the test?
952. The precision of a test is 95%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
953. The specificity of a test is 85% and its sensitivity is 85%.
Assume we apply the test to a dataset where the proportion of positive test results is 10%.
What would be the precision of the test?
954. The sensitivity of a test is 85%.
We also know that the test's false positive rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
955. The specificity of a test is 85%.
We also know that the test's false omission rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
956. The false negative rate of a test is 90% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the false discovery rate of the test?
957. The specificity of a test is 85% and its sensitivity is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
958. The specificity of a test is 90% and its false negative rate is 95%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the false discovery rate of the test?
959. The precision of a test is 95% and its false omission rate is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
960. The false discovery rate of a test is 85%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
961. The false omission rate of a test is 95%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
962. The false negative rate of a test is 85%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
963. The sensitivity of a test is 85% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false discovery rate of the test?
964. The specificity of a test is 90% and its false discovery rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
965. The false positive rate of a test is 90%.
We also know that the test's sensitivity is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
966. The false omission rate of a test is 90%.
We also know that the test's false discovery rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
967. The precision of a test is 85% and its false omission rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
968. The false omission rate of a test is 85% and its false positive rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the specificity of the test?
969. The sensitivity of a test is 85%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
970. The negative predictive value of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
971. The specificity of a test is 85% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
972. The false omission rate of a test is 90%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
973. The sensitivity of a test is 95%.
We also know that the test's specificity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
974. The sensitivity of a test is 85%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
975. The sensitivity of a test is 95% and its false discovery rate is 85%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
976. The false omission rate of a test is 90% and its false positive rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the false discovery rate of the test?
977. The false omission rate of a test is 90% and its precision is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
978. The precision of a test is 95%.
We also know that the test's false negative rate is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
979. The precision of a test is 95% and its negative predictive value is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
980. The false discovery rate of a test is 85% and its false negative rate is 85%.
We perform the test on a sick subject.
What is the probability that the test will return a positive result?
981. The specificity of a test is 85%.
We also know that the test's negative predictive value is 85% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
982. The false discovery rate of a test is 95% and its negative predictive value is 90%.
We perform the test on a sick subject.
What is the probability that the test will return a negative result?
983. The sensitivity of a test is 85% and its specificity is 85%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the negative predictive value of the test?
984. The specificity of a test is 95% and its negative predictive value is 90%.
Assume we apply the test to a dataset where the prevalence is 1%.
What would be the precision of the test?
985. The specificity of a test is 85% and its false negative rate is 95%.
Assume we apply the test to a dataset where the proportion of positive test results is 5%.
What would be the negative predictive value of the test?
986. The negative predictive value of a test is 95%.
We also know that the test's false positive rate is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
987. The negative predictive value of a test is 95%.
We also know that the test's false negative rate is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 10%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
988. The precision of a test is 90% and its false omission rate is 90%.
Assume we apply the test to a dataset where the proportion of positive test results is 1%.
What would be the specificity of the test?
989. The false negative rate of a test is 95%.
We also know that the test's negative predictive value is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a false positive?
990. The specificity of a test is 85% and its precision is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
991. The specificity of a test is 95% and its precision is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
992. The false omission rate of a test is 90%.
We also know that the test's sensitivity is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a true negative?
993. The false positive rate of a test is 90%.
We also know that the test's precision is 95% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 1%.
We perform the test on a random subject, and it returns a positive result.
What is the probability that it is a true positive?
994. The negative predictive value of a test is 90%.
We also know that the test's precision is 90% and that these metrics were obtained
when the test was evaluated on a dataset where the prevalence was 5%.
We perform the test on a random subject, and it returns a negative result.
What is the probability that it is a false negative?
995. The false negative rate of a test is 85% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
996. The negative predictive value of a test is 85% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
997. The false omission rate of a test is 85% and its false positive rate is 95%.
We perform the test on a healthy subject.
What is the probability that the test will return a negative result?
998. The precision of a test is 85% and its false negative rate is 90%.
We perform the test on a healthy subject.
What is the probability that the test will return a positive result?
999. The false positive rate of a test is 95% and its negative predictive value is 95%.
Assume we apply the test to a dataset where the prevalence is 10%.
What would be the sensitivity of the test?
1000. The sensitivity of a test is 90% and its specificity is 90%.
Assume we apply the test to a dataset where the prevalence is 5%.
What would be the false omission rate of the test?
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