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1. How does using a stack decrease the time complexity? | |
ans: Because we are calculating the next smallest element by using a stack as we traverse through the array, using a stack | |
reduces the time complexity to linear time. | |
2. What is the space complexity of the program? | |
ans: We use two arrays to store the next smallest left and next smallest right respectively and use another array to store the areas. | |
So, the total space used is O(3n), which simplifies to O(n). | |
3. What if there will be no smaller element in left or right? | |
ans: Consider the value at index 1. To the left, there are no smaller elements. For index 1, we'll suppose the NSE to the left is -1. |
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1. If next greater left does not exist for an element, what should we take that for... | |
ans:- -1 | |
2. How to implement a stack using queue? | |
ans: A stack can be implemented using two queues. Let stack to be implemented be ‘s’ and queues used to implement be ‘q1’ and ‘q2’. | |
Stack ‘s’ can be implemented in two ways: | |
Method 1 (By making push operation costly) | |
Method 2 (By making pop operation costly) |
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1. What will be the different sections that need to be mantained in this question? | |
ans: Here we need to mantain 4 sections of the array: | |
1. 1 to low (the range containing 0) | |
2. low to mid (the range containing 1) | |
3. mid to high (the range containing unknown elements), | |
4. high to N (the range containing unknown elements) (the range containing 2) | |
2. Someone explained to me that arrays were really just constant pointers. | |
ans: This is a bit of an oversimplification. An array name is ``constant'' in that it cannot be assigned to, but an array is not a | |
pointer. |
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1- What is time complexity of the question? | |
ans- O(n) | |
2- What is space complexity of the question? | |
ans- O(1) | |
3. difference between merge sort and quick sort? | |
ans: The fundamental difference between quicksort and merge sort is that quicksort sorts the elements by comparing each one to a | |
pivot, whereas merge sort divides the array into two subarrays repeatedly until only one element remains. |
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1. what is the time complexity of this problem? | |
ans: O(N) | |
2. Difference between StringBuilder and stringBuffer? | |
ans: StringBuffer is thread-safe since it is synchronised. It means that two threads can't call the StringBuffer functions at the same | |
time. StringBuilder is not thread safe because it is not synchronised. It indicates that two threads can use StringBuilder's methods at | |
the same time. | |
3. what is the meaning of lexicographic? | |
ans: The lexicographic or lexicographical order is a generalisation of dictionaries' alphabetical order to sequences of ordered symbols |
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1. Try to thik of different conditions according to the requirement of the question. | |
2.. If A and B is positive and answer between them can be negative or positive. If answer is positive then | |
multiply the answer by A and B both. And if answer is negative then maximum product will be A or B any. | |
3. If A is positive and B is negative and answer between them can be positive or negative. If answer is positive then final | |
answer will be multiplied by B. And if answer is negative then final answer will be multiplied by A. | |
4.. If A is negative and B is positive and answer between them can be positive or negative. If answer is positive then final | |
answer will be multiplied by A. And if answer is negative then final answer will be multiplied by B. | |
5. If A is negative and B is negative and answer between them can be positive or negative. If answer is negative then final | |
answer will be multiplied by A or B both depending whichever will give maximum product. And if answer is positive then final | |
answer is answer itself. |
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1. what is the trie data structure? | |
Trie is an efficient information reTrieval data structure. Using Trie, search complexities can be brought to optimal limit (key length). | |
If we store keys in binary search tree, a well balanced BST will need time proportional to M * log N, where M is maximum string length | |
and N is number of keys in tree. Using Trie, we can search the key in O(M) time. | |
2. what is the maximum 32 bit number? | |
ans: 32 times 1 is the maximum 32 bit number. | |
3. what are the properties of XOR? | |
1 ^ 1 = 0 |
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1. What is HashSet? | |
ans: The HashSet class in Java is used to create a collection that stores data in a hash table. It derives from AbstractSet and implements | |
the Set interface. | |
2. What is HashMap? | |
ans: The HashMap class in Java implements the Map interface, which allows us to store key-value pairs with unique keys. If you try to | |
insert the duplicate key, it will overwrite the associated key's element. Updating, deleting, and other operations are simple to | |
accomplish with the key index. The java.util package contains the HashMap class. | |
3. What is the time complexity to access element form the HashSet? |
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1. what is the diference bewteen the 'a' and "A" ? | |
ans: 'a' is treated as a character by the compiler and "A" is treated as a string by the compiler. | |
2. what are all the appropirate conditions to solve this question? | |
ANS: We iterate the array and if the future element is same as current, ignore. Otherwise flip the elements and for that check. | |
If the future is 0 then flip the bulbs and turned them to 1. If future is 1 then flip the bulbs and turned them to 0. | |
3. what is the meaning of target.charAt(i) - '0'? | |
ans: It give the differnce of ascii value of target[i] and '0'. |
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1. The “X” at position (1,1), will only be considered into the battleship if its “I - 1” position is also non “X” and “J - 1“ position | |
is also non “X” then only we can say current “X” helps us in the battleship. Why? | |
Just because if the “X” will be present in any of the “I - 1” or “J - 1” positions, then the current position will already be | |
included as some other battleship part. | |
2. What are all the conditions the coder need to handle in this problem? | |
Ans: case 1: i==0 && j == 0 | |
case 2 i == 0 | |
case 3 j == 0 | |
case 4 i!=0 && j!=0 |
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