echo "# error-handling" >> README.md
git init
git add README.md
git commit -m "first commit"
git remote add origin https://github.com/bijay-shrestha/error-handling.git
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/** | |
* * Write a function named minDistance that returns the smallest distance between two factors of a number. | |
* * | |
* * For example, consider 13013 = 1*7*11*13. Its factors are 1, 7, 11, 13 and 13013. | |
* * minDistance(13013) would return 2 because the smallest distance between any two factors is 2 (13 - 11 = 2). | |
* * | |
* * As another example, minDistance (8) would return 1 because the factors of 8 are 1, 2, 4, 8 | |
* * and the smallest distance between any two factors is 1 (2 – 1 = 1). | |
* * | |
* * The function signature is |
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/** | |
* * Write a function named largestAdjacentSum that iterates through an array computing the sum of adjacent | |
* * elements and returning the largest such sum. You may assume that the array has at least 2 elements. | |
* * | |
* * If you are writing in Java, the function signature is | |
* * int largestAdjacentSum(int[ ] a) | |
* * | |
* * Examples: | |
* * | |
* * if a is return |
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/** | |
* Define an array to be a Martian array if the number of 1s is greater than the number of 2s and no two adjacent elements are equal. | |
* | |
* Write a function named isMartian that returns 1 if its argument is a Martian array; otherwise it returns 0. | |
* | |
* If you are programming in Java or C#, the function signature is | |
* int isMartian(int[ ] a) | |
* | |
* There are two additional requirements. | |
* |
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/** | |
* | |
* It is a fact that there exist two numbers x and y such that x! + y! = 10!. | |
* Write a method named solve10 that returns the values x and y in an array. | |
* The notation n! is called n factorial and is equal to n * n-1 * n-2 * … 2 * 1, e.g., 5! = 5*4*3*2*1 = 120. | |
* | |
*/ | |
package com.hawa.practice; |
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/** | |
* | |
* * An array is defined to be complete if the conditions (a), (d) and (e) below hold. | |
* * a. The array contains even numbers | |
* * b. Let min be the smallest even number in the array. | |
* * c. Let max be the largest even number in the array. | |
* * d. min does not equal max | |
* * e. All numbers between min and max are in the array | |
* * | |
* * For example {-5, 6, 2, 3, 2, 4, 5, 11, 8, 7} is complete because |
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/** | |
* * A balanced array is defined to be an array where for every value n in the array, -n also is in the | |
* * array. For example {-2, 3, 2, -3} is a balanced array. So is {-2, 2, 2, 2}. But {-5, 2, -2} is not because 5 | |
* * is not in the array. | |
* * | |
* * Write a function named isBalanced that returns 1 if its array argument is a balanced array. Otherwise | |
* * it returns 0. | |
* * | |
* * If you are programming in Java or C#, the function signature is | |
* * int isBalanced (int [ ] a); |
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/** | |
* | |
* * An Evens number is an integer whose digits are all even. For example 2426 is an Evens number | |
* * but 3224 is not. | |
* * | |
* * Write a function named isEvens that returns 1 if its integer argument is an Evens number otherwise it | |
* * returns 0. | |
* * | |
* * The function signature is | |
* * int isEvens (int n) |
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/** | |
* | |
* * An array is defined to be a Magic array if the sum of the primes in the array is equal to the first | |
* * element of the array. | |
* * | |
* * If there are no primes in the array, the first element must be 0. So {21, 3, 7, 9, 11 4, 6} is a Magic array | |
* * because 3, 7, 11 are the primes in the array and they sum to 21 which is the first element of the array. | |
* * | |
* * {13, 4, 4, 4, 4} is also a Magic array because the sum of the primes is 13 which is also the first element. | |
* * |
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/** | |
* * Get Maximum Element value from the given array. | |
*/ | |
package com.basic.practice; | |
import lombok.extern.slf4j.Slf4j; | |
@Slf4j | |
public class MaxNumberInArray { |
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