Problem Statement
In this problem, some test cases have more than one correct output. We are using a special checker to verify that the output of your program is correct.
A positive integer x is called composite if there are positive integers y > 1 and z > 1 such that x = yz. In other words, a composite positive integer has a positive integer divisor other than 1 and itself. For example, 48 is composite because 48 = 4*12. The smallest few composite integers are 4, 6, 8, 9, and 10.
You are given an int n. Return a int[] with two elements. Both elements of the returned int[] must be positive composite integers, and their sum must be n.
For the given constraints on n at least one such pair always exists. Note that if there are many such pairs, your solution can return any one of them.
A positive integer x is called composite if there are positive integers y > 1 and z > 1 such that x = yz. In other words, a composite positive integer has a positive integer divisor other than 1 and itself. For example, 48 is composite because 48 = 4*12. The smallest few composite integers are 4, 6, 8, 9, and 10.
You are given an int n. Return a int[] with two elements. Both elements of the returned int[] must be positive composite integers, and their sum must be n.
For the given constraints on n at least one such pair always exists. Note that if there are many such pairs, your solution can return any one of them.
Definition
- Class:
- SilverbachConjecture
- Method:
- solve
- Parameters:
- int
- Returns:
- int[]
- Method signature:
- int[] solve(int n)
- (be sure your method is public)
Constraints
- n will be between 20 and 2000, inclusive.
Examples
20
Returns: {8, 12 }For n=20 there are seven correct answers: {4,16}, {6,14}, {8,12}, {10,10}, {12,8}, {14,6}, and {16,4}. Your program must return one of these seven answers.30
Returns: {15, 15 }You may return two identical numbers.999
Returns: {699, 300 }45
Returns: {15, 30 }