You are given a set of N positive integers and another integer P, where P is a small prime. You need to write a program to count the number of subsets of size (cardinality) 3, the sum of whose elements is divisible by P. Since the number K of such sets can be huge, output K modulo 10007 1009 (the remainder when K is divided by 1009)
Constraints
N <= 500
P<50
All integers <=1000
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intrftm.
integral
another integer P, where P is a small prime. You need to write a program to count the number of subsets of size (cardinality) 3, the sum of whose elements is divisible by P. Since the number K of such sets can be huge, output K modulo 10007 1009 (the remainder when K is divided by 1009)
Constraints
N <= 500
P<50
All integers <=1000
Answered by
1
Answer:
It can give the remainder to the promotion of the divisible elements.....
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