Let P(x) be a nonconstant polynomial, where all the coefficients are nonnegative integers. Prove that there exist infinitely many positive integers n such that P(n) is composite.

Question

Let P(x) be a nonconstant polynomial, where all the coefficients are nonnegative integers. Prove that there exist infinitely many positive integers n such that P(n) is composite.    
Remember that if a and b are distinct integers, then P(a) - P(b) is divisible by a - b.

oobleck · Accepted Answer

a few seconds with google led me to https://math.stackexchange.com/questions/304330/proof-of-lack-of-pure-prime-producing-polynomials that should get you started.

helpmepls123 · Answer

HELP HELP HELP HLEP HLEP HELP

helpmepls123 · Answer

uh ok ill check tat

helpmepls123 · Answer

tahkn s i tihkn i got it ok bye