Prove that for all n E N\{0}, n3 + 2n and n4 +3n2 +1 are relatively prime.

Two expressions are relatively prime if their greatest common divisor is one.

Given the terms: ,

Therefore, the greatest common divisor of the two expressions is 1.

Therefore, for all n in the set of natural numbers, (where n cannot be zero.) The two expressions are relatively prime.

hi,

i'm 75% sure the answer is 1,1 to both lines.

have a great day

4th option is correct xy=-10

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