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.

$9.89

step-by-step explanation:

9.90 = p x .06 x .25 (3/12 changed to a decimal)

9.90 = p x 0.015

9.90 - 0.015 = p

9.89 = p

thats not a system of equations, that is a solution