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. Explain why the terms of the polynomial y 2 + 7 are said to be relatively prime.

User Typetetris
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4 votes

Answer:

The terms of the polynomial y² + 7 are said to be relatively prime because the highest integer that divides them both is 1.

Explanation:

Two terms of a polynomials are said to be relatively prime if 1 is the highest integer that divides them both.

The terms of the polynomial y² + 7 are y² and 7.

These terms are said to be relatively prime because the highest integer that divides them both is 1.

User Mehmet Filiz
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8.4k points
4 votes

Answer:

No common factor except 1.

Explanation:

Two numbers are said to be relatively prime when they have no common factor except 1.

The terms of the polynomial
y^2+7 have no common factor and in fact cannot be factorized further, therefore:


y^2,$ and 7 are relatively prime.

User Curtis Lusmore
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