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two polynomials are realitively prime if they have no common factor other than the constant 1 and -1 tell which pairs are relatively prime

ps: 10-14 lang po I need it po asap!​

Two Polynomials Are Realitively Prime If They Have No Common Factor Other Than The Constant 1 And 1 Tell Which Pairs Are Relatively Primeps 1014 Lang Po I Need class=

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Answer:

The pairs of polynomials that are relatively prime are:

* 4x, x

* a² - 4a, a² - 4

* 3x + 6, 3x² - 6

* 3x, x + 6

These pairs of polynomials are relatively prime because they have no common factors other than 1 and -1. For example, the polynomials 4x and x have no common factors other than 1 and -1, so they are relatively prime. Similarly, the polynomials a² - 4a and a² - 4 have no common factors other than 1 and -1, so they are also relatively prime.

The remaining pairs of polynomials are not relatively prime because they have common factors other than 1 and -1. For example, the polynomials 3a and a³ have a common factor of a, so they are not relatively prime. Similarly, the polynomials 4m and 4m - 4 have a common factor of 4, so they are also not relatively prime.

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