A polynomial function g(x) with integer coefficients has a leading coefficient of 1 and a constant term of
–
11. According to the Rational Root Theorem, which of the following are possible roots of g(x)?

First list the factors of the leading coefficient. Here its 1. So we're going to use positive and negatives of the factors of 1, which is just +/- 1 . These numbers are going to go on the bottom of a fraction.

Next look for the factors of the constant, here it's 11

So that gives us

+/- 1, +/- 11 . These will go on the top of a fraction. (A fraction is a rational expression, that's why the name)

Then make all the combinations of

factors of constant

OVER

factors of leadingcoeff

So, we find

+/- 1, +/- 11

A polynomial function g(x) with integer coefficients has a leading coefficient of 1 and a constant term of – 11. According to the Rational Root Theorem, which of the following are possible roots of g(x)?

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A polynomial function g(x) with integer coefficients has a leading coefficient of 1 and a constant term of
–
11. According to the Rational Root Theorem, which of the following are possible roots of g(x)?