With the help of The Remainder Theorem, we can say that the quotient = x + 2.
What is The Remainder Theorem?
Though it might not appear so, at least at first glance, the Remainder Theorem is helpful for evaluating polynomials at a given value of x.
This is due to the fact that the tool is presented as a theorem with a proof, and at this point in your studies, you probably don't feel prepared for proofs.
Fortunately, you only need to comprehend how to apply the theorem; you are not required to comprehend how it was proved.
Starting with an unnamed polynomial p(x), the Remainder Theorem begins by stating that "p(x)" simply refers to "some polynomial p whose variable is x.".
Then, according to the Theorem, you should divide that polynomial by a linear factor, such as x a, where an is only a number.
According to our question-
Divide by long division::
Divide using long division: Click for video explanations: standard: x + 2.
quotient: x + 2.
remainder: 0
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