state and prove the remainder theorem
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Consider that a polynomial
P(x)
after division results in
where D is the divisor, Q is the quotient, and R is the remainder.
In this case, the polynomial is divided by
x-k
where k is a constant. This is the divisor, so
D(x) = x-k
.
Substituting the divisor into the polynomial, we have:
From here, you can easily see that
P(k) = R
:
Why x^n – y^n is divisible by x-y
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