Do factor theorem and remainder theorem are converse of each other?
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The two theorems are similar, but refer to different things.
See explanation.
Explanation:
The remainder theorem tells us that for any polynomial f(x), if you divide it by the binomial x−a, the remainder is equal to the value of f(a).
The factor theorem tells us that if a is a zero of a polynomial f(x), then (x−a) is a factor of f(x), and vice-versa.
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See explanation.
Explanation:
The remainder theorem tells us that for any polynomial f(x), if you divide it by the binomial x−a, the remainder is equal to the value of f(a).
The factor theorem tells us that if a is a zero of a polynomial f(x), then (x−a) is a factor of f(x), and vice-versa.
HOPE U UNDERSTAND
PLS MARK IT AS BRAINLIEST
Anonymous:
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