what is the difference between factor theorem and remainder theorem
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In factor theorem, the remainder will be zero where as in remainder theorem there will be some remainder.
In other words, we can say that, If you divide a polynomial f(x) by (x - a), then the remainder is f(a).
If f(a) is 0, then it will be factor theorem , and if it is non-zero, it will be remainder theorem.
This is the only difference.
We can say that factor theorem is special case of remainder theorem.
In other words, we can say that, If you divide a polynomial f(x) by (x - a), then the remainder is f(a).
If f(a) is 0, then it will be factor theorem , and if it is non-zero, it will be remainder theorem.
This is the only difference.
We can say that factor theorem is special case of remainder theorem.
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Step-by-step explanation:
Corollary — a result in which the (usually short) proof relies heavily on a given theorem (we often say that “this is a corollary of Theorem A”). ... Axiom/Postulate — a statement that is assumed to be true without proof
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