Let f(x) be a polynomial with real coefficients. If f(x) is divided by a quadratic (x – a)(x - b), the remainder must be a linear function and should be of the form Ax + B.justify
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Let f(x) be a polynomial with real coefficients. If f(x) is divided by a quadratic (x – a)(x - b), the remainder must be a linear function and should be of the form Ax + B.justify
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Answer:
This illustrates the Remainder Theorem. If a polynomial f(x) is divided by x−a , the remainder is the constant f(a) , and f(x)=q(x)⋅(x−a)+f(a) , where q(x) is a polynomial with degree one less than the degree of f(x) .
Step-by-step explanation:
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