State remainder theorem
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p(x)=g(x)×q(x)+r(x). May be it helps you
sahana26:
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remainder theorem ➡️if p(x)is a polynomial of degree equal to and greater then one and let a be any real number .
if p(x)is is divided by the linear polynomial x-a then the remainder is p(a).
Proof: let p(x) be any polynomial with degree greater than or equal to one suppose that when px is divided by x-a then the remainder r(x)is px=(x-a)q(x)+r(x)then then pa =r
if p(x)is is divided by the linear polynomial x-a then the remainder is p(a).
Proof: let p(x) be any polynomial with degree greater than or equal to one suppose that when px is divided by x-a then the remainder r(x)is px=(x-a)q(x)+r(x)then then pa =r
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