using remainder theorem find the reminder when x^3-6x^2+2x-4 divided by (-2x+1)
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Here, g(x)=3x−1. To apply Remainder theorem, (3x−1) should be converted to (x−a) form.
∴3x−1= 1/3(3x-1) =x− 1/3
∴g(x)=(x− 1/3)
By remainder theorem, r(x)=p(a)=p( 1/3)
p(x)=x³ −6x² +2x−4
⇒p(1/3)=( 1/3)³-6( 1/3)²+2(1/3)-4
= (1/27) - 6/9+2/3-4
=(1-18+18-108)/27
=-107/27
∴ the remainder p(1/3)=-107/27
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