10. p(x)= x°- 6x²+2x - 4, g(x) = 1 - 3/2 x.
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Step-by-step explanation:
.Here, g(x)=3x−1. To apply Remainder theorem, (3x−1) should be converted to (x−a) form.
∴3x−1=31(3x−1)=x−31∴g(x)=(x−31)
By remainder theorem, r(x)=p(a)=p(31)
p(x)=x3−6x2+2x−4⇒p(31)=(31)3−6(31)2+2(31)−4
=271−96+32−4=271−18+18−108=27−107
∴ the remainder p(31)=−27107
Answered by
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hear the answer is - 27107
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