divide x^3+3x^2-4x +7 by x-4
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Step-by-step explanation:
Here, p(x)=4x4−3x3−3x2+x−7, and the zero of 1−2x is 21
So, p(21)=4(21)4−3(21)3−3(21)2+(21)−7
=41−83−43+21−7
=82−3−6+4−56=−859
So, by the Remainder Theorem −859 is the remainder when 4x4−3x3−3x2+x−7 is divided by 1−2x.
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