Math, asked by Akshaynishad, 1 year ago

find the remainder obtained on dividing p(x)=x^4+1 by x-1​

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Answered by shadowsabers03
0

         

$$The remainder obtained on dividing$\ \ p(x)=x^4+1=0\ \ $by$\ (x-1)\ $is$\ \ p(1). \\ \\ \\ \therefore\ p(1)=1^4+1 \\ \\ \Rightarrow\ p(1)=1+1 \\ \\ \Rightarrow\ p(1)=\bold{2} \\ \\ \\ \therefore\ \bold{2}\ $is the answer. \\ \\ \\ \\ Plz ask me if you've any doubts. \\ \\ \\ Thank you. :-))

       

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