Question

solution of x+1 is divided by remainder​

Answer 1

Answer:

For finding the remainder, we need to use remainder theorom

let p(x)=x

31

+31

x6−2x5+3x2+4

x3−2x2+x+1

Hence, to find the remainder on dividing p(x) by x+1, we need to equate x+1 to 0 and put that value of x in p(x).

x+1=0

∴x=−1

p(−1)=(−1)

31

+31=30

Thus x

31

+31 leaves remainder 30 when divided by x+1

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