Question

let p (x) be a polynomial and dividing p (x) by (X + 1) leaves remainder 5​

Answer 1

Answer:

THIS IS THE REQUIRED ANSWER......

Answer 2

$\underline {\pink { Remainder \: Theorem: }}$

If p(x) is any polynomial of degree greater than or equal to 1 and p(x) is divided by the linear polynomial (x-a) , then the remainder is p(a)

$Here, p(x) \:is \: a \: polynomial .$

$and \: If \: p(x) \:is \: divided \: by \: (x+1) \\then \:the \: remainder \: is \: p(-1)$

$Remainder = 5 \: (given )$

$\therefore p(-1) = 5$

$Option \: \pink { p(-1) = 5 } \:is \: correct .$

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