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Remainder Theorem

Let p(x) be a...

Question

Let p(x) be any polynomial. When it is divided by (x-19) and (x-91) then the remainders are 91 and 19 respectively. Find The remainder when p(x)is divided by (x-19)(x-91)

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Similar questions

p (x)

be any polynomial. When it is divided by

(x - 19)

(x - 91)

, then the remainders are

91

19

respectively. The remainder, when

p (x)

(x - 19) (x - 91)

p (x)

be a polynomial such that when

p (x)

(x - 19)

, the remainder is

99

p (x)

(x - 99)

, the remainder is

19

. The remainder when

p (x)

(x - 19) (x - 99)

Q. P(x) be any polynomial. When it is divided by

(x - 17)

(x - 71)

, then the remainders are 71 and 17 respectively. Find remainder, when

P (x)

(x - 17) (x - 71)

.

Q. Let p(x) be a polynomial of degree more than 2. When p(x) is divided by x-2, it leaves remainder 1 and when it is divided by x-3, it leaves remainder 3. Find the remainder, when p(x) is divided by (x-2)(x-3).

Q. Let p(x) be a quadratic polynomial such that

p (0) = 1

. If p(x) leaves remainder

4

when divided by

x - 1

and it leaves remainder

6

when divided by

x + 1

; then which one is correct?

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