Home
Class 12
MATHS
[" A polynomial in "x" of degree greater...

[" A polynomial in "x" of degree greater than "3" leaves remainder "2,1" and "-1" when divided "],[" respectively,by "(x-1),(x+2)" and "(x+1)" .If "R(x)" be the remainder when divided by "(x-1)" ( "x],[" +2) "(x+1)" then leading coefficient of "R(x)" will be "],[[" (A) "3/2," (B) "7/6," (C) "2/3," (D) "6/7]]

Promotional Banner

Similar Questions

Explore conceptually related problems

A polynomial in x of degree greater than three, leaves remainders 2,1 and-1when divided, respectively,by (x-1),(x+2) and (x+1) . What will be the remainder when is divided by (x-1)(x+2)(x+1)

A polynomial in x of degree greater than three, leaves remainders 1, -2 and-1 when divided, respectively, by (x-l ), (x + 2) and (x + 1 ). What will be the remainder when is divided by (x - 1) (x +2) (x + 1).

A polynomial in x of degree greater tan 3 leaves the reaminder 2,1 and -1, when divided by (x-1),(x+2) & (x+1) respectively. Find the remainder, if the polynomial is divided by (x^(2)-1)(x+2) .

Let a!=0 and p(x) be a polynomial of degree greater than 2. If p(x) leaves reminders a and -a when divided respectively, by x+a and x-a , then the remainder when p(x) is divided by x^2-a^2 is

Let a ne 0 and p(x ) be a polynomial of degree greater than 2. If P(x ) leaves remainder a and -a when divided respectively by x+a and x-a then the remainder when p(X ) is divided by x^2 -a^2 is

Let a!=0 and p(x) be a polynomial of degree greater than 2. If p(x) leaves remainders a and - a when divided respectively, by x+a and x-a , the remainder when p(x) is divided by x^2-a^2 is (a) 2x (b) -2x (c) x (d) -x

Let a!=0 and p(x) be a polynomial of degree greater than 2. If p(x) leaves remainders a and - a when divided respectively, by x+a and x-a , the remainder when p(x) is divided by x^2-a^2 is (a) 2x (b) -2x (c) x (d) -x

Let a ne 0 and P(x) be a polynomial of degree greater then 2.If P(x) leaves remianders a and a- when divided, respectively, by x + a and x - a, then find the remainder when P(x) is divided by x^(2) - a^(2) .