If `(x+5)and(x-1)` are factors of the polynomial `p(x)=x^(3)+10x^(2)+mx+n` then

If (x+2)and(x-1) are factors of the polynomial p(x)=x^(3)+10x^(2)+mx+n then

If (x + 1) be a factor of the polynomial p(x)=x^(3)+k , then k =

Find p and q so that (x + 2)" and "(x – 1) may be factors of the polynomial f(x) = x^(3) + 10x^(2) + px + q .

Assertion : (x+2) and (x-1) are factors of the polynomial x^(4)+x^(3)+2x^(2)+4x-8 . Reason : For a polynomial p(x) of degree ge1, x-a is a factor of the polynomial p(x) if and only if p(a)ge1 .

(x + a) will be a factor of the polynomial p(x)=x^(n)+a^(n) , when-

For a polynomial p(x) of degree ge1, p(a)=0 , where a is a real number, then (x-a) is a factor of the polynomial p(x) p(x)=x^(3)-3x^(2)+4x-12 , then p(3) is

If (x - 2) is a factor of polynomial p(x) = x^(3) + 2x^(2) - kx + 10 , then the value of k is: