If `p(x)=x^2+2x+1` then p(-1)

If p(x) =x^(2)-4x+3, then evaluate p(2) -p(-1)+p((1)/(2)) .

Let p (x) be a polynomial with real coefficient and p (x)-p'(x) =x^(2)+2x+1. Find P (-1).

Verify whether the following are zeroes of the polynomial, indicated against them. (i) p(x)=3x+1, x=-1/3 (ii) p(x)=5x-pi, x=4/5 (iii) p(x)=x^2-1, x=1,-1 (iv) p(x)=(x+1)(x+2), x=-1,2 (v) p(x)=x^2, x=0 (vi) p(x)=l x+m , x=-m/l (vii)

Verify whether the following are zeroes of the polynomial, indicated against them.(i) p(x)=3x+1, x=-1/3 (ii) p(x)=5x-pi, x=4/5 (iii) p(x)=x^2-1, x=1,-1 (iv) p(x)=(x+1)(x-2), x=-1,2 (v) p(x)=x^2, x=0 (vi) p(x)=l x+m, x=-m/l

If p(x)=x^(2)-2sqrt(2)x+1 , then p (2sqrt(2)) is equal to

If P(x)=x^(3)-1 then the value of P(1)+P(-1) is

Let for a != a_1 != 0 , f(x)=ax^2+bx+c , g(x)=a_1x^2+b_1x+c_1 and p(x) = f(x) - g(x) . If p(x) = 0 only for x = -1 and p(-2) = 2 then the value of p(2) .

Divide p(x) by g(x) , where p(x) = p(x)=x+3x^2-1 and g(x)=1+x

l_(1)=int2^(x)dx=p(x)+c_(1)andl_(2)=int((1)/(2))^(x)dx=m(x)+c_(1) then p(x)-m(x) is equal to

Let p(x)=x^4-3x^2+2x+5. Find the remainder when p(x) is divided by (x-1)dot