If `p(x)` is a quadratic polynomial , then `p(x)=0` is called the .........

Let P(x)=ax^(2)+bx+8 is a quadratic polynomial. If the minimum value of P(x) is 6 when x=2 , find the values of a and b.

Zero of the polynomial p(x)=2x+5 is

If one zero of a quadratic polynomial p(x) =ax^(2)+bx+c is square of the other, then give the relation in a, b and c.

Zero of the polynomial p(x) =2x+5 is

Let p(x) be a quadratic polynomial suchthat 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

Let P(x) and Q(x) be two quadratic polynomials such that minimum value of P(x) is equal to twice of maximum value of Q(x) and Q(x)>0AA x in(1,3) and Q(x)<0AA x in(-oo ,1)uu(3, oo) If sum of the roots of the equation P(x) =0 is 8 and P(3)-P(4)=1 and distance between the vertex of y=P(x) and vertex of y=Q(x) is 2sqrt(2) The polynomial P(x) is:

Let P(x) and Q(x) be two quadratic polynomials such that minimum value of P(x) is equal to twice of maximum value of Q(x) and Q(x)>0AA x in(1, 3) and Q (x)<0AA x in(-oo, 1)uu(3, oo) . If sum of the roots of the equation P(x)=0 is 8 and P(3)-P(4)=1 and distance between the vertex of y=P(x) and vertex of y=Q(x) is 2sqrt(2) The polynomial P(x) is:

If sum of squares of zeroes of a quadratic polynomial is: p(x)=x^(2)-8x+k is -40 then find the value of k

If alpha and beta are zeros of a quadratic polynomial p(x) , then factorize p(x) .

The curve which represents a quadratic polynomial meets the x axis at (2,0) and (-2,0). Form the quadratic polynomial.