If `k_(1)` and `k_(2)` are roots of `x^(2) - 5x - 24 = 0`, then find the quadratic equation whose roots are `-k_(1)` and `-k_(2)`.

Form a quadratic equation whose roots are k and 1/k

If x_(1) and x_(2) are roots of the quadratic equation x^(2)+x+4=0, then the quadratic equation whose roots are y_(k)=x_(k)+(1)/(x_(k)) where k=1,2, is :

If the roots of the quadratic equation x^(2) +2x+k =0 are real, then

If x=-2 is one of the roots of the quadratic equation x^(2)+x-2k=0, then find the value of k.

Find the values of k so that the quadratic equation 2x^(2)-(k-2)x+1=0 has equal roots

If one of the roots of the quadratic equation x^(2) – 7x + k = 0 is 4, then find the value of k.

If one of the roots of the quadratic equation x^(2) – 7x + k = 0 is 4, then find the value of k.

If one root of the quadratic equation kx^(2) – 7x + 5 = 0 is 1, then find the value of k.

If one root of the quadratic equation kx^(2) – 7x + 5 = 0 is 1, then find the value of k.

If -5 is a root of the quadratic equation 2x^(2)+Px-15=0 and the quadratic equation px^(2)+px+k=0 has equal roots, find k.