[" Fithere "2x^(2)-5x+k=0" h the "],[" HMG "2" A k ar tha starsiti "]

The value of k, so that the equation -2x^(2)+xy+y^(2)-5x+y+k=0 may represent straight line is

If one root of 2x^(2)-5x+k=0 be double the other, find the value of k.

If one root of the equation 2x^2-5x+k=0 be twice the other, find the value of k.

IF x^2-4x+3=0,x^2-5x+k=0 have a common root, then k

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) .

One root of the equation x^(2) - 5x+ k = 0 is 2. Then k is :

The value of k such that one of the roots of x^(2)-13x+5k=0 is five times of one of the roots of x^(2)-5x+k=0 is

if 2x^(2) + 4x - k = 0 is same as (x-5) (x+k/10) = 0 , then find the value of k.

If one of the roots of the equation 2x^(2)-6x+k=0 is ((alpha+5i)/(2)), then the values of a and k are

If alpha and beta ar the zeros of the polynomial f(x)=x^(2)-5x+k such that alpha-beta=1 find the value of k.