If `3x^(2) -17x+10 =0 and x^(2)-5x+m =0` has a common root, then sum of all possible real values of 'm' is:

If 3x^2-17x+10=0 and x^2-5x+lambda=0 has a common root then sum of all possible real values of lambda is

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

I. 3x^(2) - 17x+10 = 0 II. 2y^(2) -5y+3 = 0

If the equations x^(2) + 2x -3=0 and x^(2) + 3x-m=0 have a common root, then the non- zero value of m.

If 3x^(2)-7x+2=0 and 15x^(2)-11x+a=0 have a common root and a is a positive real number then the sum of the roots of the equation 15x^(2) -ax +7=0 is

If the equation ax^(3)-9x^(2)+12x-5=0 has two equal real roots then sum of all values of a is

If (2)^(log_(2)x^(2))-(3)^(log_(3)(x))-6=0 ,then sum of all possible values of x is

It is given that the equation x^2 + ax + 20 = 0 has integer roots. What is the sum of all possible values of a ?