" The roots of "(1)/(x-1)

If the roots of (1)/(x+a)+ (1)/(x+b)= (1)/(c) are equal in magnitude and opposite in sign, then the product of roots is

IF the roots of (1) /(x +a) + (1)/(x +b)=(1)/(c ) are equal in magnitude and opposite in sign then the product of the roots is

The number of real roots of ((x - 1)/( x + 1))^(4) - 13 ((x - 1)/( x + 1))^(2) + 36 = 0, x ne - 1 is

The sum of roots of (1)/(x+a)+(1)/(x+b)=(1)/(c) is zero,the product of the roots is:

What is the square root of ((x^(5)-1)/(x-1))+(x^(3)+2x^(2)+x) ?

If the roots (1)/(x+k+1)+(2)/(x+k+2)=1 are equal in magnitude but opposite in sign, then k =

If the roots (1)/(x+k+1)+(2)/(x+k+2)=1 are equal in magnitude but opposite in sign, then k =

The number of real roots of (x-1)^(4)+(x+1)^(4)=16 is

Find the roots x+(1)/(x)=3,(1)/(x)-(1)/(x-2)=3