If a b. C are real (a#b), then roots of the equation ( if a, b, c are real (a b), then roots of the equation (a-bjx'-5(a+bjx-2a-b)

If a,b,c are real and a!=b, then the roots ofthe equation,2(a-b)x^(2)-11(a+b+c)x-3(a-b)=0 are :

If a,b are real, then the roots of the quadratic equation (a-b)x^(2)-5 (a+b) x-2(a-b) =0 are

If a,b are real, then the roots of the quadratic equation (a-b)x^(2)-5 (a+b) x-2(a-b) =0 are

If a, b, c are real and a!=b , then the roots of the equation, 2(a-b)x^2-11(a + b + c) x-3(a-b) = 0 are :

If the roots of the equation x^2+2c x+a b=0 are real and unequal, then the roots of the equation x^2-2(a+b)x+(a^2+b^2+2c^2)=0 are: (a) real and unequal (b) real and equal (c) imaginary (d) rational

If a, b, c are real and a!=b , then the roots ofthe equation, 2(a-b)x^2-11(a + b + c) x-3(a-b) = 0 are :

If a, b, c are real and a!=b , then the roots ofthe equation, 2(a-b)x^2-11(a + b + c) x-3(a-b) = 0 are :

If a, b, c are real and a!=b , then the roots ofthe equation, 2(a-b)x^2-11(a + b + c) x-3(a-b) = 0 are :

If the roots of the equation , x^2+2c x+ab=0 are real and unequal, then the roots of the equation, x^2-2(a+b)x+(a^2+b^2+2c^2)=0 are: a. real and unequal b. real and equal c. imaginary d. Rational