If the equation `x^2+ a^2x + b^2 = 0` has two roots each of which exceeds a number c, then

The equation x^(2) + ax + b^(2) = 0 has two roots each of which exceeds a member c, then

The equation x^(2) + ax + b^(2) = 0 has two roots each of which exceeds a member c, then

The equation ax^2+2x+a=0 has two distinct roots,if

If the equation |sin x |^(2) + |sin x|+b =0 has two distinct roots in [0, pi][ then the number of integers in the range of b is equal to:

If the equation |sin x |^(2) + |sin x|+b =0 has two distinct roots in [0, pi][ then the number of integers in the range of b is equal to:

If the equation x^2-a x+1=0 has two distinct roots, then (a) |a|=2 (b) |a| 2 (d)None of these

If a, b are the roots of the equation x^(2) - px +q = 0 , then find the equation which has a/b and b/a as its roots.

If the roots of x^2+x+a=0 exceed , a then