[" If the equation "ax^(2)+2x+a" has two "],[" distinct root if "]

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

If the equation a x^2+2x+a=0 has two distinct roots, if (a) a=+-1 (b) a=0 (c) a=0,\ 1 (d) a=-1,\ 0

If the equation a x^2+2x+a=0 has two distinct roots, if a=+-1 (b) a=0 (c) a=0,\ 1 (d) a=-1,\ 0

The number of values of 'k' for which the equation x^(2) - 3x + k = 0 has two distinct roots lying in the interval (0,1) is :

Show that there is no real number p for which the equation x^2 -3x + p =0 has two distinct roots in [0,1]

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

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:

The number of values of k for which the equation x^(2)-3x+k=0 has two distinct roots lying in the interval ( 0 , 1 ) are