If both the roots of `a x^2+a x+1=0` are less than 1, then find the exhaustive range of values of `adot`

If both the roots of ax^(2)+ax+1=0 are less than 1, then find the exhaustive range of values of a.

If both the roots of x^2+a x+2=0 lies in the interval (0, 3), then find the exhaustive range of value of adot

If both the roots of x^2+a x+2=0 lies in the interval (0, 3), then find the exhaustive range of value of adot

If both the roots of x^2+a x+2=0 lies in the interval (0, 3), then find the exhaustive range of value of a

If both the roots of x^(2)+ax+2=0 lies in the interval (0,3), then find the exhaustive range of value of a.

If both the roots of x^2-a x+a=0 are greater than 2, then find the value of adot

If both the roots of x^2-a x+a=0 are greater than 2, then find the value of adot

If both the roots of x^2-a x+a=0 are greater than 2, then find the value of adot

If both the roots of x^(2)-ax+a=0 are greater than 2, then find the value of a .

If the difference between the roots of the equation x^2+a x+1=0 is less then sqrt(5) , then find the set of possible value of adot