If `alpha` satisfies the inequation `x^2 - x - 2 > 0`, then a value exists for

If 'alpha' satisfies the equation x^2 - x - 2 gt 0 , then which of the following does exist ?

Find all values of x that satisfies the inequality (2x - 3)/((x - 2) (x - 4)) lt 0.

Which of the following values x do not satisfy the inequality (x^(2) - 3x + 2 lt 0) at all ?

Let a >2 be a constant. If there are just 18 positive integers satisfying the inequality (x-a)(x-2a)(x-a^2)<0, then the value of a is ____________

Number of intergral value of x satisfying the inequality (x^(2) + 6x - 7)/(|x + 4|) lt 0 is :

Number of intergral value of x satisfying the inequality (x^(2) + 6x - 7)/(|x + 4|) lt 0 is :

The number of integral values of x satisfying the inequation x^(2)-|x|-6<=0 is

Let a >2 be a constant. If there are just 18 positive integers satisfying the inequality (x-a)(x-2a)(x-a^2)<0, then find the value of adot

Let a >2 be a constant. If there are just 18 positive integers satisfying the inequality (x-a)(x-2a)(x-a^2)<0, then find the value of adot