Find the values of x satisfying the inequalities : `log_2(x^2-24)gtlog_2(5x)``

Find the values of x satisfying the inequalities: log_(2)(x^(2)-24)>log_(2)(5x)

Find the values of x satisfying the inequalities : log_(0.1) (4x^2-1)gtlog_(0.1) 3x

Find the values of x satisfying the inequalities: log_(0.1)(4x^(2)-1)>log_(0.1)3x

If x=(4)/(9) then number of distinct integral values of x satisfying the inequality log_(a)(x^(2)-x+2)>log_(a)(-x^(2)+2x+3) ,is

The value of x satisfying the inequalities hold: qquad log_(0.2)(x+5)>0

If x, where 0,1,2 are respectively the values of x satisfying the equation ((log_(5)x))^(2)+(log_(5x)((5)/(x))), then

Sum of integral values of x satisfying the inequality 3^((5/2)log_3(12-3x))-3^(log_2(x))>32

The set of real values of x satisfying the inequality log_(x+1/x)(log_2((x-1)/(x+2))) gt 0, is equal to

Find the sum of all integers satisfying the inequalities log_(5)(x-3)+1/2log_(5)3lt1/2log_(5)(2x^(2)-6x+7) and log_(3)x+log_(sqrt3)x+log_(1/3)xlt6

Solve the inequality: log_(2)(2x-3)gtlog_(2)(24-6x)