The set of values of x satisfying simultaneously the inequalities `sqrt((x-8)(2-x))/log_0.3(10/7 (log_2 5-1)) and 2^(x-3)-31>0` is

The set of values of x satisfying simultaneously the inequalities sqrt((x-8)(2-x))/(log_(0.3)(10/7(log_2 5-1)))ge0 and 2^(x-3) -31 gt0 is

The set of values of x ,simultaneously satisfying the inequalities,(sqrt((x-8)(2-x)))/(log_(0)*3((10)/(7)(log_(2)5-1)))>=0 and 2^(x-3)-31>0 is

(sqrt((x-8)(2-x)))/(log_(0.3)((10)/(7)(log_(2)5-1)))>=0 find domain of x

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

The set of values of x satisfying the inequality (1)/(log_(4)((x+1)/(x+2)))<=(1)/(log_(4)(x+3)) is

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_2(x^2-24)gtlog_2(5x)

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