Solutions set of the inequality `(1/2)^(log_(3)(2^(2x)-1))>(1/2)^(log_(3)(2^(x)+1))` is

Solution set of the inequality 2-log_(2)(x^(2)+3x)>=0 is:

Solution set of the inequality 1+log_((1)/(3))(x^(2)+x+1)>0 is

Solution set of the inequality, 2-log_(2)(x^(2)+3x) ge0 is-

Solution set of the inequality log_(7)((x-2)/(x-3))<0 is

The complete solution set of the inequality (1)/((log_(4)(x-1))/(x+2)<(1)/(log_(4)(x+3))), is,(-a,oo), then determine 'a .

Solution set of the inequality log_(x-3)(x-1)<2 is given by:

If 0 lt a lt 1 , then the solution set of the inequation (1+(log_(a)x)^(2))/(1+(log_(a)x)) gt1 , is

The solution of the inequality log_(x)(4x^(2)-1)<2, is

The solution set of the inequality log_(5/8)(2x^(2)-x-3/8) ge1 is-