The true solution set of inequality ` log_(x+1)(x^(2)-4) gt 1` is equal to

The true solution set of inequality log_((x+1))(x^(2)-4)>1 is equal to 2,oo)(b)(2,(1+sqrt(21))/(2))((1-sqrt(21))/(2),(1+sqrt(21))/(2))(d)((1+sqrt(21))/(2),oo)

The true solution set of inequality log_((2x-3))(3x-4) gt 0 is equal to :

The true solution set of inequality log_((2x-3))(3x-4) gt 0 is equal to :

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

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

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

The solution set of inequation log_(1//3)(2^(x+2)-4^(x)) ge-2 , is

The solution set of inequation log_(1//3)(2^(x+2)-4^(x)) ge-2 , is