.Let `alpha=pi/3` then the solution set of the inequality `log_ sinalpha (2-cos^2x)ltlog_sinalpha(1-sinx)` where`xepsilon(0,2pi)` and `x!=pi/2`

Let alpha=pi/3 then the solution set of the inequality log _sinalpha (2-cos^2x) ltlog_sin alpha (1-sinx) where xepsilon (0,2pi) and x!=pi/2

Let alpha=pi/3 , then the solution set of the inequality log_(sinalpha)(2-cos^2x)lt log_(sinalpha)(1-sinx) , where x in (0,2x) and x ne pi/2 , is

The solution set of the inequality log_(sin(pi/3)(x^2-3x+2)geq2 is

The solution set of the inequality log_(sin((pi)/(3))(x^(2)-3x+2)>=2) is

The solution of the inequality log_(1//2)sinx gt log_(1//2)cosx in [0, 2pi] is

The solution set of x in(-pi,pi) for the inequality sin 2x+1 le cosx+2sin x is

The solution set of x in(-pi,pi) for the inequality sin 2x+1 le cosx+2sin x is

Solution set of inequality sin^(2)x cos x>cos^(2)x sin x where x in(0,pi) is

The soluation set of inequality (sinx+cos^(- 1)x)-(cosx-sin^-1x)>= pi/2, is equal to