The smallest positive x satisfying `Log_(cosx) sinx + log_(sinx) cos x = 2` is :

The smallest positive x satisfying log_(cos x)sin x+log_(sin x)cos x=2 is :

The smallest positive x satisfying the equation log_(cos x)sin x+log_(sin x)cos x=2 is (pi)/(2)(b)(pi)/(3)(c)(pi)/(4)(d)(pi)/(6)

Solve: log_(cosx) sin x + log_(sin x) cos x = 2 .

Find the range of sinx satisfying log _(" cosx") sinx ge 2 .

cos^(3) x e^(log sinx)

((sinx - x cosx)/(x sinx + cos x ))

Smallest positive angle satisfying the equation 4log_(16)(cos2x)+2log_(4)(sin x)+log_(2)(cos x)+3=0 is

int_(0)^(pi) cos 2x . Log (sinx) dx