[" The larger of "cos(ln theta)" and "ln(cos theta)" if "e^(-pi/2)

The larger of cos(lntheta) and ln(costheta) if e^(-pi/2) < theta < pi/ 2 is

The larger of cos(log theta) and log(cos theta) if (pi)/(2)

The larger of cos[log(theta)] and log(costheta) if e^(-pi/2) < theta < pi/ 2 is

The larger of cos[log(theta)] and log(costheta) if e^(-pi/2) < theta < pi/ 2 is

Which one is greater: cos(log_(e)theta) or log_(e)(cos theta) if -(pi)/(2)

Which one is greater: cos(log_e theta)or log_e(costheta) if -pi/2ltthetaltpi/2

The number of solutions of the equation (log_(2)cos theta)^(2)+log.(4)/(cos theta) (16 cos theta)=2 in the interval [0, 2pi) is

For theta_(1), theta_(2), ...., theta_(n) in (0, pi/2) , if ln(sec theta_(1)-tan theta_(1))+ "ln" (sec theta_(2)-tan theta_(2))+...... +"ln" (sec theta_(n)-tan theta_(n))+"ln" pi=0 , then the value of cos((sec theta_(1)+ tan theta_(1))(sec theta_(2)+tan theta_(2))....(sec theta_(n)+tan theta_(n))) is equal to