log_(9)sqrt(3sqrt(3sqrt(3)))=

log9sqrt(3sqrt(3)sqrt(3))=?

Show that log_(3)sqrt(3sqrt(3(sqrt(3...dots oo))))=1

log_9sqrt3sqrt3sqrt3 =

If A=log_(sqrt(3))(sqrt(3sqrt(3sqrt(3sqrt(3)))))* then the value of log_(sqrt(2))(8A+1) is equal to

If log_(sqrt((pi)/(2)))(log_(9)(sqrt(3)+sqrt(12)))=2

No of solutions of theta in [0,2pi] satisfying the equation log_(sqrt(3))tan theta)(sqrt((log_(tan theta)3+log_(sqrt(3))3sqrt(3)))=-1 is

Value of log_(6)(sqrt(2-sqrt(3))+sqrt(2+sqrt(3))) is

The value of log sqrt(2sqrt(2sqrt(2...oo" times")))+log sqrt(3sqrt(3sqrt(3...oo" times"))) is

The value of 2(log_(sqrt(2)+1)sqrt(3-2sqrt(2))+log_((2)/(sqrt(3+1)))(6sqrt(3)-10)) is

Solve : (log_(2)(x-4)+1)/(log_(sqrt2)(sqrt(x+3)-sqrt(x-3))) = 1 .