Evaluate `log_2 (sqrt2sqrt2sqrt2......infty)`

The value of sqrt(2 sqrt(2 sqrt(2...infty))) is

Evaluate: log_(2sqrt(3))144

Evaluate log_2sqrt6+log_2 sqrt(2/3)

Evaluate (sqrt(2)+sqrt(2)+sqrt(2))^2

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

evaluate sqrt(-2+2sqrt(-2+2sqrt(-2+..............oo))

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

The value of "log"_(sqrt(2)) sqrt(2sqrt(2sqrt(2sqrt(2)))) , is

The value of log sqrt(3+2sqrt(2))+sqrt(3-2sqrt(2))2^(9) is

The value of log_(sqrt(2))((9+sqrt(2+sqrt(2+sqrt(2)+...)))/(sqrt(22sqrt(22sqrt(22sqrt(22)...))))) is less than