log_(2)2sqrt(2sqrt(2sqrt(2...-oo)))

The value of sqrt(2sqrt(2sqrt(2...oo)))

Calculate : (iv) 2log_(2)sqrt(2sqrt(2sqrt(2....................oo)))

The value of log_(5)sqrt(5sqrt(5sqrt(5...^(@))))+log((1)/(2)+((1)/(2))^(2)+((1)/(2))^(3)+...oo) is ______.

If x=sqrt(2+sqrt(2+sqrt(2+......*oo)) and )y=sqrt(2sqrt(2sqrt(2.........oo))) find x-y

.The value of sqrt(8+2sqrt(8+2sqrt(8+2sqrt(8+2sqrt(8+...oo))))) is equal to

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

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

If x=sqrt(2+sqrt(2+sqrt(2+........oo))) and y=sqrt(2sqrt(2sqrt(2........oo))) find x-y

If x=sqrt(2+sqrt(2+sqrt(2+........oo))) and y=sqrt(2sqrt(2sqrt(2........oo))) find x-y