" (i) "log_(5)sqrt(5sqrt(5sqrt(5)-oo))=1

(log)_(-)5sqrt(5sqrt(5sqrt(5ddot)))oo=1

sqrt(5sqrt5(sqrt5(sqrt5)))

Calculate : (ii) log_(5)sqrt(5sqrt(5sqrt(5....................oo)))

Show that log_(5)sqrt(5sqrt(5sqrt(5…infty)=1

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

(ii) log_(sqrt(5)+1)(6+2sqrt(5))

(sqrt(5)-sqrt(5))/(sqrt(5)-sqrt(5))

log_((5+2sqrt(6)))(5-2sqrt(6))