sqrt(7sqrt(7sqrt(7)))

log_(7)log_(7)sqrt(7(sqrt(7sqrt(7))))=

log_7log_7sqrt(7(sqrt(7sqrt(7))))=

Prove that log_(7) log_(7)sqrt(7sqrt((7sqrt7))) = 1-3 log_(7) 2 .

Prove that log_(7) log_(7)sqrt(7sqrt((7sqrt7))) = 1-3 log_(7) 2 .

Prove that log_(7) log_(7)sqrt(7sqrt((7sqrt7))) = 1-3 log_(7) 2 .

Prove that log_(7) log_(7)sqrt(7sqrt((7sqrt7))) = 1-3 log_(7) 2 .

If a_(n)=sqrt(7+sqrt(7+sqrt(7)+......))) having n radical signs then by methods of mathematical induction which is true

Find the solution of sqrt(7+sqrt(7+sqrt(7+sqrt(7................)))).

The value of sqrt(7+sqrt(7-sqrt(7+sqrt(7-….)))) upto oo is