`(log11)/(log13)-(log_3 11)/(log_(sqrt(5))13)`

Prove that: (log_(9)11)/(log_(5)3)=(log_(3)11)/(log_(sqrt(5))3)

Prove that: (log_9 11)/(log_5 3) = (log_3 11)/(log_sqrt(5) 3).

the value of log_(3)(log_(2)(log_(sqrt(3))81))

Which of the following numbers are non positive? (A) 5^(log_(11)7)-7(log_(11)5) (B) log_(3)(sqrt(7)-2) (C) log_(7)((1)/(2))^(-1//2) (D) log_(sqrt(2)-1) (sqrt(2)+1)/(sqrt(2)-1)

(log_(5)9*log_(7)5*log_(3)7)/(log_(3)sqrt(6))+(1)/(log_(4)sqrt(6)) is co-prime

The value of (log_5 9*log_7 5*log_3 7)/(log_3 sqrt(6))+1/(log_4 sqrt(6)) is co-prime with

The value of (log_5 9*log_7 5*log_3 7)/(log_3 sqrt(6))+1/(log_4 sqrt(6)) is co-prime with

The value of (log_5 9*log_7 5*log_3 7)/(log_3 sqrt(6))+1/(log_4 sqrt(6)) is co-prime with

log((11)/(7))^(5)=5(log11)/(7)

2log((11)/(13))+log((130)/(77))-log((55)/(91))=log2