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

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the value of log_(3)11log_(11)13log_(13)15log_(15)27log_(27)81

The value of log (14/3) + log (11/5) - log (22/15) is:

Prove that log(75/16)-2log(5/9)+log(32/243)=log2

prove that 2log 35/192 + 2log114/91 + log 48 + 21 log (13/19) = log (75/64) .

The value of "log"_(3)11."log"_(11) 13."log"_(13)15."log"_(15)27."log"_(27)81 is

log((11)/(5))+log((14)/(3))-log((22)/(15))=log7

Show that log""(162)/(343)+2log""(7)/(9)-log""(1)/(7)=log2

Solve (log11)/(log13)-(log_(3)11)/(log_(sqrt(5))13)

(log11)/(log13)-(log_(3)11)/(log_(sqrt(5))13)