`log_3 5 log_4 9 log_5 2`=

log10 - log5

Solve : log_(3)x . log_(4)x.log_(5)x=log_(3)x.log_(4)x+log_(4)x.log_(5)+log_(5)x.log_(3)x .

Show that log_(3) 9+ log_(3) 3= log_(5) 125

The number of values of x satisfying 2^(log_5 16. log_4 x +x log_2 5) + 5^x + x^((log_5 4)+5) + x^5 = 0

Solve for x, y , z . log_2 x + log_4 y + log_4 z =2 log_3 y + log_9 z + log_9 x =2 log_4 z + log_16 x + log_16 y =2

a=log_5 3+log_7 5+log_9 7

log_4log_5 25+log_3log_3 3

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

If 3(log 5 - log 3) - (log 5 - 2 log 6) = 2 - log x, find x.

Which of the following when simplified reduces to an integer? a. (2log6)/(log12+log3) b. (log32)/(log4) c. ((log)_5 15-(log)_5 4)/((log)_5 128) d. (log)_(1//4)(1/(16))^2