" iii) "log(8)x+log(4)x+log(2)x=11...

" iii) "log_(8)x+log_(4)x+log_(2)x=11

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Solve : log_(8)x+log_(4)x+log_(2)x=11

solve : "log"_(8)x + "log"_(4)x + "log"_(2)x = 11 .

The sum of solutions of the equation log_(2)x log_(4)x log_(6)x=log_(2)x*log_(4)x+log_(4)x log_(6)x+log_(6)x*log_(2)x is equal to

The set of all solutions of the equation log_(3)x log_(4)x log_(5)x=log_(3)x log_(4)x+log_(4)x log_(5)x+log_(5)x+log_(3)x is

Solve log_(6) 9-log_(9) 27 + log_(8)x = log_(64) x - log_(6) 4 ..

Solve log_(6) 9-log_(9) 27 + log_(8)x = log_(64) x - log_(6) 4 ..

Solve log_(6) 9-log_(9) 27 + log_(8)x = log_(64) x - log_(6) 4 ..

Solve log_(6) 9-log_(9) 27 + log_(8)x = log_(64) x - log_(6) 4 ..

Solve log_(6) 9-log_(9) 27 + log_(8)x = log_(64) x - log_(6) 4 ..

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