Which of the following reduces to an integer?
(1) `(log32)/(log4)`
(2) `(log_(5)128)/(log_(5)16-log_(5)4)`
(3) `(2log6)/(log12+log3)`
(4) `log_(4)8`

(log_(2)3)(log_(1/3)5)(log_(4)6)<1

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)

(log_(5)4)(log_(4)3)(log_(3)2)(log_(2)1) =

log_(5)4*log_(2)5

The value of (log_(3)8)/(log_(9)16log_(4)10)

Prove that (log_(4)2)(log_(2)3)=(log_(4)5)(log_(5)3)

(log_(3)729+log_(6)216)/(4+log_(2)16-2log_(4)64) = ______

Which of the following numbers are positive/negative? log_(2)7( ii) log_(0.2)3 (iii) log_(1/3)((1)/(5))log_(4)3(v)log_(2)(log_(2)9)

Which of the following when simplified, reduces to unity (A) log _(10)5.log_(10)20+(log_(10)2)^(2) (B) (2log2+log3)/(log48-log4)(c)-log_(5)log_(3)sqrt(9^((1)/(5)))(D)(1)/(6)log_((sqrt(3))/(2))((64)/(27))

Find the value of (log_(3)4)(log_(4)5)(log_(5)6)(log_(6)7)(log_(7)8)(log_(8)9)