`log_(3)log_(2)log_(sqrt3)3^4=?`

Prove that log_(2)log_(2)log_(sqrt(3))81=1

If P =3^sqrt(log_(3)2)-2^(sqrt(log_(2)3))and Q=log_(2)log_(3)log_(2)log _(sqrt(3))81, then

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

Prove that: log_(3)log_(2)log_(sqrt(5))(625)=1

Solve log_(x)3+log_(3)x=log_(sqrt(3))x+log_(3)sqrt(x)+(1)/(2)

Which of the following when simplified reduces to unity? (log)_(3/2)(log)_4(log)_(sqrt(3))81 (log)_2 6+(log)_2sqrt(2/3) -1/6(log)_(sqrt(3/2))((64)/(27)) (d) (log)_(7/2)(1+2-3-:6)

Find the value of log_(4)*log_(2)log sqrt(2)log_(3)(x-21)=0

(log_(3)243)/(log_(2)sqrt(32))

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

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