`log_(32)""1/4=………`

The value of log_(2)32=…………

Series (1)/(log_(2)^(2)) + (1)/(log_(4)^(4)) + (1)/(log_(8)^(4)) + …..+ (1)/(log_(2^(n))4) =……….

If 3^(x)=4^(x-1) then x=(A)(2og_(32))/(2log_(32)-1)(B)(2)/(2-log_(23))(C)(1)/(1-log_(43))(D)(2log_(23))/(2log_(23)-1)

Given that log_(a^(2))(a^(2)+1)=16 find the value of log_(a^(32))"("a+1/a")"

Given that log_(a^(2))(a^(2)+1)=16 find the value of log_(a^(32))"("a+1/a")"

x^((log_(2)x)+4)=32

On solving the equation log_((1)/(2))[log_(t)(log_(4)32)]=2 then t=

Let P=(5)/((1)/(log_(2)x)+(1)/(log_(3)x)+(1)/(log_(4)x)+(1)/(log_(5)x))and (120)^(P)=32 , then the value of x be :

Let P=(5)/((1)/(log_(2)x)+(1)/(log_(3)x)+(1)/(log_(4)x)+(1)/(log_(5)x))and (120)^(P)=32 , then the value of x be :

What is the value of log_(10)((9)/(8))-log_(10)((27)/(32))+log_(10)((3)/(4)) ?