" The value of "log_(5)125=?

The value of log_(125)625 is

If log_(10)2 = 0.3010 determine the value of log_(4)(125) .

Given log_(10)2=0.30103 , log_(10)e=0.43429, find the value of log_(e )(125)+log_(3)81+e^(log_(e )2)

The value of N=(log_(5)250)/(log_(50)5)-(log_(5)10)/(log_(1250)5) is.........

The value of log_(25)5=………..

2. Find the value of log_(5sqrt(5))125

Given that N=7^(log_(49),900),A=2^(log_(2)4)+3^(log_(2)4)-4^(log_(2)2),D=(log_(5)49)(log_(7)125) Then answer the following questions : (Using the values of N, A, D) If log_(A)D=a, then the value of log_(6)12 is (in terms of a)