Find ` log_2(48)` in terms of `α` if `log_12(36) = α.`

Find log_(24)(48) in terms of alpha if log_(12)(36)=alpha

If log_(48) 81 = x , then log_(12)3 = ______.

If log_(7)12=a ,log_(12)24=b , then find value of log_(54)168 in terms of a and b.

If log_(7)12=a ,log_(12)24=b , then find value of log_(54)168 in terms of a and b.

If log_(7)12=a ,log_(12)24=b , then find value of log_(54)168 in terms of a and b.

If log 2 = 0.3010 and log 3 = 0.4771, find the value of : (i) log 12 (ii) log 1.2 (iii) log 3.6 (iv) log 15 (v) log 25 (vi) (2)/(3) log 8

Determine x if log_36 (log_2) x=1/2

If log_(12)27=a, then find log_(6)16 in terms of a