" (6) "((log_(27)9)(log_(16)64))/(log_(4)sqrt(2))

What is the value of (log_(27)9xxlog_(16)64)/(log_(4)sqrt(2)) ?

What is the value of (log_(27)9xxlog_(16)64)/(log_(4)sqrt(2)) ?

log_(16)64-log_(64)16

(1)/(log_(3)2)+(2)/(log_(9)4)-(3)/(log_(27)8)=0

If (log_(x)2)(log_((x)/(16))2)=log_((x)/(64))2

The value of sqrt((log_(16)10)/(log_(2)10)+(log_(81)10)/(log_(27)10)), is

Find the value log_(2sqrt(2))((1)/(64)),log_(6)sqrt(216)

log_(x)4+log_(x)16+log_(x)64=12

The sum of the values of x satisfying the equation 9(log_(8)x)^(3)+log_(8)(x^(11))=(log_(27)64)(log_(8)27)+18(log_(8)x)^(2) is greater than or equals to

Let a=(log_(27)8)/(log_(3)2),b=((1)/(2^(log_(2)5)))((1)/(5^(log_(5)(01)))) and c=(log_(4)27)/(log_(4)3) then the value of (a+b+c), is and c=(log_(4)27)/(log_(4)3)