" If "log_(3)a+log_(9)a+log_(81)a=(35)/(4)," then "a=

log_(x)log_(2)log_(3)81

What is the value of x if log_(3)x+log_(9)x+log_(27)x+log_(81)x=(25)/(4)?

log_(1/3)81 =

log_(2)[log_(2) {log_(2)(log_(3) 81)}] =

log_(3)(1/81) =

If A=((log_(3)1-log_(3)4)(log_(3)9-log_(3)2))/((log_(3)1-log_(3)9)(log_(3)8-log_(3)4)) then find the value of 2(3^(A))

If 4^(log_(9)(3))+9^(log_(2)(4))=10^(log_(x)(83)) then x=

The value of log_(3) e- log_(9) e + log_(27) e- log_(81) e+…infty is

Show that log_(3)log_(2)log_(sqrt3)81 = 1