Show that `log_(2)10-log_(8)125 =1`

Show that log_(2)log_(2)log_(2) 16=1

Show that log_(3) 9+ log_(3) 3= log_(5) 125

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

log_(25)(1/125) =

Show that (1)/(log_(n)m)+(1)/(log_(sqrt(n))m)+(1)/(log_(3sqrt(n))m(1)/(4))+......(1)/(log_(10sqrt(n))m)=log_(m)n^(55)

Prove that log_(4)2-log_(8)2+log_(6)2..."is"1-log_(e)2.

log_(5)125=………..

(i) If log(a + 1) = log(4a - 3) - log 3, find a. (ii) If 2 log y - log x - 3 = 0, express x in termss of y. (iii) Prove that : log_(10) 125 = 3(1 - log_(10)2) .

Find the value of log_(2) (1/(7^(log_(7) 0.125))) .

Find the value of log_(2) (1/(7^(log_(7) 0.125))) .