If `"log"_(a) ab = x,` then the value of `"log"_(b)ab,` is

If log_(10)(ab^(3))=log_(10)(a^(2)b)=1, then the value of log_(10)(ab) is equal to

If log_(2)7= a and log_(3)2=b ," then the value of log_(14)84 is : (A) (1+3b+2ab)/(ab-b) (B) (1+2b+ab)/(b+ab) (C) (1+a+b)/(a+b) (D) (1+b+ab)/(a+ab)

If log_(ab)a=(1)/(3) then find the value of log_(ab)((sqrt(a))/((b)^((1)/(3))))

The value of log ab- log|b|=

The value of log ab- log|b|=