The value of `"log"_(b)a xx "log"_(c) b xx "log"_(a)c`, is

The value of "log"_(a) b "log"_(b)c "log"_(c ) a is

Evaluate : (i) log_(b)a xx log_(c)b xx log_(a)c (ii) log_(3) 8 div log_(9) 16 (iii) (log_(5)8)/(log_(25)16 xx log_(100)10)

Select the correct answer (MCQ) : (ii) log_(b)a xx log_(c ) b xx log_(a)c =

If a,b,c are non-zero and different from 1, then the value of |{:( log _(a) 1 , log _(a) b , log _(a) c ), ( log _(a ) ((1)/(b)), log _(b) 1 ,log_(a) ((1)/(c))), ( log _(a) ((1)/(c)) ,log _(a)c, log _(c) 1):}| is

Prove that log_(b^3)a xx log_(c^3)b xx log_(a^3)c = 1/27

If a,b,c,d in R^(+)-{1} , then the minimum value of log_(d) a+ log_(c)b+log _(a)c+log_(b)d is

If a,b,c,d in R^(+)-{1} , then the minimum value of log_(d) a+ log_(c)b+log _(a)c+log_(b)d is

Show that log_(b)a xx log_(c )b xx log_(d)c = log_(d)a .

The value of log(log_(b)a.log_(c)b*log_(d)c.log_(a)d)is