The value of `log_a b log_b c log_c a ` is ………………. .

The value of a^((log_b(log_bx))/(log_b a)), is

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

If log_(a)b+log_(b)c+log_(c)a vanishes where a, b and c are positive reals different than unity then the value of (log_(a)b)^(3) + (log_(b)c)^(3) + (log_(c)a)^(3) 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

If agt1,bgt1,cgt1,dgt1 then the minimum value of log_(b)a+log_(a)b+log_(d)c+log_(c)d , is

10 Find the value of log_(b)a.log_(c)b*log_(a)c

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

If (2)/(b)=(1)/(a)+(1)/(c) , then the value of (log(a+c)+log(a-2b+c))/(log(a-c)) is

The value of log ab-log|b|=log a(b)log|a|(c)-log a(d) none of these