`1/(log_(sqrt(bc))abc)+1/(log_(sqrt(ca))abc)+1/(log_(sqrt(ab))abc)` has the value equal to

(1)/(log_(ab)(abc))+(1)/(log_(bc)(abc))+(1)/(log_(ca)(abc)) is

(1)/(log_(bc)abc)+(1)/(log_(ac)abc)+(1)/(log_(ab)abc) is equal to

Simplify : 1/(log_(ab)(abc)) + 1/(log_(bc)(abc))+1/(log_(ca)(abc))

1/log_(ab)(abc)+1/log_(bc)(abc)+1/log_(ca)(abc) is equal to:

1/log_(ab)(abc)+1/log_(bc)(abc)+1/log_(ca)(abc) is equal to:

The value of (1)/(log_(a)abc)+(1)/(log_(b)abc)+(1)/(log_(c)abc)

Let a,b" and "c are distinct positive numbers,none of them is equal to unity such that log _(b)a .log_(c)a+log_(a)b*log_(c)b+log_(a)c*log_(b)c-log_(b)a sqrt(a)*log_(sqrt(c))b^(1/3)*log_(a)c^(3)=0, then the value of abc is -