(1)/(log_(xy)x)+(1)/(log_(xy)y)=

(1)/(log_(x)xy)+(1)/(log_(y)xy)

Evaluate (1)/(log_(xy)(xyz))+(1)/(log_(yz)(xyz))+(1)/(log_(zx)(xyz))

(1)/(log_(xy)(xyz))+(1)/(log_(yz)(xyz))+(1)/(log_(zx)(xyz))=

The value of [(1)/(log_(xy)(xyz))+(1)/(log_(yz)(xyz))+(1)/(log_(zx)(xyz))] is equal to

Prove that (v) 1/(log_(xy)(xyz)) + 1/(log_(yz)(xyz)) + 1/(log_(zx)(xyz)) = 2

1/(log_(xy)x + log_(xy)y = _______ ?

Prove that : (iii) (yz)^(log(y/z))(zx)^(log(z/x))(xy)^(log(x/y)) = 1

Consider the system of equations log_(3)(log_(2)x)+log_(1//3)(log_(1//2)y) =1 and xy^(2) = 9 . The value of 1/y lies in the interval

Consider the system of equations log_(3)(log_(2)x)+log_(1//3)(log_(1//2)y) =1 and xy^(2) = 9 . The value of 1/y lies in the interval