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

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

x^2+y^2=log(xy)

If log_(y) x + log_(x) y = 2, x^(2)+y = 12 , then the value of xy is

If log_(y) x + log_(x) y = 2, x^(2)+y = 12 , then the value of xy is

If log_(y) x + log_(x) y = 2, x^(2)+y = 12 , then the value of xy is

Let x, y in (0, 1) such that there exists a positive number a (ne 1) satsifying log_(x) a + log_(y) a = 4 log_(xy) a Then the value of ((x)/(y))^(((y)/(x))) is …

If log_(e) x = s and log_(e) , y = t , then log_(e)(xy)^(2) = ?

Given : (log x)/(log y) = (3)/(2) and log(xy) = 5, find the values of x and y.