Given: \((\frac{x}{y})^2>\frac{x}{y}\)

Express the left side as follows: \(\frac{x^2}{y^2} >\frac{x}{y}\)

Since \(y^2\) is positive we can safely multiply both sides of the inequality by \(y^2\) to get: \(x^2 >\frac{xy^2}{y}\)

Since \(y\) is positive we can safely multiply both sides of the inequality by \(y\) to get: \(x^2y >xy^2\)

Finally, since \(xy\) is positive we can safely divide both sides by \(xy\) to get: \(x >y\)

Answer: A