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\Given that
{x}^{y} = {y}^{x}
So we can write that, y = x^(y/x)
And substituting the value to
( { \frac{x}{y} )}^{ \frac{x}{y} }
We get ,
{ X / X^(y/x) }^(x/y)
= {X^(x/y)}/X^1
= X^{(x/y)-1}
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