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The equation in the image is:

$(6^2 - 24)^2 \div \left(\frac{x}{y}\right)^{-5}$

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Here are a few possible questions related to this expression:

1. How do we simplify the expression $(6^2 - 24)^2$?
2. What does dividing by a fraction raised to a negative exponent imply?
3. How can we simplify a fraction raised to a negative power?
4. How can this equation be expressed in terms of $x$ and $y$ only?
5. What other types of exponent rules can we apply to similar problems?

Tip: When dealing with negative exponents, remember that $a^{-n} = \frac{1}{a^n}$.