The image contains an expression written as $x^3 - y^3$.

This is a common algebraic expression that can be factored using the difference of cubes formula:

$x^3 - y^3 = (x - y)(x^2 + xy + y^2)$

Would you like more details about this factoring process, or do you have any specific questions about it?

Here are 5 related questions for further exploration:

1. How is the difference of cubes formula derived?
2. What is the sum of cubes formula, and how does it differ from the difference of cubes?
3. Can the expression $x^3 - y^3$ be solved for specific values of $x$ and $y$?
4. How does the difference of cubes formula apply to higher powers, like $x^6 - y^6$?
5. What are the applications of factoring differences of cubes in real-world problems?

Tip: Whenever factoring a polynomial, look for common patterns like the difference of squares or cubes to simplify expressions.