To expand the given expression $(5 \times 2)(2x^2 - 2)$, follow these steps:

1. Simplify $5 \times 2$: $5 \times 2 = 10$

2. Distribute $10$ across $(2x^2 - 2)$: $10 \cdot 2x^2 - 10 \cdot 2$

3. Perform the multiplication: $20x^2 - 20$

Final Expanded Expression:

$20x^2 - 20$

Would you like further clarification or additional examples?

Related Questions:

1. What is the process for expanding binomial expressions like $(a + b)(c + d)$?
2. How can distributive property be applied in polynomials?
3. How is factoring related to expansion in algebra?
4. What happens when you expand a trinomial instead of a binomial?
5. How do you simplify expressions with coefficients and variables?

Tip: Always simplify coefficients first before applying distributive properties to save time and minimize errors.