Find the product. Simplify your answer. $$ -s\left(-4 s^{2}-4\right) $$

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To find the product and simplify the expression $$ -s\left(-4 s^{2} - 4\right) $$, follow these steps:

1. **Distribute $$-s$$ to each term inside the parentheses:**

$$
-s \times (-4s^2) + (-s) \times (-4)
$$

2. **Multiply each term:**

$$
(-s) \times (-4s^2) = 4s^3
$$
$$
(-s) \times (-4) = 4s
$$

3. **Combine the results:**

$$
4s^3 + 4s
$$

4. **Factor out the common term $$4s$$ (optional for further simplification):**

$$
4s(s^2 + 1)
$$

Both $$4s^3 + 4s$$ and $$4s(s^2 + 1)$$ are simplified forms of the original expression. Depending on the context, you can present either form. However, the standard simplified polynomial form is:

$$
4s^3 + 4s
$$

**Final Answer:**

$$
4s^{3} + 4s
$$
The product simplifies to $$4s^{3} + 4s$$.

Find the product. Simplify your answer. \( -s\left(-4 s^{2}-4\right) \)

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