The expression \((-2)(-8)(-4)\) can be simplified by multiplying the numbers together, considering the signs.

Step-by-step:
1. \((-2)(-8) = 16\) (since the product of two negative numbers is positive).
2. \(16 \times (-4) = -64\) (since multiplying a positive number by a negative number results in a negative product).

Thus, the value of \((-2)(-8)(-4)\) is \(-64\).

Would you like a more detailed explanation, or do you have any questions?

Here are 5 related questions:
1. What is the product of three positive numbers, e.g., \(2 \times 8 \times 4\)?
2. How does multiplying by a negative number change the sign of a product?
3. How would you solve an expression with four numbers, such as \((-2)(-8)(-4)(5)\)?
4. Can you explain how to simplify expressions with multiple negative factors?
5. What is the rule for multiplying an even number of negative numbers?

**Tip:** Multiplying an even number of negative numbers results in a positive product, while an odd number results in a negative product.

What is the result of the expression (-2)(-8)(-4)?

Learn how to solve the expression (-2)(-8)(-4) using the rules of integer multiplication. This step-by-step explanation covers multiplying negative numbers and how the signs of factors affect the result. Suitable for students in Grades 6-8.

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