\left(-2\right)\cdot \left(-2\right)\cdot \left(-2\right)

The expression \(\left(-2\right) \cdot \left(-2\right) \cdot \left(-2\right)\) can be simplified by performing the multiplication step by step:

\[
\left(-2\right) \cdot \left(-2\right) = 4
\]
\[
4 \cdot \left(-2\right) = -8
\]

So, the value of \(\left(-2\right) \cdot \left(-2\right) \cdot \left(-2\right)\) is \(-8\).

Would you like any further details or have any questions?

Here are some related questions you can explore:
1. What is \((-2)^4\)?
2. How does multiplying an odd number of negative numbers affect the result?
3. What is the result of \((-3) \cdot (-3) \cdot (-3) \cdot (-3)\)?
4. How does the distributive property apply to negative numbers?
5. What is the product of three positive numbers?

**Tip:** When multiplying an odd number of negative numbers, the result will always be negative.

Discover how to multiply three negative numbers step by step using the expression (-2) · (-2) · (-2). This math problem covers the multiplication of negative numbers and explains how multiplying an odd number of negative values results in a negative product. Suitable for students in Grades 5-7.

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