`(-10)xx(-10)xx(-10)xx(-10)=10^(-4)`

Answer

To determine whether the statement \((-10) \times (-10) \times (-10) \times (-10) = 10^{-4}\) is true or false, we will simplify the left-hand side step by step.

### Step-by-Step Solution:

1. **Identify the expression on the left-hand side:**
\[ (-10) \times (-10) \times (-10) \times (-10) \]

2. **Group the terms:**
We can rewrite the expression as:
\[ (-10)^4 \]

3. **Calculate \((-10)^4\):**
When we raise a negative number to an even power, the result is positive. Thus:
\[ (-10)^4 = 10^4 \]

4. **Now, compare with the right-hand side:**
The right-hand side of the equation is:
\[ 10^{-4} \]

5. **Evaluate the comparison:**
We know that:
\[ 10^4 \neq 10^{-4} \]

6. **Conclusion:**
Since \(10^4\) is not equal to \(10^{-4}\), we conclude that:
\[ (-10) \times (-10) \times (-10) \times (-10) \neq 10^{-4} \]

### Final Answer:
The statement is **false**.

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