To solve the equation \((-6) + (-8) = (-8) + \ldots\), we need to find the value that should be placed in the blank on the right-hand side.
### Step-by-Step Solution:
1. **Identify the Equation**:
We start with the equation:
\[
(-6) + (-8) = (-8) + x
\]
where \(x\) is the unknown we need to find.
2. **Calculate the Left Side**:
Let's first calculate the left side of the equation:
\[
(-6) + (-8)
\]
When we add two negative numbers, we simply add their absolute values and keep the negative sign:
\[
-6 + -8 = - (6 + 8) = -14
\]
So, the left side simplifies to \(-14\).
3. **Set Up the Equation**:
Now we can rewrite the equation with the calculated value:
\[
-14 = (-8) + x
\]
4. **Isolate \(x\)**:
To find \(x\), we need to isolate it on one side of the equation. We can do this by adding \(8\) to both sides:
\[
-14 + 8 = x
\]
Simplifying the left side:
\[
-14 + 8 = -6
\]
Therefore, we have:
\[
x = -6
\]
5. **Final Answer**:
The value that should be placed in the blank is:
\[
x = -6
\]
### Conclusion:
Thus, the complete equation is:
\[
(-6) + (-8) = (-8) + (-6)
\]
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