Gerald and Jim work at a functions store. Gerald is paid $185 per week plus 4% of this total sales. Jim is paid $275 per week plus 2.5% of his total sales. What amount of sales will make their weekly pay the same?

Answer

To solve the problem, we need to find the amount of sales (let's denote it as \( X \)) that will make Gerald's and Jim's weekly pay equal.

### Step-by-Step Solution:

1. **Define the weekly pay for Gerald and Jim**:
- Gerald's pay: \( 185 + 0.04X \)
- Jim's pay: \( 275 + 0.025X \)

2. **Set the two pay equations equal to each other**:
\[ 185 + 0.04X = 275 + 0.025X \]

3. **Rearrange the equation to isolate terms involving \( X \)**:
- Subtract \( 0.025X \) from both sides:
\[ 185 + 0.04X - 0.025X = 275 \]
- This simplifies to:
\[ 185 + 0.015X = 275 \]

4. **Subtract 185 from both sides**:
\[ 0.015X = 275 - 185 \]
- Calculate \( 275 - 185 \):
\[ 0.015X = 90 \]

5. **Solve for \( X \)**:
- Divide both sides by \( 0.015 \):
\[ X = \frac{90}{0.015} \]
- Calculate \( \frac{90}{0.015} \):
\[ X = 6000 \]

### Final Answer:
The amount of sales that will make their weekly pay the same is **$6000**.

---