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To fill in the missing values for the three columns labeled "MR = P," which represent the Marginal Revenue at prices \( P = 56 \), \( P = 41 \), and \( P = 32 \), we need to determine at which level of total product each price level intersects with the marginal cost (MC).

### Instructions:
1. Go down the "Marginal Cost" column.
2. For each price level (\( P = 56 \), \( P = 41 \), \( P = 32 \)), find the highest total product value where the marginal cost is equal to or less than that price.

Let’s go through each of these columns:

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1. **For \( MR = P = 56 \):**
   - The highest quantity where marginal cost (MC) ≤ 56 is at a total product of **9**, where MC = 55.
   - Enter 9 for each row from 0 to 9 under "MR = P56" and leave it blank beyond that.

2. **For \( MR = P = 41 \):**
   - The highest total product where MC ≤ 41 is **4**, where MC = 35.
   - Enter 4 for each row from 0 to 4 in "MR = P41" and leave it blank beyond that.

3. **For \( MR = P = 32 \):**
   - The highest total product where MC ≤ 32 is **2**, where MC = 30.
   - Enter 2 for each row from 0 to 2 in "MR = P32" and leave it blank beyond that.

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Would you like a detailed explanation of this approach?

### Related Questions

1. How is marginal revenue related to profit maximization?
2. What happens when marginal revenue equals marginal cost?
3. How does average total cost impact pricing decisions?
4. What role do fixed costs play in determining break-even points?
5. Why is marginal cost crucial in economics and pricing strategies?

#### Tip:
When filling out tables like this, identify key relationships (e.g., MR = MC) to simplify locating values.

Given the following table from the values obtained for the per unit cost curves, answer the column values under MR = P56, MR = P41, and MR = P32.

Learn how to analyze marginal revenue and marginal cost to fill in the values for MR = P56, MR = P41, and MR = P32 in a cost table. This example covers key economic concepts, including cost analysis, profit maximization, and marginal revenue comparison for different price points.

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