Workers output Variable Total Average Average Average cost cost fixed variable Total cost cost cost 0 1 2 3 4 5 6 0 10 25 31 36 40 42 Marginal cost 1. Assume that capital is fixed at 4 machines and the cost of each is $2 while the wage is $5 a. How does output change with each additional worker? Did you expect that? b. Fill in the above table

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**Table Analysis and Instructions**

The table provides data to help analyze the relationship between the number of workers and production costs. Here's how you interact with it, along with some questions to consider:

**Table Columns:**
1. **Workers**: Number of workers employed.
2. **Output**: Units of goods produced.
3. **Variable Cost**: Costs that change with output level. Calculated as the number of workers multiplied by the wage per worker.
4. **Total Cost**: Sum of variable costs and fixed costs.
5. **Average Fixed Cost (AFC)**: Total fixed costs divided by the output.
6. **Average Variable Cost (AVC)**: Variable cost divided by the output.
7. **Average Total Cost (ATC)**: Total cost divided by the output.
8. **Marginal Cost (MC)**: Additional cost to produce one more unit of output.

**Questions and Tasks:**
1. Assume that capital is fixed at 4 machines, with each costing $2. Wages are $5 per worker.
   
2. **a.** Analyze how output changes with each additional worker. Reflect on whether the changes meet your expectations and why.

3. **b.** Complete the table by calculating the costs and averages:
    - Use the provided formula and data to fill out the missing variable costs, total costs, and other average costs.
    - Calculate the marginal cost for each additional unit of output produced as more workers are added.

**Instructions for Calculation:**
- **Variable Cost for each row**: Workers multiplied by $5.
- **Fixed Cost**: 4 machines at $2 each, totaling $8.
- **Total Cost**: Variable Cost + $8 (Fixed Cost).
- **AFC, AVC, ATC**: Divide corresponding costs by the output.
- **MC**: Change in total cost between different levels of output.

Engage with this exercise by assessing how labor affects productivity and cost-effectiveness in production settings.
Transcribed Image Text:**Table Analysis and Instructions** The table provides data to help analyze the relationship between the number of workers and production costs. Here's how you interact with it, along with some questions to consider: **Table Columns:** 1. **Workers**: Number of workers employed. 2. **Output**: Units of goods produced. 3. **Variable Cost**: Costs that change with output level. Calculated as the number of workers multiplied by the wage per worker. 4. **Total Cost**: Sum of variable costs and fixed costs. 5. **Average Fixed Cost (AFC)**: Total fixed costs divided by the output. 6. **Average Variable Cost (AVC)**: Variable cost divided by the output. 7. **Average Total Cost (ATC)**: Total cost divided by the output. 8. **Marginal Cost (MC)**: Additional cost to produce one more unit of output. **Questions and Tasks:** 1. Assume that capital is fixed at 4 machines, with each costing $2. Wages are $5 per worker. 2. **a.** Analyze how output changes with each additional worker. Reflect on whether the changes meet your expectations and why. 3. **b.** Complete the table by calculating the costs and averages: - Use the provided formula and data to fill out the missing variable costs, total costs, and other average costs. - Calculate the marginal cost for each additional unit of output produced as more workers are added. **Instructions for Calculation:** - **Variable Cost for each row**: Workers multiplied by $5. - **Fixed Cost**: 4 machines at $2 each, totaling $8. - **Total Cost**: Variable Cost + $8 (Fixed Cost). - **AFC, AVC, ATC**: Divide corresponding costs by the output. - **MC**: Change in total cost between different levels of output. Engage with this exercise by assessing how labor affects productivity and cost-effectiveness in production settings.
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