Labor Capital (machines) Technique (hours) A 10 35 B 25 25 C 10 60 D 30 20 sing the data in the above table, if the price of an hour of labor is $20 and the price of a unit conomically efficient technique for producing 100 sweaters is D. A. B
Labor Capital (machines) Technique (hours) A 10 35 B 25 25 C 10 60 D 30 20 sing the data in the above table, if the price of an hour of labor is $20 and the price of a unit conomically efficient technique for producing 100 sweaters is D. A. B
Chapter1: Making Economics Decisions
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
Transcribed Image Text:# Table of Labor and Capital Requirements for Producing 100 Sweaters
The following table presents the different techniques for producing 100 sweaters, along with their associated labor and capital requirements:
| **Technique** | **Labor (hours)** | **Capital (machines)** |
|---------------|--------------------|------------------------|
| **A** | 10 | 35 |
| **B** | 25 | 25 |
| **C** | 10 | 60 |
| **D** | 30 | 20 |
## Economically Efficient Production Technique
Using the data provided in the table above, and considering the price of an hour of labor is $20 and the price per unit of capital (machine) is $10, we can determine the most economically efficient technique for producing 100 sweaters.
### Calculation Details:
- **Technique A**:
- Labor cost: 10 hours * $20/hour = $200
- Capital cost: 35 machines * $10/machine = $350
- Total cost: $200 + $350 = $550
- **Technique B**:
- Labor cost: 25 hours * $20/hour = $500
- Capital cost: 25 machines * $10/machine = $250
- Total cost: $500 + $250 = $750
- **Technique C**:
- Labor cost: 10 hours * $20/hour = $200
- Capital cost: 60 machines * $10/machine = $600
- Total cost: $200 + $600 = $800
- **Technique D**:
- Labor cost: 30 hours * $20/hour = $600
- Capital cost: 20 machines * $10/machine = $200
- Total cost: $600 + $200 = $800
After evaluating the total costs, it is clear that **Technique A** is the most economically efficient, with the lowest total production cost of $550.
## Conclusion
Based on the calculations, **Technique A** is recommended as the most cost-effective method for producing 100 sweaters. Ensure to consider this technique to optimize production costs effectively.
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