If the consumption function is C=800+ 0.6(Y-7), output, Y,= $3,100 and net taxes, T, = $100, then consumption = $2,600. (Round your response to the nearest For the data in the following table, the consumption function is C= 800+ 0.6(Y-T). Fill in the columns in the table and identify the equilibrium output. The equilibrium output is $ Output $2,100 2,600 3,100 3,600 4,100 4,600 5,100 Net Taxes $100 100 100 100 100 100 100 Disposable Consumption Income Spending Saving $ $ $ Planned Investment Planned Unplanned Aggregate Inventory Expenditure Change $ $ Government Purchases Spending $300 $400 300 400 300 400 300 400 300 400 300 400 300 400
If the consumption function is C=800+ 0.6(Y-7), output, Y,= $3,100 and net taxes, T, = $100, then consumption = $2,600. (Round your response to the nearest For the data in the following table, the consumption function is C= 800+ 0.6(Y-T). Fill in the columns in the table and identify the equilibrium output. The equilibrium output is $ Output $2,100 2,600 3,100 3,600 4,100 4,600 5,100 Net Taxes $100 100 100 100 100 100 100 Disposable Consumption Income Spending Saving $ $ $ Planned Investment Planned Unplanned Aggregate Inventory Expenditure Change $ $ Government Purchases Spending $300 $400 300 400 300 400 300 400 300 400 300 400 300 400
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:**Understanding the Equilibrium Output in an Economic Model**
**Consumption Function and Equilibrium Calculation:**
- The given consumption function is \( C = 800 + 0.6(Y - T) \).
- Here, \( Y \) (output) is $3,100 and \( T \) (net taxes) is $100.
- Using the formula, consumption is calculated as $2,600.
**Table Explanation:**
The table helps illustrate how different economic factors are related to the output and helps identify the equilibrium output:
1. **Columns:**
- **Output**: Levels of total production/income.
- **Net Taxes**: Consistently set at $100 for all output levels.
- **Disposable Income**: Calculated as Output minus Net Taxes.
- **Consumption Spending**: Based on the consumption function, \( C = 800 + 0.6 \times \) (Disposable Income).
- **Saving**: The difference between Disposable Income and Consumption Spending.
- **Planned Investment Spending**: Fixed at $300 across different output levels.
- **Government Purchases**: Fixed at $400 across different output levels.
- **Planned Aggregate Expenditure**: Sum of Consumption Spending, Planned Investment Spending, and Government Purchases.
- **Unplanned Inventory Change**: Difference between Output and Planned Aggregate Expenditure.
2. **Equilibrium Output:**
- The equilibrium output is determined when Unplanned Inventory Change is zero, signifying that planned aggregate expenditure equals the output level.
The equilibrium output in this model is **$5,100**, indicated by the conditions where aggregate expenditure matches the output.
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