07. Point (a) compared to point (d) O(a) represents a higher level of utility. O (b) represents the same level of utility, but is less expensive. O (c) represents a higher level of utility and is less expensive. O (d) represents a lower level of utility but is less expensive. O(e) none of the above.

ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN:9780190931919
Author:NEWNAN
Publisher:NEWNAN
Chapter1: Making Economics Decisions
Section: Chapter Questions
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**Transcript of Image with Explanation for Educational Website**

---

### Understanding Budget Constraints and Indifference Curves

The graph depicted here is a classic economic diagram demonstrating budget constraints and indifference curves. These are essential concepts in consumer theory, which is a fundamental topic in microeconomics.

#### Diagram Components:

- **Axes:**
  - The horizontal axis (X) and the vertical axis (Y) represent quantities of two goods.
  
- **Budget Lines (B1, B2, B3):**
  - These are straight lines labeled B1, B2, and B3. 
  - They represent different levels of a consumer's budget, with B1 being the lowest and B3 the highest. 
  - Points on each line represent different combinations of the two goods that a consumer can afford given their budget constraint.

- **Indifference Curves (I1, I2, I3):**
  - These are curved lines labeled I1, I2, and I3.
  - Each curve represents different combinations of two goods that give the consumer the same level of satisfaction (utility).
  - The curves that are further from the origin (I3) represent higher levels of utility.

- **Points (a, b, c, d, e):**
  - These are specific points plotted on the graph showing combinations of goods.
  - They help illustrate how shifts in utility or budget constraints affect consumer choices.

#### Question and Answer:

- **07. Point (a) compared to point (d):**
  - Options provided:
    - (a) represents a higher level of utility.
    - (b) represents the same level of utility, but is less expensive.
    - (c) represents a higher level of utility and is less expensive.
    - (d) represents a lower level of utility but is less expensive.
    - (e) none of the above.

This question asks you to compare two specific points (a and d) on the graph. The correct analysis involves understanding the positioning of these points on their respective indifference curves and budget lines to determine levels of utility and expense.

### Conclusion:

In consumer theory, understanding how budget lines interact with indifference curves allows us to predict consumer choices and preferences. This visualization aids in grasping the trade-offs consumers face while achieving maximum satisfaction within their budget constraints.
Transcribed Image Text:**Transcript of Image with Explanation for Educational Website** --- ### Understanding Budget Constraints and Indifference Curves The graph depicted here is a classic economic diagram demonstrating budget constraints and indifference curves. These are essential concepts in consumer theory, which is a fundamental topic in microeconomics. #### Diagram Components: - **Axes:** - The horizontal axis (X) and the vertical axis (Y) represent quantities of two goods. - **Budget Lines (B1, B2, B3):** - These are straight lines labeled B1, B2, and B3. - They represent different levels of a consumer's budget, with B1 being the lowest and B3 the highest. - Points on each line represent different combinations of the two goods that a consumer can afford given their budget constraint. - **Indifference Curves (I1, I2, I3):** - These are curved lines labeled I1, I2, and I3. - Each curve represents different combinations of two goods that give the consumer the same level of satisfaction (utility). - The curves that are further from the origin (I3) represent higher levels of utility. - **Points (a, b, c, d, e):** - These are specific points plotted on the graph showing combinations of goods. - They help illustrate how shifts in utility or budget constraints affect consumer choices. #### Question and Answer: - **07. Point (a) compared to point (d):** - Options provided: - (a) represents a higher level of utility. - (b) represents the same level of utility, but is less expensive. - (c) represents a higher level of utility and is less expensive. - (d) represents a lower level of utility but is less expensive. - (e) none of the above. This question asks you to compare two specific points (a and d) on the graph. The correct analysis involves understanding the positioning of these points on their respective indifference curves and budget lines to determine levels of utility and expense. ### Conclusion: In consumer theory, understanding how budget lines interact with indifference curves allows us to predict consumer choices and preferences. This visualization aids in grasping the trade-offs consumers face while achieving maximum satisfaction within their budget constraints.
**Question 08: Which of the following is true about point (a)?**

- (a) \( MU_x/P_x > MU_y/P_y \)
- (b) \( MU_x/P_x < MU_y/P_y \)
- (c) \( MU_x/P_x = MU_y/P_y \)
- (d) none of the above

*Explanation of Symbols:*
- \( MU_x \): Marginal Utility of good x
- \( MU_y \): Marginal Utility of good y
- \( P_x \): Price of good x
- \( P_y \): Price of good y

This question explores the concept of marginal utility per unit of price for two goods, x and y, focusing on consumer decision-making at a specific point denoted by (a). The options involve comparing these ratios to determine the most accurate relationship.
Transcribed Image Text:**Question 08: Which of the following is true about point (a)?** - (a) \( MU_x/P_x > MU_y/P_y \) - (b) \( MU_x/P_x < MU_y/P_y \) - (c) \( MU_x/P_x = MU_y/P_y \) - (d) none of the above *Explanation of Symbols:* - \( MU_x \): Marginal Utility of good x - \( MU_y \): Marginal Utility of good y - \( P_x \): Price of good x - \( P_y \): Price of good y This question explores the concept of marginal utility per unit of price for two goods, x and y, focusing on consumer decision-making at a specific point denoted by (a). The options involve comparing these ratios to determine the most accurate relationship.
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