ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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Question
Currently, Paula is maximizing utility by purchasing 5 TV dinners (T) and 4 Lean Cuisine meals (L) each week.
- Graph Paula’s initial utility-maximizing choice.
- Suppose that the price of T rises by $1 and the price of L falls by $1.25. Can Paula still afford
to buy her initial consumption choices? What do you know about her new budget constraint?
- Use your graph to show why Paula will choose to consume more L and less T given her new budget constraint. How do you know that her utility will increase?
- Some economists define the ‘‘substitution effect’’ of a price change to be the kind of change shown in part c. That is, the effect represents the change in consumption when the budget constraint rotates about the initial consumption bundle. Precisely how does this notion of a substitution effect differ from the one defined in the text?
- If the substitution effect were defined as in parts, how would you define ‘‘the income effect’’ to get a complete analysis of how a person responds to a price change?
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- Jackie has a budget of $36 per month to spend on snacks. She can spend this budget on bags of potato chips (C) and Hershey chocolate bars (H). Potato chips cost $4 per bag, while Hershey bars cost $1 per bar. The utility that Jackie receives from consuming potato chips and Hershey bars is represented by the following utility function: U=3C2 H. Given that Jackie seeks to maximize her utility, find the number of potato chip bags and Hershey chocolate bars that Jackie will purchase each month.arrow_forwardSuppose Sam has a weekly budget of $48 to spend on juice and yogurt. Juice is priced at $4 per gallon, and yogurt is priced at $2 per container. gallons of juice. If he spends his entire $48 on yogurt, he can buy containers of If Sam spends his entire $48 on juice, he can buy yogurt. Use the blue line (circle symbol) to plot Sam's budget constraint on the following graph. Next, use the orange point (square symbol) to shade the area that represents combinations of juice and yogurt that are affordable for Sam. Finally, place the black point (plus symbol) on the point on Sam's budget constraint that corresponds to a scenario in which Sam spends $24 on each good. Note: Dashed drop lines will automatically extend to both axes. ? 36 33 30 27 24 21 18 12 9 6 3 YOGURT (Containers) 0 0 + 3 6 9 12 15 18 21 JUICE (Gallons) 24 27 30 33 36 BC, ($48) 0 Affordable Region $24 on Each BC₂ ($60)arrow_forward
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