MicroEconomics Jane has been working all day homework help
Jane has been working all day, missing both her breakfast and lunch. Finally able to leave work, after being required to work a couple of hourâ€™s overtime, she is starving. Jane has $20 in her pocket, so she stops at a local fast food restaurant and orders a grilled chicken sandwich (somewhat healthy) and fries (not so healthy). As she sits down to eat them, a Kaplan University student approaches her and tells her that she is doing a research project for her microeconomics course, and would like to ask Jane a few quick questions. Jane agrees and the student asks what â€œscoreâ€ (Marginal Utility) from 1 to 100 would she give as her satisfaction level with the 1^{st} sandwich and the 1^{st} fries? After eating that order, Jane is still hungry and orders a second chicken sandwich and another fries. Again, the student asks Jane to give her new scores. Since Jane has not eaten all day, she is hungry enough to order a third round of food and again gives â€œscoresâ€ to the inquisitive student.
Below is the Kaplan studentâ€™s completed experiment tally sheet of Janeâ€™s marginal utility â€œscoresâ€ and the calculation of her marginal utility per dollar, given that each sandwich costs $4.00 and each order of fries costs $2.00, along with her budget of $20. The student filled in the shaded cells based on Janeâ€™s responses, then computed the values in the remaining cells. Using this information, answer the following questions:
a. Is Jane maximizing her utility? Explain your reasoning and show any calculations.
b. If Jane is not maximizing her utility, remembering the Law of Diminishing Marginal Utility, would she be better off to buy one less chicken sandwich and one more fry? Explain your reasoning and show any calculations.
c. If Jane is not maximizing her utility with the original purchase combination, remembering the Law of Diminishing Marginal Utility, would she be better off buying just one more fry? Explain your reasoning and show any calculations.
d. If Jane is not maximizing her utility with the original purchase, remembering the Law of Diminishing Marginal Utility, would she be better off buying one less fries and one more chicken sandwich? Explain your reasoning and show any calculations.
2. Remembering the Learning Practice in Unit 3, in the year 107 WBCE (Way Before the Common Era) the Gondwanaland Chairman of Production reported that the gosum berry growers were able to meet an average demand of 700 barrels of gosum berries per month at an average a price of $70 per barrel.
In the year 108 WBCE the growers were plagued with a gosum berry bug infestation that reduced average output, causing production to fall to only 600 barrels per month, causing the price to rise to $84 per barrel. The following table shows the Chairmanâ€™s report:
Year (WBCE) 
Monthly barrels of gosum berries demanded 
Price per barrel 
107 
700 
$70 
108 
600 
$84 
a. Using the midpoint method, calculate the price elasticity of demand for Gondwanaland gosum berries. Explain what this price elasticity of demand means?
b. What is the monthly average total revenue for year 107, and the monthly average total revenue for year 108? How do these numbers compare to each other?
Year (WBCE) 
Monthly barrels of gosum berries demanded 
Price per barrel 
Monthly average total revenue 
107 
700 
$70 

108 
600 
$84 

Change in average total monthly revenue 
c. Using your answer to part a. above, how could you have predicted this change in total monthly revenue?
3. The Gondwanaland Chairman of Production reported that the new Altair chariots (most modern, horse drawn family chariot) had a PRICE elasticity of 3 and an INCOME elasticity of 2. The supply of these Altair chariots is elastic. Evaluate the following statements and explain why you think they are true, or false.
a. A 20% increase in the price of the Altair chariot will cause the quantity demanded to fall by an astounding 60%.
b. An increase in Gondwanaland consumersâ€™ incomes will cause prices to rise, but the total quantity demanded will also increase.
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