se Ginny gives haircuts on Saturdays to make extra money. She is the only person in town cutting hair on Saturdays and therefore has some et power. Assume that she does not incur fixed costs, and the only significant variable cost to Ginny is her time. As she gives more haircuts, must increasingly forgo other valuable Saturday activities. For example, if she gives one haircut, she forgoes reading the paper after breakfast. e gives two haircuts, she gives up reading the paper and sleeping an extra half-hour. y's clients are a varied group willing to pay between $16.00 and $28.00 for a haircut. Assume that Ginny cannot price discriminate, i.e., charge rent clients different prices. If Ginny charges $28.00 per haircut, she will have one client per week; if she charges $24.00, she will have two; if charges $20.00, three, and so forth. The following table contains data on the revenues and costs of Ginny's haircut business as a function of her e-quantity choice. (The costs are based on the value of Ginny's alternative activities, in dollar terms. For example, the total cost of the rst haircut 4-the value Ginny places on reading the newspaper after breakfast.) "I in the missing cells of the table and then use them to answer the questions that follow. Marginal Revenue Price Output (Haircuts per week) Total Revenue Total Cost Marginal Cost (Dollars per haircut) Profit (Dollars per haircut) (Dollars per week) (Dollars per haircut) (Dollars per week) (Dollars per week) 28.00 4.00 28.00 28.00 4.00 24.00 20.00 8.00 24.00 48.00 12.00 36.00 12.00 8.00 3 20.00 60.00 20.00 40.00 4 18.00 36.00 8.00 16.00 80.00 20.00 56.00 24.00 On the following graph, use the blue points (circle symbol) to plot Ginny's total revenue curve, use the orange points (square symbol) to plot her total AAAAA AAAAA

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omework (Ch 09)
2. Marginal analysis and profit maximization
Suppose Ginny gives haircuts on Saturdays to make extra money. She is the only person in town cutting hair on Saturdays and therefore has some
market power. Assume that she does not incur fixed costs, and the only significant variable cost to Ginny is her time. As she gives more haircuts,
Ginny must increasingly forgo other valuable Saturday activities. For example, if she gives one haircut, she forgoes reading the paper after breakfast.
If she gives two haircuts, she gives up reading the paper and sleeping an extra half-hour.
Ginny's clients are a varied group willing to pay between $16.00 and $28.00 for a haircut. Assume that Ginny cannot price discriminate, i.e., charge
different clients different prices. If Ginny charges $28.00 per haircut, she will have one client per week; if she charges $24.00, she will have two; if
she charges $20.00, three, and so forth. The following table contains data on the revenues and costs of Ginny's haircut business as a function of her
price-quantity choice. (The costs are based on the value of Ginny's alternative activities, in dollar terms. For example, the total cost of the first haircut
is $4-the value Ginny places on reading the newspaper after breakfast.)
Fill in the missing cells of the table and then use them to answer the questions that follow.
Marginal
Revenue
Output
(Haircuts
week)
Price
Total Revenue
Total Cost
Marginal Cost
(Dollars per
haircut)
Profit
(Dollars per
haircut)
(Dollars per
week)
(Dollars per
haircut)
(Dollars per
week)
(Dollars per
week)
0.
28.00
28.00
28.00
4.00
4.00
24.00
24.00
20.00
8.00
48.00
12.00
36.00
3
12.00
20.00
60.00
8.00
20.00
40.00
4.
18.00
36.00
5
16.00
8.00
20.00
80.00
56.00
24.00
On the following graph, use the blue points (circle symbol) to plot Ginny's total revenue curve, use the orange points (square symbol) to plot her total
144
ho. pl
DDI
delete
&
7.
*
8
9.
backspace
R
T.
F
K
B
AAAAA
AAAAA
Transcribed Image Text:omework (Ch 09) 2. Marginal analysis and profit maximization Suppose Ginny gives haircuts on Saturdays to make extra money. She is the only person in town cutting hair on Saturdays and therefore has some market power. Assume that she does not incur fixed costs, and the only significant variable cost to Ginny is her time. As she gives more haircuts, Ginny must increasingly forgo other valuable Saturday activities. For example, if she gives one haircut, she forgoes reading the paper after breakfast. If she gives two haircuts, she gives up reading the paper and sleeping an extra half-hour. Ginny's clients are a varied group willing to pay between $16.00 and $28.00 for a haircut. Assume that Ginny cannot price discriminate, i.e., charge different clients different prices. If Ginny charges $28.00 per haircut, she will have one client per week; if she charges $24.00, she will have two; if she charges $20.00, three, and so forth. The following table contains data on the revenues and costs of Ginny's haircut business as a function of her price-quantity choice. (The costs are based on the value of Ginny's alternative activities, in dollar terms. For example, the total cost of the first haircut is $4-the value Ginny places on reading the newspaper after breakfast.) Fill in the missing cells of the table and then use them to answer the questions that follow. Marginal Revenue Output (Haircuts week) Price Total Revenue Total Cost Marginal Cost (Dollars per haircut) Profit (Dollars per haircut) (Dollars per week) (Dollars per haircut) (Dollars per week) (Dollars per week) 0. 28.00 28.00 28.00 4.00 4.00 24.00 24.00 20.00 8.00 48.00 12.00 36.00 3 12.00 20.00 60.00 8.00 20.00 40.00 4. 18.00 36.00 5 16.00 8.00 20.00 80.00 56.00 24.00 On the following graph, use the blue points (circle symbol) to plot Ginny's total revenue curve, use the orange points (square symbol) to plot her total 144 ho. pl DDI delete & 7. * 8 9. backspace R T. F K B AAAAA AAAAA
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