Question 1
Refer to the information provided in Figure 15.1 below to answer the question(s) that follow. Below are cost curves for Dom's Barber Shop, a monopolistically competitive firm.
![](data:image/png;base64, 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![](data:image/png;base64, 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)
Refer to Figure 15.1. In this industry in the long run
◦ firms will start to incur economic losses.
◦ firms will enter until all firms break even economically.
◦ product demand will increase so that profits are increased.
◦ product supply will decrease so prices will go up.
Question 2
Refer to the information provided in Figure 15.2 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
Refer to Figure 15.2. The profit-maximizing number of perms for We Do Hair, a monopolistically competitive firm, is
◦ 60.
◦ 50.
◦ 46.
◦ 40.