A monopolist will charge that price at which his profits are maximum. So, we'll try to find the price at which his profits are maximum.
Profit = Total Revenue (TR) - Total Cost (TC)
TR = Price*Quantity
Quantity (Q) = 100 - 20P => P = 5 - Q/20
So, TR = (5 - Q/20)*Q
= 5Q - Q2/20
Profit = (5Q - Q2/20) - (20 + 0.5Q + 0.2Q2)
Differentiating w.r.t Q and equating it to 0, we get
5 - 2Q/20 - (0.5 + 0.4Q) = 0
=> 5 - 0.1Q - 0.5 - 0.4Q = 0
=> 0.5Q = 4.5
=> Q = 9
Now we know that P = 5 - Q/20, substituting Q = 9, we get
P = 5 - 9/20 = 4.55
Question 3 Tries remaining: 2 for the price searcher's product is given by: 100-20P Points out...
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Question 12 Tries remaining: 2 Points out of 8.33 A price-searcher firm wants to try a two-part tariff. The firm's marginal cost is a constant $10 and it will charge that as the per unit price. To complicate things, the firm has two different groups of consumers. There are 10 consumers who have a demand function given by: qp-16-0.5P. There are also 40 consumers who have a demand function given by: qp-8-0.25P Flag question If the firm charges a fee...