Answer
A profit-maximizing monopolist will produce the quantity of output at which its marginal cost(MC) is equal to the marginal revenue(MR), and then selects the price following the market demand curve. To find the profit maximizing quantity of this monopolist, we have to first calculate the total revenue(TR), MR,and MC.To calculate them, three more columns, named total revenue,marginal revenue, and marginal cost have been added to the main table.
| Output in Gallons(Q) | Price per Gallon(P) | Total Cost(C) | Total Revenue (TR)=Q*P |
Marginal Revenue(MR)=d(TR)/dQ |
Marginal Cost(MC)=d(TC)/dQ |
| 50,000 | $0.28 | $6,000 | $14,000 | - | - |
| 100,000 | 0.26 | 15,000 | 26,000 | 0.24 | 0.18 |
| 150,000 | 0.22 | 22,000 | 33,000 | 0.14 | 0.14 |
| 200,000 | 0.20 | 32,000 | 40,000 | 0.14 | 0.2 |
| 250,000 | 0.16 | 46,000 | 40,000 | 0 | 0.28 |
| 300,000 | 0.12 | 64,000 | 36,000 | -0.08 | 0.36 |
From the above table, we see that MR, and MC both are same ($0.14) for 150,000 gallons of output.So the monopolist will produce this amount of output. From the table, we see, that for 150,000 gallons of output, the monopolist charges $0.22. So the profit-maximizing price is $0.22.
Profit = Total Revenue - Total Cost
If TR>TC, then profit is positive , and if TR<TC, then profit is negative or loss.
Here, at 150,000 gallons of output, the monopolist's TR is $33,000, and TC is $22,000.
AS TR>TC, so this monopolist earns profit.and the amount of the profit is,
Profit= $33,000 - $22,000
or, Profit= $11,000
Therefore, the profit-maximizing monopolist, Company Town Water, will produce, 150,000 gallons of water.It will charge $0.22 for this amount of output, and its profit is $11,000.
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Consider a town in which only two residents, Tim and Alyssa, own
wells that produce water safe for drinking. Tim and Alyssa can pump
and sell as much water as they want at no cost. For them, total
revenue equals profit. The following table shows the town's demand
schedule for water.
Price
Quantity Demanded
Total Revenue
(Dollars per gallon)
(Gallons of water)
(Dollars)
6.00
0
0
5.50
45
248
5.00
90
450
4.50
135...