Bundle: Essentials Of Economics, Loose-leaf Version, 8th + Lms Integrated Mindtap Economics, 1 Term (6 Months) Printed Access Card
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Chapter 14, Problem 8PA

Subpart (a):

To determine

Profit maximization.

Subpart (b):

To determine

The demand, marginal revenue and marginal cost curves.

Subpart (c):

To determine

Evaluate the shortage.

Subpart (d):

To determine

Evaluate shortage.

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A friend has just started up her own business. Her firm asks you how much to charge for her product to maximize profits. The demand schedule for it is given by the first two columns in the table below; its total costs are given in the third column. For each level of output, you can calculate total revenue, marginal revenue, average cost, and marginal cost. The profit-maximizing level of output can be found at the point where TR - TC is greatest, or where MR = MC, (or the last quantity where MR is still greater than MC.) What is the profit-maximizing level of output for her product? 40 How much will she earn in profits? 80 Price     Quantity     TC                 TR?           MR?      MC? $25.00        0             $130  $24.00      10             $275 $23.00     20             $435 $22.50     30             $610 $22.00     40             $800 $21.60      50          $1,005 $21.20      60          $1,225
Suppose that you are a manager for a firm like EBC Brakes, which manufactures brakes for automobiles and motorcycles. Your company has two plants, one in the United States and the other in the United Kingdom.  The following tables include estimated demand and marginal revenue for your brakes, along with the marginal costs at the two factories. what quantity and price maximize your firms profit? What is the profit – maximizing number of brakes produced in the U.S. plant? In the U.K. plant? Quantity Demanded (brakes per hour) Price (dollars per brake) Quantity Produced in the U.K. plant (brakes per hour) Quantity Produced in the U.S. (brakes per hour) Total Quantity Produced Marginal Cost (dollars per brake) Marginal Revenue (dollars per brake) 104 196 47 42 89 66 92 105 195 48 44 92 68 90 106 194 49 46 95 70 88 107 193 50 48 98 72 86 108 192 51 50 101 74 84 109 191 52 52 104…
A company is the sole producer of holographic TVs. The daily demand for these TVs is Q=10,200 - 100P, where Q is the quantity demanded and P is the price. The cost of producing the TVs is (note that this implies that marginal cost is equal to Q, MC = Q).   What is the company’s total revenue schedule? What is the company’s marginal revenue schedule?                                                                What is the profit maximising number of TVs that the company must produce each day? What price should it charge per TV? What is the daily profit?
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