Microeconomics (7th Edition)
Microeconomics (7th Edition)
7th Edition
ISBN: 9780134737508
Author: R. Glenn Hubbard, Anthony Patrick O'Brien
Publisher: PEARSON
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Chapter 2, Problem 2.2.15PA
To determine

Comparative advantage and working hours.

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- CENGAGE MINDTAP omework (Ch 07) 2 3 4 7. 8 10 LABOR (Number of programmers) Each computer has a rental rate of $200 per week (r = $200), and each programmer costs $150 per week (w = $150). Calculate the cost of each of the purple points (diamond symbols) on the isoquant curve on the preceding graph. The least-cost input combination is and v, for a total cost of On the preceding graph, use the green line (triangle symbol) to show the line of equal total cost (TC) indicating the possible combinations of computers and programmers that minimizes total costs. Hint: For example, if you've found that the least expensive option for completing the database costs $1,000, then you should plot the combinations of computers and programmers that cost $1,000. To minimize costs, you know that the rate of technical substitution of labor for capital must be equal to v at this point, given the stated wage and rental rate of capital. MacBook Air 吕口 F3 II F8 4) ロロロ F2 F4 F5 F6 F7 F9 F10 2$ 4. 23 & * 5 7…
Davis Florist has two employees, Anita and Jerome, and two tasks that need to be completed, floral arrangements and floral delivery. It takes Anita 30 minutes to finish one floral arrangement and 40 minutes to make a delivery. It takes Jerome 10 minutes to finish one floral arrangement and 30 minutes to make a delivery. Each worker works six hours per day. a. Suppose that, initially, both Jerome and Anita spend four hours each day doing floral arrangements and two hours each day doing deliveries. Now suppose they change their tasks, so that each individual does nothing but the task in which she or he has a comparative advantage. How many more floral arrangements and deliveries could they produce each day?   ________ additional floral arrangements   _________ additional deliveries
Raphael is a hard-working college junior. One Saturday, he decides to work nonstop until he has answered 100 practice problems for his chemistry course. He starts work at 8:00 AM and uses a table to keep track of his progress throughout the day. He notices that as he gets tired, it takes him longer to solve each problem. Time Total Problems Answered 8:00 AM 0 9:00 AM 40 10:00 AM 70 11:00 AM 90 Noon 100 Use the table to answer the following questions. problems. The marginal, or additional, gain from Raphael's first hour of work, from 8:00 AM to 9:00 AM, is problems. The marginal gain from Raphael's third hour of work, from 10:00 AM to 11:00 AM, is Later, the teaching assistant in Raphael's chemistry course gives him some advice. "Based on past experience," the teaching assistant says, "working G
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