Microeconomics: Principles, Problems, & Policies (McGraw-Hill Series in Economics)
Microeconomics: Principles, Problems, & Policies (McGraw-Hill Series in Economics)
20th Edition
ISBN: 9780077660819
Author: Campbell R. McConnell, Stanley L. Brue, Sean Masaki Flynn Dr.
Publisher: McGraw-Hill Education
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Chapter 7.A, Problem 3ADQ
To determine

The consumer equilibrium position.

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A consumer is choosing between magazines and books. His indifference curves and budget constraint are shown on the graph to the right. 50- 45- The utility-maximizing point is Point-B 40 Suppose that the price of books falls. 35 .... 1.) Use the line drawing tool to draw a new budget constraint (still tangent to 30- one of the indifference curves). Label this line 'L2 25- 2.) Use the point drawing tool to locate the new utility-maximizing point. Label this point 'T 20- Carefully follow the instructions above, and only draw the required objects. 15- 10- 5- 22.5 0- 35 20 25 Books 15 40 45 50 étv 15 MacBook Air 80 DII esc F2 F3 F5 F6 F7 F8 F1 ! @ $ 1 4 6. 7 8 9 Q W E IT Y tab A F つ K caps lock Z C V shift fn control option command つ Magazines N リ
Mr. Dogan has 4000 TL to spend. He considers buying meat whose price is 400 TL per kg. and cheese whose price is 160 TL /kg. Given this a) What condition (equality) leads him to a utility maximization. State the condition numerically and tell clearly what each of the variables mean in that equation b) Now suppose that income of Mr. Dogan and price of meat does not change but price of cheese is down to 130 TL/kg. Do the equality and optimal basket found in a still maximize the utility? If not; what is the new condition for utility maximization (write the condition as a numerical equation defining the variables in the equation)
Using Figure 4 , explain why the point of tangency of the budget line with an indifference curve is the consumer’s equilibrium position. Explain why any point where the budget line intersects an indifference curve is not equilibrium. Explain: “The consumer is in equilibrium where MRS = PB /PA.”
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