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Economic Analysis of Consumer Behavior: Demand Function and Elasticity - Prof. Thomas Mars, Assignments of Economics

An analysis of consumer behavior through the examination of demand functions and elasticity. Topics include calculating net present value, determining good substitutes and complements, and analyzing demand functions using regression models. The document also covers the concepts of consumer surplus and income elasticity.

Typology: Assignments

Pre 2010

Uploaded on 08/31/2009

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Download Economic Analysis of Consumer Behavior: Demand Function and Elasticity - Prof. Thomas Mars and more Assignments Economics in PDF only on Docsity! 1 Key Assignment 1. 1-10 Effectively, this question boils down to the question of whether it is a good investment to spend an extra $100 on a refrigerator that will save you $25 at the end of each year for five years. The net present value of this investment is ( ) ( ) ( ) ( )2 3 4 5 $25 $25 $25 $25 $25 $100 1.05 1.05 1.05 1.05 1.05 $108.24 $100 $8.24. NPV = + + + + โˆ’ = โˆ’ = You should buy the energy efficient model, since doing so saves you $8.24 in present value terms. 1-12 a. Accounting costs equal $3,160,000 per year in overhead and operating expenses. Her implicit cost is the $56,000 salary that must be given up to start the new business. Her opportunity cost includes both implicit and explicit costs: $3,160,000 + $56,000 = $3,216,000. b. To earn positive accounting profits, the revenues per year should greater than $3,160,000. To earn positive economic profits, the revenues per year must be greater than $3,216,000. c. 2-4 a. Good Y is a substitute for X, while good Z is a complement for X. b. X is a normal good. c. ( ) ( ) ( ) ( ) 000,5000,55$ 10 190$8900,5$ 4 1910,4$ 2 1200,1 =+โˆ’+โˆ’=dxQ d. For the given income and prices of other goods, the demand function for good X is ( ) ( ) ( )1 1 11, 200 $5,900 8 $90 $55,000 , 2 4 10 d x xQ P= โˆ’ + โˆ’ + which simplifies to 7, 455 0.5dx xQ P= โˆ’ . To find the inverse demand equation, solve for price to obtain 14,910 2 .dx xP Q= โˆ’ The demand function is graphed in Figure 2-2. 2 $0 $2,982 $5,964 $8,946 $11,928 $14,910 0 1000 2000 3000 4000 5000 6000 7000 8000 Quantity of X Price of X Demand Figure 2-2 2-5 e. Solve the demand function for xP to obtain the following inverse demand function: 1115 4 d x xP Q= โˆ’ . f. Notice that when $35xP = , ( )460 4 35 320dxQ = โˆ’ = units. Also, from part a, we know the vertical intercept of the inverse demand equation is 115. Thus, consumer surplus is $12,800 (computed as ( ) ( ).5 $115 $35 320 $12,800โˆ’ = ). g. When price decreases to $25, quantity demanded increases to 360 units, so consumer surplus increases to $16,200 (computed as ( ) ( ).5 $115 $25 360 $16, 200โˆ’ = ). h. So long as the law of demand holds, a decrease in price leads to an increase in consumer surplus, and vice versa. In general, there is an inverse relationship between the price of a product and consumer surplus.
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