ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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Question
Assume the
QX = 30 - 3PX + 2PY + 0.2I
Where PX is the
a) Based on the demand curve above, is X a normal or inferior good?
b) Based on the demand curve above, what is the relationship between good X and good Y?
c) What is the equation of the demand curve if consumer incomes are $40,000 (use $40, income in thousands) and the price of good Y is $35?
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- 1/2 Consider a consumer with the utility function u(x, y) = 2x¹2 + y, an income of I = Rs 100, and price of good y is Rs 1. A) Find the demand functions for goods x and y. B) If, ceteris paribus, price of good x decreases from Rs 4 to Rs 3, what is the compensating variation? 1.arrow_forwardIf the utility function for a consumer is defined by U=6X^3/5Y^2/5 Given that the consumer's income is 300 currency units and unit price of goods X and Y are 12 and 15 currency units respectively, calculate the equilibrium quantity of both goods. Compute the price elasticity of demand for both goods and interpret your results. If income and prices of the two goods increase by 50%, calculate the equilibrium quantities of both goodsarrow_forwardConsider two markets: the market for waffles and the market for pancakes. The initial equilibrium for both markets is the same, the equilibrium price is $6.50, and the equilibrium quantity is 35.0. When the price is $9.75, the quantity supplied of waffles is 57.0 and the quantity supplied of pancakes is 101.0. For simplicity of analysis, the demand for both goods is the same. Using the midpoint formula, calculate the elasticity of supply for pancakes. Please round to two decimal places. Supply in the market for waffles isarrow_forward
- Consider a market with two goods, x and z. The consumer’s utility function is U = x^0.2z^0.8 A. Derive the demand function for x and z. B. Let ? = 2, = 4 and = 50. Find the equilibrium quantities demanded of x and z.arrow_forwardSuppose your utility for goods x1 and x2 is represented by the following utility function: U(x1,x2)= x11/5 x24/5 a) What is your marginal rate of substitution, MRS12? b) If the price for good x1 is p1 = 2, the price for good x2 is p2 = 4, and your available income is m = 20, write down your budget constraint. c) Using the prices and income given at b) above, find your optimal consumption choice bundle (Marshallian demand) and its corresponding utility level. d) Illustrate your optimal consumption choice on a graph. e) For the prices given in b), what income would you need to achieve a utility level of 25? PLEASE ONLY ANSWER PART C, D AND Earrow_forwardSuppose the market demand for a cup of cappuccino is given by Qp = 24-4P and the market supply for a cup of cappuccino is given by Qs = 8P - 12, where P = price (per cup). Graph the supply and demand schedules for cappuccino. 1.) Using the line drawing tool, draw the demand curve for cappuccino. Label your line 'D'. 2.) Using the line drawing tool, draw the supply curve for cappuccino. Label your line 'S'. 3.) Using the point drawing tool, plot the equilibrium price and quantity. Label your point 'E'. Carefully follow the instructions above and only draw the required objects. Price per cup ($) 10.50- 웅 9.00- 7.50 6.00 4.50 3.00+ 1.50- 3 Market for Cappuccino 6 9 12 15 Cups of cappuccino 18 21 24arrow_forward
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