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Philip's quasilinear utility function is U=4q1^0.5 + q2. His budget for these goods is y=10. Originally the prices are p1=p2=1. However, the price of the first good rises to p1=2. discuss the substitution, income, and total effect on demand for q1.
Business Economics, Economics
Explain a situation using the supply and demand for skilled labor in which the increased number of college graduates leads to depressed wages. Given the rising cost of going to college, explain why a college education wi ...
A $600 investment has the following payoff frequency: a quarter of the time it will be $0; three quarters of the time it will pay off $1000. Its standard deviation and value at risk respectively are(show work).
You ask your roommate to mail a letter for you. Suppose there is a 0.21 probability your roommate will forget to mail it. Should your roommate mail your letter, there is a 0.9 probability that Canada Post will deliver t ...
A country has a total of three cities and city A has a population of 550,000 and city B has a population of 200,000 and city C a population of 10,000. Sixty physicians in the country. The per capita demand for medical ca ...
Let x be a random variable that represents the weights in kilograms (kg) of healthy adult female deer (does) in December in a national park. Then x has a distribution that is approximately normal with mean μ = 67.0 ...
A monopolist faces a market demand curve given by P(y) = 100 y. Its cost function is c(y) = y 2 + 20. (a) Find its profit - maximizing output level y and the market price p(y ). (b) Calculate its total revenue, total cos ...
Annual demand and supply for the Mylan company is given by: Q D = 5,000 + 0.5 I + 0.2 A - 100P, and Q S = -5000 + 100P where Q is the quantity per year, P is price, I is income per household, and A is advertising expen ...
Tom's income is $480and he spends it on two goods, X and Y. His utility function is U = XY. Both X and Y sells for $8 per unit. a. Use lagrangian function to calculate Tom's utility-maximizing purchases of X and Y. b. I ...
A person who is hit by lightning had a 1/4 chance of being killed. What is the probability that someone who is struck by lightning will live to tell about it?
What do economists mean when they say "that here is no such thing as a free lunch"?
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