A1: At first glance, the example easily demonstrates consumer-consumer rivalry. Our textbook even declares, “A good example of consumer-consumer rivalry is an auction” (Baye, 2008, p13). Various consumers vying for the same product of which there is only one can easily drive the price higher and higher.
References:
Baye, M (2008). Managerial economic and business strategy. New York, NY: McGraw-Hill/Irwin.
Q2: What is the maximum amount you would pay for an asset that generates an income of $150,000 at the end of each of five years if the opportunity cost of using funds is 9 percent?
A2: We must determine the PV of the $150,000 over the 5 years.
PV= (150000/1.09^1)+(150000/1.09^2)+(150000/1.09^3) +(150000/1.09^4)+(150000/1.09^5) = $583,447.69
Therefore, if costs exceeded $583,447.69, then the asset would not be worth the price.
Q8: Jaynet spends $20,000 per year on painting supplies and storage space. She recently received two job offers from a famous marketing firm—one offer was for $100,000 per year, and the other was for $90,000. However, she turned both jobs down to continue a painting career. If Jaynet sells 20 paintings per year at a price of $10,000 each:
A8: a: What are her accounting profits? Accounting profit = total amount taken in from sales - dollar cost of producing goods Accounting profit = $200,000 - $20,000 = $180,000
b. What are her economic profits? Economic profits = Total revenue – total opportunity cost Economic profits = $200,000 – $20,000(supplies & storage) - $100,000(best job offer) Economic profits = $80,000
Q12: Tara is considering leaving her current job, which pays $56,000
References: Baye, M (2008). Managerial economic and business strategy. New York, NY: McGraw-Hill/Irwin. PV= (150000/1.09^1)+(150000/1.09^2)+(150000/1.09^3) +(150000/1.09^4)+(150000/1.09^5) = $583,447.69 A16: Determine the FV of each situation FV Roth = (1125x1.08)+(1125x1.08^2) +(1125x1.08^3) +(1125x1.08^4)= $5,474.93 FV Trad IRA = (1500x1.08)+(1500x1.08^2)+(1500x1.08^3)+(1500x1.08^4)= $7,299.90 Overall payout for Roth IRA = $5,474.93