Question
The Madison Gaming League has twenty (20) perfectly competitive franchises, which can sell broadcasting rights locally at the price of $2 / match. [Author's Note:
The Madison Gaming League has twenty (20) perfectly competitive franchises, which can sell broadcasting rights locally at the price of $2 / match. [Author's Note: If you've underestimated this market (as I used to!), here's a window into how fast it's growing: http://fortune.com/2017/05/18/facebook-eslvideo-game-live-stream/ ].
The following equations describe the production function and the marginal product of labor for each franchise:
Q = 100*L - L^2
MPL = 100 - 2*L
where Q is the number of matches aired weekly, L is the number of gamers hired by a franchise, and MPL is the marginal product of labor. Assume each franchise pays its gamers a weekly wage of W , and that the market for gamer labor is also perfectly competitive.
i. What is each franchise's labor demand curve as a function of the weekly wage, W ?
a. LD = 200 - 2*W
b. LD = 100 - *W
c. LD = 50 - *W
d. LD = 50 - 2*W
ii. What is the league's labor demand curve? [Remember to add horizontally!]
a. LDMarket = 4000 - 40*W
b. LDMarket = 2000 - 10*W
c. LDMarket = 1000 - 5*W
d. LDMarket = 1000 - 40*W
iii. Both the franchise and the league demand curves for labor slope down because of:
a. Diminishing marginal product of gamers
b. A perfectly competitive labor market for gamers
c. A perfectly competitive market for purchasing the broadcast rights for matches
d. All of the above.
Madison has 200 gamers who supply their labor perfectly inelastically. [What does that imply about the country's labor supply curve?].
iv. Equilibrium wages in the Madison gamer market is:
a. $100 / week
b. $160 / week
c. $200 / week
d. $400 / week
v. Each franchise hires ________ gamers and makes _______ in weekly profits. [Remember that franchise revenues stem from the sale of broadcast rights for matches!].
a. 10 ; $200
b. 20 ; $0
c. 20 ; $200
d. 10 ; $0
vi. Recalling the profit maximizing condition for a competitive firm, we can use our derivation of the franchise's labor demand curve to express the marginal cost of production for each franchise as which of the following?
a. MC = W / 2
b. MC = W / [100 - 2*L]
c. MC = W / [50 - *L ]
d. None of the above
vii. Gamers unionize and now act as a cartel in supplying their labor to the franchises (after all, given your answers to the above questions, carpel tunnel is likely to be a problem in this market before too long !! ). This unionization will decrease which of the following?
I. Equilibrium wages in the gamer market
II. Marginal costs of production for the franchises
III. Franchise profits
IV. Broadcasting rights prices
a. I, II, and IV only
b. III only
c. III and IV only
d. I and II only
Thank you
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