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In working the following problem, I solved for P to derive: P=60.65-.5Q. From there I calculated TR and MR. I set up excel with Q ranging up to 60 and used P as a function of Q with the P equation. TR=60.65Q-.5Q^2 MR=60.65-1Q I set MC = to the .65 (constant cost but I am not sure that this was correct.) I was able to solve for Q=60 and plug in to Price equation to get profit but I am not sure that this is correct. Please help!

Games to Get, LLC currently enjoys a patent on gaming software that predicts usage for clients involved in civil lawsuits. Demand for this software is

QD = 121.3 – 2P. Software creation and development was $2,350. G2G can generate each copy for a (constant cost) of $0.65).

a. How many copies of the software should G2G attempt to sell? At what price? How much profit would be generated?

b. G2G’s patent expires in 12 months, and soon other gaming companies will produce competing software. What quantity and price will result once competing software emerges? How much consumer surplus will my clients gain once the competitors enter? (For measuring consumer surplus, recall that area of a triangle = ½ * base * height.) My calculation suggests that while in monopoly status, a price of 30.65 can be charged, whereas in competition, P rises. :(

c. How much deadweight loss is created by G2G’s patent and monopoly on this software?

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Samantha Balando
Samantha BalandoLv7
28 Sep 2019
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