In: Economics
Suppose that you are the CEO of a discount airline that caters to students on tight budgets who want to travel to warm locations when the weather gets cold. Currently, your airline flies small regional jets from the MBS International Airport to 6 cities in Florida. Assume that your airline has a monopoly on the local market.
P |
Q |
TR |
MC |
500 |
100 |
50,000 |
60,000 |
450 |
200 |
90,000 |
70,000 |
400 |
300 |
120,000 |
80,000 |
350 |
400 |
140,000 |
90,000 |
300 |
500 |
150,000 |
100,000 |
250 |
600 |
150,000 |
110,000 |
200 |
700 |
140,000 |
120,000 |
150 |
800 |
120,000 |
130,000 |
100 |
900 |
90,000 |
140,000 |
50 |
1,000 |
50,000 |
150,000 |
P | Q | TR | TC | MR | MC | MR-MC |
500 | 100 | 50000 | 60000 | - | - | - |
450 | 200 | 90000 | 70000 | 400 | 100 | 300 |
400 | 300 | 120000 | 80000 | 300 | 100 | 200 |
350 | 400 | 140000 | 90000 | 200 | 100 | 100 |
300 | 500 | 150000 | 100000 | 100 | 100 | 0 |
250 | 600 | 150000 | 110000 | 0 | 100 | -100 |
200 | 700 | 140000 | 120000 | -100 | 100 | -200 |
150 | 800 | 120000 | 130000 | -200 | 100 | -300 |
100 | 900 | 90000 | 140000 | -300 | 100 | -400 |
50 | 1000 | 50000 | 150000 | -400 | 100 | -500 |
Profit is maximized when MR-MC=0
So, At max profit: P= 300, Q=500
2. Airline shutdown will be considered only if P<ATC => when P< 50000+100Q
Below this value of P, there will be losses and it will not be viable to run. So, price should be higher. Being a monopoly, it wont be a problem as price can be increased for fixed costs.
3. fare can be found using the cournot competition problem where a best response function pertaining to prices charged by other airlines can be used to find the correct price. collusion wont be beneficial as some airline will always have incentive to lower the cost and polarize the entire market, so cartel or any collusion wont be stable.