Question

Output Price Marginal Cost 100 7.50 0.50 200 7 1.50 300 6.50 2.50 400 6 3.50...

Output Price Marginal Cost
100 7.50 0.50
200 7 1.50
300 6.50 2.50
400 6 3.50
500 5.50 5.50
600 5 6.50

Please consider the above data for a monopolist. At which output level does the monopolist maximize its profits (or minimize its losses)?

  

At an output of 500

   

At an output of 400

   

At an output of 300

   

At an output of 200

   

At an output of 600

Part b:

Output Price TR MR TC MC
0 $18 $0 - $400 -
100 17 1,700 $17 1,900 $15
200 16 3,200 15 2,900 10
300 15 4,500 13 3,500 6
400 14 5,600 11 4,000 5
500 13 6,500 9 4,600 6
600 12 7,200 7 5,350 7.50
700 11 7,700 5 6,150 8
800 10 8,000 3 7,300 13
900 9 8,100 1 9,300 20

Please consider the above table with cost and revenue data for a monopoly firm. The above monopolist will maximize profits at output:

  

500

   

200

   

400

   

600

   

700

0 0
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Answer #1

The monopolist would maximize the profit where the MR is equal to MC. The MR will be in the table as below.

Q P TR=P.Q MR=\frac{\Delta TR}{\Delta Q} MC
100 7.5 750 - 0.5
200 7 1400 6.5 1.5
300 6.5 1950 5.5 2.5
400 6 2400 4.5 3.5
500 5.5 2750 3.5 4.5
600 5 3000 2.5 5.5

Here, the profit maximization would be where Q=400. At 500 production level, the marginal cost to produce is greater than MR (meaning profit would decrease), and before Q=400, the MR is less than MC (meaning scope for profit exist if output is increased). At Q=400, the profit is maximum.

The correct option is hence

  • At an output of 400

The table is as below.

Output Price TR MR TC MC Profit
0 $18 $0 - $400 - -$400
100 17 1,700 $17 1,900 $15 -$200
200 16 3,200 15 2,900 10 $300
300 15 4,500 13 3,500 6 $1000
400 14 5,600 11 4,000 5 $1600
500 13 6,500 9 4,600 6 $1900
600 12 7,200 7 5,350 7.50 $1850
700 11 7,700 5 6,150 8 $1550
800 10 8,000 3 7,300 13 $700
900 9 8,100 1 9,300 20 -$1200

The profit would be maximized at Q=500. Before that, the MR is greater than MC (meaning there is scope for profit by increasing output). After Q=500, MR is less than MC (meaning that profit would start to decrease).

The correct option is hence

  • 500

Note : If the MR isn't exactly equal to the MC, then the profit maximizing output would be for which the lowest MR that is greater than the MC.

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