Suppose the firm is a monopoly and the cost of production is

Suppose the firm is a monopoly and the cost of production is 20 + 5q. The marginal revenue is 26 - 5q. Fill in the rest of the table. How many units of output should the firm produce?

Solution

B.) With a view to maximize the profits, a producer will produce up to the quantity at which Marginal cost of production = Marginal revenue (MC = MR). In other words profit maximizing condition of firm is MC = MR.

Accordingly,

20 + 5q = 26 - 5q

10q = 6

   q = 6/10

q = 0.6

Units of output that firm should produce = 0.6 Units [Approximately equal to 1 unit you can say, because units can non be produced in fraction in practical scenario.]

A.) The table produced in the question is filled below:-

Output (q) FC ($) VC ($) = 5q TC ($) = FC + VC MC ($/unit) MR ($/units) = 26 - 5q
0 20 - 20 - -
1 20 5 25 5 21 [26 - 5 *1]
2 20 10 30 5 16 [26 - 5 *2]
3 20 15 35 5 11 [26 - 5 * 3]
4 20 20 40 5 6 [26 - 5 * 4]
5 20 25 45 5 1 [26 - 5 * 5]
6 20 30 50 5 (-)4 [26 - 5 * 6]
 Suppose the firm is a monopoly and the cost of production is 20 + 5q. The marginal revenue is 26 - 5q. Fill in the rest of the table. How many units of output

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