Question

a) Because of my heavy teaching load this term, I did not have time to finish the table below, which relates output and cost. Please do it for me. The marginal cost figures refer to the marginal cost of moving from the previous unit to the unit of the row specified. Quantity Total Fixed Variable AverageAverageAverage Marginal (Q) Cost Cost Cost Cost Fixed Cost Variable Cost (TC) (FC)(VC)(AC) (AFC) Cost (AVC)(MC) 0 25 20 24 30 38 48 2 4 30) Assume a monopolist faces a market demand curve P 100 - 2Q and has the short-run total cost function C 640+20Q. i) What is the profit-maximizing level of output? What is the profits? Graph the marginal revenue, marginal cost, and demand curves, and show the area that (7 Marks) In Question f (i), what would price and output be if the firm priced at socially represents deadweight loss on the graph. ii) efficient (competitive) levels? What is the magnitude of the deadweight loss caused by monopoly pricing? (3 Marks) Please answer the following: i) Draw and explain a diagram to show the long run equilibrium in a monopolistically competitive market. How does this equilibrium differ from that in a perfectly competitive market? (5 marks) i Draw a diagram depicting a firm that is making a profit in a monopolistically competitive market. Now show what happens to this firm as new firms enter the industry 5 marks)

Please explain in details with step by step solution, Thank you very much

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Answer #1

a)

Total cost = Fixed cost + Variable cost

TC = FC + VC

Average cost is given by total cost divided by total output.

A TC= rac{FC+VC}{q} = rac{FC}{q} + rac{VC}{q} = AFC + AVC

i.e. Average cost is given by the summation of average fixed cost and average variable cost.

Marginal cost is the cost of producing one additional unit of output. It is given by

MC = rac{mathrm{d} TC}{mathrm{d} q} = rac{ Delta TC}{Delta q}

Now let us start filling the table -

Given AFC = 30 at q = 6

=> TFC = q*AFC = 30*6 = 180 which is constant for all q

Thus AFC at -

q = 0 is undefined

q = 1; AFC = 180/1 = 180

q = 2; AFC = 180/2 = 90

q = 3; AFC = 180/3 = 60

q = 4; AFC = 180/4 = 45

q = 5; AFC = 180/5 = 36

Also AVC = VC = 0 at q = 0

And thus AC at q = 0 is AVC+ AFC which is undefined.

At q=0, MC is not defined by the very definition of it.

At q = 1,

MC = TC1 - TC0 / (1-0) = 25

=> TC1 - 180 = 25 => TC1 = 205

Thus VC = TC - FC = 205 - 180 = 25 = AVC (= VC/q where q = 1)

AC = AFC + AVC = 180 + 25 = 205

At q = 2,

MC = TC2 - TC1 / (2-1) = 20

=> TC2 - 205 = 20 => TC2 = 225

Thus VC = TC - FC = 225 - 180 = 45

AVC = VC/q = 45/2 = 22.5

AC = TC/q = 225/2 = 112.5

At q = 3,

MC = TC3 - TC2 / (3-2) = 24

=> TC3 - 225 = 24 => TC3 = 249

Thus VC = TC - FC = 249 - 180 = 69

AVC = VC/q = 69/3 = 23

AC = TC/q = 249/3 = 83

At q = 4,

MC = TC4 - TC3 / (4-3) = 30

=> TC4 = 249 + 30 = 279

Thus VC = TC - FC = 279 - 180 = 99

AVC = VC/q = 99/4 = 24.75

AC = TC/q = 279/4 = 69.75

...

Proceeding this way to complete the table, we get the following table -

Q

TC

FC

VC

AC

AFC

AVC

MC

0

180

180

0

undefined

undefined

0

undefined

1

205

180

25

205

180

25

25

2

225

180

45

112.5

90

22.5

20

3

249

180

69

83

60

23

24

4

279

180

99

69.75

45

24.75

30

5

317

180

137

63.4

36

27.4

38

6

365

180

185

60.83

30

30.83

48

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