Classical economics
The total cost of production of a firm is given by adding up the variable costs and the fixed cost, according to the marginal cost theory of the firm as the level of production increases then the fixed costs is distributed to more units and therefore the cost of production is lower per unit.
The marginal cost therefore aids in choosing the most optimal level of production. Given that the demand curve of the industry is 255000 we can calculate the marginal cost and average cost and also determine the demand and supply curve:
The marginal cost and average cost below is the marginal cost and the average cost of a firm in the industry
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Classical Economics 3
MC=Q-2
Output
Total VARIABLE COST
FIXED COST
TOTAL COST
AVERAGE COST
MARGINAL COST
1
10
100
110
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Classical Economics 3
110
-1
2
19
100
119
59.5
0
3
27
100
3/21
Classical Economics 3
127
42.333333
1
4
34
100
134
33.5
2
5
40
4/21
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100
140
28
3
6
45
100
145
24.166667
4
7
5/21
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50
100
150
21.428571
5
8
56
100
156
19.5
6
6/21
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9
63
100
163
18.111111
7
10
71
100
171
17.1
8
7/21
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11
80
100
180
16.363636
9
12
90
100
190
15.833333
8/21
Classical Economics 3
10
13
101
100
201
15.461538
11
14
113
100
213
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15.214286
12
15
126
100
226
15.066667
13
16
140
100
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Classical Economics 3
240
15
14
17
155
100
255
15
15
18
171
11/21
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100
271
15.055556
16
19
188
100
288
15.157895
17
20
12/21
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206
100
306
15.3
18
21
225
100
325
15.47619
19
13/21
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22
245
100
345
15.681818
20
23
266
100
366
15.913043
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Classical Economics 3
21
24
288
100
388
16.166667
22
The demand schedule for prices between $10 and $20:
price
quantity demanded
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Classical Economics 3
10
25500
11
23181.8182
12
21250
13
19615.3846
14
18214.2857
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Classical Economics 3
15
17000
16
15937.5
17
15000
18
14166.6667
19
13421.0526
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Classical Economics 3
20
12750
The supply curve and the demand curve are as follows;
The equilibrium point as per the graph is that the price is $17 and the equilibrium quantity is 15000 units. This point shows where we have equilibrium in the industries market where the demand and supply are equal.
Algebra calculation of the equilibrium point:
Given that our demand curve is equal to
Pq = 255000
Therefore our demand curve is as follows;
Q = 255000/P
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Classical Economics 3
Our supply is given by our marginal cost curve, our marginal cost curve is equal to MC = supply curve = q-2
Therefore because our equilibrium point is where
Quantity supplied = quantity demanded then our equation will be as follows
255000/p = (q-2)1000
We multiply by a thousand because we are considering all the firms
255000/p=1000q-2000
Multiply by p on both sides we get
255000=1000p squared -2000p
We divide by 1000
255=p squared – 2p
We solve this equation to equate it to zero as follows
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Classical Economics 3
P squared – 2p – 255 = 0
We can rewrite this as
P squared + 15 p – 17 p -255=0
P(P +15)- 17(p +15)=0
Because our equation is equal to zero then we can rewrite this as
(P+15)(p-17)=0
To equate to zero p can be equal to 17 or -15
Now because we should have a positive price then the price will be 17
The equilibrium quantity will be derived from the demand function where
Q = 255000/ p
Q = 255000/ 17
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Classical Economics 3
Q = 15000
Therefore our equilibrium price is $17 and our equilibrium quantity is 15000
b) the cost and demand curve of the individual firm
The X axis contains the quantity of goods while the Y axis is the cost of the goods, we draw the demand and cost curve as the number of units increase for a single firm in the industry.
References:
Stratton (1999) Economics: A New Introduction, McGraw Hill Publishers, New York
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