Assume fixed costs are $200/day and labor costs are $80 per day per worker (assume labor costs are the only variable costs). If the company could sell cases of snack cakes for $14 per case, how many cases of snack cakes should the company produce in order achieve the highest profit possible?
# of Workers |
Q of Snack Cakes | TVC | TFC | TC | MC |
0 | 0 | ||||
1 | 5 | ||||
1.6 | 10 | ||||
2 | 15 | ||||
2.35 | 20 | ||||
2.75 | 25 | ||||
3.22 | 30 | ||||
3.75 | 35 | ||||
4.35 | 40 | ||||
5 | 45 | ||||
5.75 | 50 | ||||
6.6 | 55 | ||||
7.5 | 60 | ||||
8.5 | 65 | ||||
10 | 70 |
Supporting Mateials
5 |
10 |
15 |
20 |
25 |
30 |
35 |
40 |
45 |
50 |
55 |
60 |
65 |
Question 27
Assume fixed costs are $200/day and labor costs are $80 per day per worker (assume this represents all variable costs). If the company could sell snack cakes for $14 per case, the firm would
# of Workers |
Q of Snack Cakes | TVC | TFC | TC | MC |
0 | 0 | ||||
1 | 5 | ||||
1.6 | 10 | ||||
2 | 15 | ||||
2.35 | 20 | ||||
2.75 | 25 | ||||
3.22 | 30 | ||||
3.75 | 35 | ||||
4.35 | 40 | ||||
5 | 45 | ||||
5.75 | 50 | ||||
6.6 | 55 | ||||
7.5 | 60 | ||||
8.5 | 65 | ||||
10 | 70 |
Supporting Mateials
Earn a profit |
Just break even |
Make a loss but produce in the short run |
make a loss and produce zero output |
Answer
TVC=number of workers *wage
TVC(Q)=w*L
w=wage and L=number of workers
TVC(5)=1*80=80
TVC(10)=1.6*80=128 and so on
TFC=$200 given
Total cost =TVC+TFC
TC(5)=80+200=280
TC(10)=128+200=328 and so on
MC(n)=(TC(n)-TC(p))/(n-p)
MC(n)=marginal cost of n th unit
TC(n)=Total cost of n units of output
TC(p)=Total cost of p unit of output
here, n>p.
MC(5)=(280-200)/(5-0)=16
MC(10)=(328-280)/(10-5)=9.6 and so on
----------
TR=P*Q
TR(5)=5*14=70
TR(10)=10*14=140 and so on
------
Profit=TR-TC
Profit(0)=0-200=-200
Profit(5)=70-280=-210 and so on
# of Workers | Q of Snack Cakes | TVC | TFC | TC | MC | TR | Profit |
0 | 0 | 0 | 200 | 200 | 0 | -200 | |
1 | 5 | 80 | 200 | 280 | 16 | 70 | -210 |
1.6 | 10 | 128 | 200 | 328 | 9.6 | 140 | -188 |
2 | 15 | 160 | 200 | 360 | 6.4 | 210 | -150 |
2.35 | 20 | 188 | 200 | 388 | 5.6 | 280 | -108 |
2.75 | 25 | 220 | 200 | 420 | 6.4 | 350 | -70 |
3.22 | 30 | 257.6 | 200 | 457.6 | 7.52 | 420 | -37.6 |
3.75 | 35 | 300 | 200 | 500 | 8.48 | 490 | -10 |
4.35 | 40 | 348 | 200 | 548 | 9.6 | 560 | 12 |
5 | 45 | 400 | 200 | 600 | 10.4 | 630 | 30 |
5.75 | 50 | 460 | 200 | 660 | 12 | 700 | 40 |
6.6 | 55 | 528 | 200 | 728 | 13.6 | 770 | 42 |
7.5 | 60 | 600 | 200 | 800 | 14.4 | 840 | 40 |
8.5 | 65 | 680 | 200 | 880 | 16 | 910 | 30 |
10 | 70 | 800 | 200 | 1000 | 24 | 980 | -20 |
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Q1
Answer
The profit is maximum at P=MC or the nearest lower MC
P=$14 and MC=$13.6 at Q=55 units
so the profit maximizing output is 55 units
-----------------
Q2
ANswer
Option 1
Earn a profit
Profit =TR-TC
TR=770
TC=728
Profit=770-728
=42
the firm makes a profit of $42
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