Please no written by hand and no emage
1) Complete the following table: Total Cost 50 Output 0 345 WNIO 1 2 3 6 BORONG Output 0 60 123456 75 100 150 225 400 2) Apu leases 2 squishy machines to produce 40 squishies in the short run. Apu's short-run cost function is: C(q, K) = 0.85-9² +0.5K, where q is the number of squishies produced and K is the number of squishy K² Total Cost Variable Cost machines used. Apu's long-run cost function is: CLR(q) = 1.139 what happens to Apu's short-run
![1) Complete the following table:
Output
0
1
2
3
4
5
6
Output
0
Total
Cost
50
1
2
60
75
100
150
225
400
2) Apu leases 2 squishy machines to produce 40 squishies in the short run. Apu's short-run cost function is:
C(q. K) - 0.85-22+0.5K, where q is the number of squishies produced and K is the number of squishy
K2
3456
machines used. Apu's long-run cost function is: CLR(q)-1.1347
342/3. If Apu decides to lease 7 squishy machines,
what happens to Apu's short-run average total cost of producing 40 squishies? Does Apu's long-run cost
function exhibit increasing, constant, or decreasing returns to scale?
3) Complete the following table:
Total
Cost
Variable Fixed
Cost Cost
90
180
Marginal
Cost
Variable Fixed Marginal
Cost
Cost
Cost
60
10
80
20
50](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F03c05d32-35e8-4cf7-889a-3c20ee49a109%2F634e4841-55c6-466a-af38-31d2f2df1cf6%2F2jlsvul_processed.jpeg&w=3840&q=75)
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