Assume the short run variable cost function for Japanese beer is VCequals0.5q Superscript 0.8. If the fixed cost (F) is $600 and the firm produces 400 units, determine the total cost of production (C), the variable cost of production (VC), the marginal cost of production (MC), the average fixed cost of production (AFC), and the average variable cost of production (AVC). What happens to these costs if the firm increases its output to 500? Assuming the firm produces 400 units, the variable cost of production (VC) is VCequals nothing. (Enter your response rounded to two decimal places.)
Variable Cost ( VC ) (q)=0.5*q^0.8
FC=$600
q=400 units
Total Cost=Fixed Cost+Variable Cost=600+0.5(400^0.8)=$660.341
Variable Cost=TC-FC=660.341-600=60.341
Marginal Cost=dTC/dq=0.8*0.5*q^(0.8-1)=0.4*q^-0.2
MC at q=400 is MC=0.4*(400)^-0.2=0.12068
AFC=FC/q=600/q=600/400=1.5
AVC=VC/q=0.5*q^0.8/q=0.5*q^-0.2=0.5(600)^-0.2=0.1391
Now q=750 units
VC=0.5*q^0.8=0.5*(750)^0.8=99.774
TC=FC+VC=600+99.77=699.77
MC=0.4*q^-0.2=0.4*(750)^-0.2=0.104
AFC=FC/q=600/q=600/750=$0.8
AVC=VC/q=0.5q^0.8/q=0.5q^-0.2=0.5(750)^-0.2=0.133
Now q=500 units
VC=0.5*q^0.8=0.5*(500)^0.8=72.13
TC=FC+VC=600+72.13=672.13
MC=0.4*q^-0.2=0.4*(500)^-0.2=0.1154
AFC=FC/q=600/q=600/500=$1.2
AVC=VC/q=0.5*q^0.8/q=0.5*q^-0.2=0.5(500)^-0.2=0.1442
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