To answer the questions, we need to analyze the given data and apply relevant economic principles.
Total Fixed Costs (TFC) are the costs that do not change with the level of output. In this case, the fixed costs include the rent for the space and the cost of the sewing machine.
- Rent for space: \$200
- Sewing machine: \$40
Total Fixed Costs (TFC) = Rent + Sewing machine
TFC = \$200 + \$40
TFC = \$240
The firm's Total Fixed Costs are \$240.
Marginal Cost (MC) is the additional cost incurred by producing one more unit of output. It can be calculated by the change in total cost divided by the change in output.
From the table:
- Total Cost at 28 pairs of jeans = \$384
- Total Cost at 31 pairs of jeans = \$420
Change in Total Cost = \$420 - \$384 = \$36
Change in Output = 31 - 28 = 3 pairs of jeans
Marginal Cost (MC) = Change in Total Cost / Change in Output
MC = \$36 / 3
MC = \$12
The marginal cost when the firm increases production from 28 to 31 pairs of jeans a day is \$12.
Again, we use the Marginal Cost formula, but this time for the decrease in production.
From the table:
- Total Cost at 31 pairs of jeans = \$420
- Total Cost at 22 pairs of jeans = \$348
Change in Total Cost = \$420 - \$348 = \$72
Change in Output = 31 - 22 = 9 pairs of jeans
Marginal Cost (MC) = Change in Total Cost / Change in Output
MC = \$72 / 9
MC = \$8
The marginal cost when the firm changes production from 31 to 22 pairs of jeans a day is \$8.
- The firm's Total Fixed Costs are \$240.
- The marginal cost when the firm increases production from 28 to 31 pairs of jeans a day is \$12.
- The marginal cost when the firm changes production from 31 to 22 pairs of jeans a day is \$8.