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EleoNora [17]
4 years ago
5

Which of the following is an expression of profit for a perfectly competitive​ firm? Profit for a perfectly competitive firm can

be expressed as;
(a) Profitequals=(Upper P times Upper Q )minus (TC times Upper Q )(P×Q)−(TC×Q)​, where P is​ price, Q is​ output, and TC is total cost.
(b) Profitequals=Pminus−​ATC, where P is price and ATC is average total cost.
(c) Profitequals=Ptimes×​Q, where P is price and Q is output.
(d) Profitequals=(Upper P minus ATC )times Upper Q(P−ATC)×Q​, where P is​ price, Q is​ output, and ATC is average total cost.
(e) Profitequals=Pminus−​MC, where P is price and MC is marginal cost.
Business
1 answer:
Elena-2011 [213]4 years ago
4 0

Answer:

Option (d) is correct.

Explanation:

In a perfectly competitive market, there are large number of buyers and sellers, so price and quantity is determined by the market forces. Firms in a perfectly competitive market can earn abnormal profits, normal profits or losses in the short run and can earn normal profits and losses in the long run.

The profit for these firms is calculated by subtracting the product of average total cost and quantity from the product of price and quantity.

Profit( = (P × Q) - (ATC × Q)

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Neeraj carves wooden squirrels, which he sells to benefit the local nature center. he charges $30 for each squirrel. squirrels a
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<u><em /></u>

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8 0
2 years ago
Job A3B was ordered by a customer on September 25. During the month of September, Jaycee Corporation requisitioned $3,400 of dir
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Answer:

the balance in the Work in Process account at the end of September relative to Job A3B is $18,100

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Consider all Manufacturing Costs incurred on the Job for September

<u>Calculation of Cost of Manufacturing as at 30 September</u>

Opening Work-In-Process                                   0

Direct materials                                                $3,400

Direct labor                                                       $4,900

Overheads - September ( $4,900× 200%)     $9,800

Closing Work - In Process                               $18,100

5 0
4 years ago
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