Answer: $200,100
Explanation:
Given that,
Units sold = 15,000
Sales Revenue = $510,000
Purchases (excluding Freight In) = $310,500
Selling and Administrative Expenses = $36,000
Freight In = $15,900
Beginning Merchandise Inventory = $42,500
Ending Merchandise Inventory = $59,000
Cost of goods sold = Beginning Merchandise Inventory + Purchases + Freight In - Ending Merchandise Inventory
= $42,500 + $310,500 + $15,900 - $59,000
= $309,900
Gross Profit = Sales Revenue - Cost of goods sold
= $510,000 - $309,900
= $200,100
The question is incomplete. The complete question is :
A manufacturer believes that the cost function :
approximates the dollar cost of producing x units of a product. The manu- facturer believes it cannot make a profit when the marginal cost goes beyond $210. What is the most units the manufacturer can produce and still make a profit? What is the total cost at this level of production?
Solution :
Given the cost function is :
Now, Marginal cost = 
So, if the marginal cost = $ 210, then the manufacturer also makes a profit and if it goes beyond $ 210 than the manufacturer cannot make a profit.
Therefore, we have to equate : 





So when x = 45, then C(x) = $ 8042.5
Therefore, the manufacturer
to 45 units and
This leads to a total cost of $ 8042.5
Answer:
a. Anywhere inside or on the production possibilities frontier.
Explanation:
In an economy, the allocative efficiency may be defined as the economic state where the production of various goods or services is aligned with the preferences with the consumers.
The allocative efficiency always materializes at the intersection of the supply curves and the demand curves.
On the
the price for a supply
with the demand for the product
at that price, and thus all the products are sold.
It occurs anywhere on the production possibilities frontier or on the inside of the frontier.
Therefore, the correct option is (a).
An example would be
The Cost of flour for a baker