The price and quantity of computers that should be produced to maximize the firm’s profits will be $360 and 80 computers.
The demand curve for College Computers is given as (Q) = 800 - 2P where, P = 400 - 0.5Q.
Therefore, the weekly total revenue will be:
= (400 - 0.5Q) × Q
= 400Q - 05Q²
Marginal revenue = 400 - Q
Weekly cost of producing computers will be:
= 1200 + 2Q²
Marginal cost = 4Q
Maximum profit will b earned when MR = MC
Therefore, 400 - Q = 4Q
Collect like terms
4Q + Q = 400
5Q = 400
Q = 400/5
Q = 80
Quantity = 80 units
Therefore, the price will be:
P = 400 - 0.5Q
P = 400 - 0.5(80)
P = 400 - 40.
P = 360
The price is $360.
The weekly total revenue will be:
TR = price × quantity.
TR = 360 × 80
TR = $28800
The total cost will be:
TC = 1200 + 2(80)²
TC = 1200 + 12800
TC = 14000
Therefore, the profit will be:
= TR - TC
= $28800 - $14000
= $14800
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23 is the answer because perfect square is between 20 and 30 is 25 and since the number is prime is has to be 23.
Answer:
The answer is $53,732.
Explanation:
The value of the equipment reported on Libby Company's balance sheet is equal to:
Cash payment at purchase + Present value of 8 equal semiannual payment, $6,700 each discounted at 3% ( because semiannual payment is made for 4 years so we have 2 x4 = 8 payments; and annual borrowing rate is 6% so we have discount rate = 6% /2 = 3%).
with:
Cash payment at purchase = $6,700;
Present value of 8 equal semiannual payment, $6,700 each discounted at 3% = (6,700/3%) x ( 1 - 1.03^(-8) ) = $47,032 ( that is, apply the formula to find present value of annuity).
we have:
The value of the equipment reported on Libby Company's balance sheet = 6,700 + 47,032 = $53,732.
Answer:
cross-projection method.
Explanation:
Based on the information provided within the question it can be said that the best method to accomplish this task would be to use the cross-projection method. This method makes the floors and walls of a room appear as though they were on the same surface, thus allowing the user to measure the angle formed between two lines.
