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Mazyrski [523]
3 years ago
15

Consider a firm operating in a competitive market. The firm is producing 40 units of output, has an average total cost of produc

tion equal to $6, and is earning $240 economic profit in the short run. What is the current market price?
Business
1 answer:
bekas [8.4K]3 years ago
8 0

Answer:

Current market price is $12

Explanation:

Total cost of production of 40 units output is 40×$6=$240

Profit=Total sales - total cost

Total sales= profit+total cost= $240+$240= $480

Market price=$480/40=$12

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Dye Trucking raised $85 million in new debt and used this to buy back stock. After the recap, Dye's stock price is $8.50. If Dye
ivanzaharov [21]

Answer:

60,000,000

Explanation:

Dye trucking raised $85 million to buy stock

After the recap Dye's stock price is $8.50

Dye share had 70 million share before the recap

Therefore the number of shares present after the recap can be calculated as follows

= 70,000,000-(85,000,000/8.50)

= 70,000,000-10,000,000

= 60,000,000

Hence the number of shares after the recap is 60,000,000

8 0
3 years ago
Slim made a single deposit of $5,000 in an account that pays 7.2% in 2015. What equal-sized annual withdrawals can Slim make fro
evablogger [386]

Answer:

annual withdrawals is  $1,393.87

Explanation:

given data

Amount Deposited = $5,000

Annual Interest Rate = 7.2%

First withdrawal =  2020

last withdrawal = 2025

solution

we consider equal sized annual withdrawals = x

so we can say that Amount Deposited amount will be as

$5,000 = \frac{x}{(1+0.72)^5} + \frac{x}{(1+0.72)^6} + \frac{x}{(1+0.72)^7} + \frac{x}{(1+0.72)^8} + \frac{x}{(1+0.72)^9} + \frac{x}{(1+0.72)^{10}}       ..........1

we take common here \frac{x}{(1+0.72)^{4}}

so

$5,000 = \frac{x}{(1+0.72)^{4}} \times ( \frac{1}{(1+0.72)^1} + \frac{1}{(1+0.72)^2} + \frac{1}{(1+0.72)^3} + \frac{1}{(1+0.72)^4} + \frac{1}{(1+0.72)^5} + \frac{1}{(1+0.72)^{6}} )      

solve it we get

x = $1,393.87  

so that annual withdrawals is  $1,393.87

7 0
3 years ago
Astro Co. sold 20,500 units of its only product and incurred a $67,750 loss (ignoring taxes) for the current year as shown here.
maksim [4K]

Answer:

Break even point in dollar sales = $1,050,000

Explanation:

Break Even Point in dollar sales = Fixed Cost/ Contribution margin percentage

Contribution margin percentage = (Contribution margin/ Sales) X 100

Here we have for the year 2017

Contribution margin = $194,750

Sales = $779,000

Contribution margin percentage = ($194,750/$779,000) X 100 = 25%

Break even point in dollar sales = Fixed Cost $262,500/25%

= $1,050,000

3 0
3 years ago
ames Sprater of Grand Junction, Colorado, has been shopping for a loan to buy a used car. He wants to borrow $18,000 for four or
Ghella [55]

Answer:

James' credit union loan rate is 8.88% APR, the local bank loan rate is 9.34% APR.

Explanation:

Hi, since in both cases payments would be done in a monthly basis, we have to assume that the rate that we are looking for is APR (compounded monthly), and since there is no additional information in regards that 9.25% rate, we can assume that this is effective annually, so let´s convert this effective monthly rate into APR (compounded monthly)

First, we have to convert it into an effective monthly rate, that is:

r(month)=((1+r(annual))^{\frac{1}{12} } -1)

r(month)=((1+0.0925)^{\frac{1}{12} } -1)=0.00739963

Then we multiply by 12 and we get  0,088796 , which is 8.88% APR (compounded monthly)

This way James can compare both credits. The cheaper loan is from the credit union.

4 0
3 years ago
Gerritt wants to buy a car that costs $30,750. The interest rate on his loan is 5.65 percent compounded monthly and the loan is
svet-max [94.6K]

Answer:

$444.07

Explanation:

EMI = [P * I * (1+I)^N]/[(1+I)^N-1]

P =loan amount or Principal = 30750

I = Interest rate per month = .0565/12

N = the number of installments = 7*12 = 84

EMI = [30750*.0565/12* (1+(.0565/12))^84]/[(.0565/12))^84-1]

EMI = [30,750 * 0.0565  / 12 * 1.48374877204] / [1.48374877204 - 1]

EMI = 214.819001902 / 0.48374877204

EMI = $444.07

7 0
3 years ago
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