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german
3 years ago
6

Bill Bonecrusher graduates from college with a choice of playing professional football at $2 million a year or coaching for $50,

000 a year. He decides to play football, but eight years later he quits football to make movies for $3 million a year. His opportunity cost at graduation was ________ and eight years later was ________
Business
1 answer:
likoan [24]3 years ago
6 0

Answer:

His opportunity cost at graduation was <u>$50,000</u> and eight years later was <u>$2</u> <u>million.</u>

Explanation:

Opportunity costs are defined as the extra costs (or lost benefits) resulting from choosing one activity (or investment) over another alternative.

When Billie was graduating from school, his opportunity cost of playing football was the $50,000 he could have earned by coaching. Eight years later, his opportunity cost of making movies was the $2 million he could have earned playing football.

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How do individuals benefit from having health insurance? Why is health insurance likely to become a bigger and more complex issu
SVEN [57.7K]

Answer: Individuals benefit from health insurance because it's helps them pay off health debt when they may not have the funds at the moment to do so, especially in cases where the bills can be very expensive.

Explanation:

Health insurance could be described as insurance that covers the health bills of individuals when they are sick or have an accident.

Individuals benefit from health insurance because it's helps them pay off health debt when they may not have the funds at the moment to do so, especially in cases where the bills can be very expensive.

Health insurance would likely be a problem in the future due to the cost. Health bills can be very expensive, especially when it involves illness that require lots of operations or much bills to pay. This has made organizations begin to withdraw the benefits of health insurance for their staff.

5 0
3 years ago
Which of the following careers is most likely to require business skills? a)Systems Analyst b)Hardware Engineer c)Software Engin
Olin [163]

Answer:

D. Database Administrator

5 0
3 years ago
10% of the facility and increase the overall costs of maintaining the space by 11%. If the incremental method were used, what am
xz_007 [3.2K]

Answer:

the  cost that allocated to the start up business is $61,600

Explanation:

The computation of the amount of the cost that allocated to the start up business is given below:

= Manufacturing facility costing × maintaining the overall cost percentage

= $560,000 × 0.11

= $61,600

Hence, the  cost that allocated to the start up business is $61,600

We simply applied the above formula so that the amount could come

3 0
3 years ago
Your grandparents put $10,200 into an account so that you would have spending money in college. You put the money into an accoun
expeople1 [14]

Answer:

Monthly withdrawal = $ 231.17 per month

Explanation:

Below is the calculation:

Deposit amount in the bank = $10200

Interest rate earned by the deposit = 4.19%

Monthly interest rate = 4.19% / 12 = 0.34917%

Number of periods = 4 years x 12 = 48

Amount in the account = Monthly withdrawal x (P/A, 0.34917%, 48)

10200 = Monthly withdrawal x 44.12246

Monthly withdrawal = 10200/44.12246

Monthly withdrawal = $ 231.17 per month

5 0
3 years ago
Vanessa bought a house for $268,500. She has a 30 year mortgage with a fixed rate of 6.25%. Vanessaâs monthly payments are $1,59
Musya8 [376]

Answer:

Ans. A) $9,314.45

Explanation:

Hi, first we have to bring to present value the monthly payments to be made for 30 years (360 months). In order for this to be useful, we have to convert this annua compounded monthly rate (6.25%) to an effective rate, that is 6.25% / 12 = 0.5208%. Now, when we find this present value, we are going to substract it from the price of the house and that is the value of the down payment. But let´s just go ahead and do it together.

We have to use this formula to bring to present value the $1,595.85 monthly payments, for 30 years (360 months) at a rate of 6.25% (0.5208% monthly).

PresentValue=\frac{A((1+r)^{n}-1) }{r(1+r)^{n} }

It should look like this

PresentValue=\frac{1,595.85((1+ 0.005208 )^{360}-1) }{0.005208(1+0.005208)^{360} }

Present Value=259,185.55

Now, let´s go ahead and find the down payment.

DownPayment=Price-PresentValue

DownPayment=268,500-259,185.55= 9,314.45

So, the answer is a). $9,314.45

Best of luck.

5 0
3 years ago
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