BUSINESS COLLEGE

Pat has 4 hours to spend either studying for a test or playing a new video game. If Pat spends all of that time studying, Pat can score a 92 on the test. If Pat plays for 1 hour, Pat's test score falls 5 points. For playing a second hour, Pat's score falls by another 7 points. Playing for a third hour will lower Pat's score by another 10 points. Refer to the information above. The intercept on the test score axis of Pat's PPC is: A. 100


B. 92


C. 5 hours


D. 4 hours

Answers

Answer 1
Answer:

Answer:

B. 92

Explanation:

The intercept is the point at which a function met with the Y axis.

On the Y axis will be the score

On the X axis the videogames hours

At more videogames hours less score and at less videogames hours more score.

We are asked for the value of score for 0 hours of dividends:

at X = 0 then Y = 92
Answer 2
Answer:

Answer:

92

Explanation:

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John's lifelong dream is to own his own fishing boat to use in his retirement. John has recently come into an inheritance of $500,000. He estimates that the boat he wants will cost $400,000 when he retires in 5 years. How much of his inheritance must he invest at an annual rate of 10% (compounded annually) to buy the boat at retirement?

Answers

Answer:

PV= $248,368.53

Explanation:

Giving the following information:

Future Value (FV)= $400,000

Number of periods (n)= 5

Interest rate (i)= 10% = 0.1

To calculate the present value (PV), we need to use the following formula:

FV= PV*(1í)^n

Isolating PV:

PV= FV/(1+i)^n

PV= 400,000 / (1.1^5)

PV= $248,368.53

in the event of bankruptcy under the federal bankruptcy laws, debtholders have a prior claim to a firm's income and assets before both common and preferred stockholders. moreover, in a bankruptcy all debtholders are treated equally as a single class of claimants.

Answers

The assertion is untrue. Debt holders have priority over common and preferred shareholders when it comes to a company's earnings and assets.

The creation of a plan under bankruptcy law enables a debtor who is unable to pay his creditors to settle his debts by allocating his assets to them. Additionally, this controlled split enables some degree of equality in the treatment of the interests of all creditors. In some bankruptcy cases, a debtor is permitted to continue operating their business and use the money they make to pay down their obligations. The discharge of certain debtors from their accrued financial responsibilities, following the distribution of their assets and even if their debts have not been fully paid, is another goal of bankruptcy law.

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1.Calculate the present value (PV ) of a cash inflow of $500 in one year, and a cash inflow of $1,000 in 5 years, assuming a discount rate of 15%.

Answers

Answer:

The present value of $500 in one year is $434.78 and the present value of $1,000 in 5 years is $497.18

Explanation:

Hi, we need to use the following formula

Present Value = Future Value/ (1+Discount Rate)^years

Therefore, in the case of $500 in one year.

Present Value = $500/(1+0.15)^1 = $434.78

And for $1,000 in 5 years

Present Value = $1,000/(1+0.15)^5 = $497.18

Notice that the discount rate (15%) has to be used in its decimal form, that is 0.15 (which you can get by dividing 15/100).

Best of luck.

Best of luck

Clovix Corporation has $50 million in​ cash, 10 million shares​ outstanding, and a current share price of $30. Clovix is deciding whether to use the $50 million to pay an immediate special dividend of $5.00 per​ share, or to retain and invest it at the​ risk-free rate of 10% and use the $5.00 million in interest earned to increase its regular annual dividend of $0.50 per share. Assume perfect capital markets. a. Suppose Clovix pays the special dividend. How can a shareholder who would prefer an increase in the regular dividend create it on her​ own? b. Suppose Clovix increases its regular dividend. How can a shareholder who would prefer the special dividend create it on her​ own?

Answers

Answer:

a. Assuming an investor prefers the extra $0.50 per year, then he/she can invest the $5 received as special dividend and earn $0.50 himself/herself in the same or similar risk free investment.

b. If the investor needed or wanted the $5 instead of $0.50 extra per year, he/she can borrow the $5 and use the extra $0.50 per year to pay the interests on the loan.

Suppose the price level reflects the number of dollars needed to buy a basket of goods containing one can of soda, one bag of chips, and one comic book. In year one, the basket costs $9.00. In year two, the price of the same basket is $8.00. From year one to year two, there is at an annual rate of . In year one, $72.00 will buy baskets, and in year two, $72.00 will buy baskets. This example illustrates that, as the price level falls, the value of money . rises,falls,remains the same

Answers

Answer:

From Year 1 to Year 2 : There is annual deflation 11.11%

As price falls, value of money rises

Explanation:

Given : Commodity Basket Cost = $9 in Year 1 ; Commodity Basket Cost = $8 in Year 2

From Year 1 to Year 2 : There has been fall in price level. Proportionate (%) Fall in price level = Change in Price / Old Price x 100

So, Fall in price level = [ ( 9 - 8 ) / 9] x 100 = 1/9 x 100 = 11.11%

Hence, from year 1 to year 2 : there has been 11% fall in price i.e Deflation

Considering Income = $72  :

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Consider a risky portfolio. The end-of-year cash flow derived from the portfolio will be either $120,000 or $300,000 with equal probabilities of 0.5. The alternative risk-free investment in T-bills pays 5% per year. Required:
a. If you require a risk premium of 8%, how much will you be willing to pay for the portfolio?
b. Suppose the portfolio can be purchased for the amount you found in (a). What will the expected rate of return on the portfolio be?
c. Now suppose you require a risk premium of 15%. What is the price you will be willing to pay now?
d. Comparing your answers to (a) and (c), what do you conclude about the relationship between the required risk premium on a portfolio and the price at which the portfolio will sell?

Answers

Answer:

a. If you require a risk premium of 8%, how much will you be willing to pay for the portfolio?

the expected value of our portfolio = ($120,000 x 50%) + ($300,000 x 50%) = $210,000

the current market price of the investment = $210,000 / 1.13 = $185,840.71

discount rate = 5% + 8% = 13%

b. Suppose the portfolio can be purchased for the amount you found in (a). What will the expected rate of return on the portfolio be?

13%, it should be equal to the discount rate

c. Now suppose you require a risk premium of 15%. What is the price you will be willing to pay now?

the current market price of the investment = $210,000 / 1.21 = $175,000

discount rate = 5% + 15% = 20%

d. Comparing your answers to (a) and (c), what do you conclude about the relationship between the required risk premium on a portfolio and the price at which the portfolio will sell?

the higher the risk premium, the lower the market price of the portfolio
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