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Lyrx [107]
2 years ago
13

Consider a project with free cash flows in one year of $90,000 in a weak economy or $117,000 in a strong economy, with each outc

ome being equally likely. The initial investment required for the project is $80,000, and the project's cost of capital is 15%. The risk-free interest rate is 5%.Suppose that you borrow $60,000 in financing the project. According to MM proposition II, the firm's equity cost of capital will be closest to:A) 45%B) 30%C) 25%D) 35%
Business
1 answer:
zepelin [54]2 years ago
5 0

Answer:

Option (D) is correct.

Explanation:

Expected cash flow in year 1 : C1 = (0.5 × 90,000) + (0.5 × 117,000)

                                                       = 103,500

Discount rate, r = Project's WACC = 15%

Hence, Value of the project today = Vp = C1 ÷ (1 + r)

                                                                  = 103,500 ÷ (1 + 15%)

                                                                  = $90,000

Value of equity today : Ve0 = Vp - Debt

                                               = 90,000 - 60,000

                                               = 30,000

Value of equity in year 1 = Project cash flows - Debt × (1 + interest rate)

Weak economy = 90,000 - 60,000 × (1 + 5%)

                          = 27,000

Strong economy = 117,000 - 60,000 × (1 + 5%)

                            = 54,000

Expected value of equity in year 1 : Ve1 = (0.5 × 27,000)  + (0.5 × 54,000)

                                                                   = 40,500

Hence, Levered cost of equity, Ke = (Ve1 ÷ Ve0) - 1

                                                         = (40,500 ÷ 30,000 ) - 1

                                                         = 35%

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bram johnson invests $500 at the end of each quarter for 10 years the account earns 12% interest annually what is the value of t
Alecsey [184]
I think that the answer is 24.69. i hope it helped :)
3 0
2 years ago
As a graduating senior, Chun Kumora of Manhattan, Kansas, is eager to enter the job market at an anticipated annual salary of $5
sammy [17]

Answer:

a. Chun Kumora's salary in ten years=$72,571.48

b. Chun Kumora's salary in twenty years=$97,530.01

c. Amount of raise Chun needs to receive next year=$1,620

d. Amount of raise Chun needs to receive the year after=$3,288.60

Explanation:

When choosing a career, there are various factors that need to be considered. One such factor is the salary. The expected salary should match with the salary average salary in the market. In our case, the annual salary is expected to be $54,000, but in order to estimate future salary requirements, the inflation rate has to be considered since the value of money reduces with time. Lets solve Chun Kumora's case as follows;

a. Salary in ten Years

The future value of the $54,000 salary in ten years while accounting for inflation can be expressed as;

F.V=P.V(1+r)^n

where;

F.V=future value

P.V=present value

r=inflation rate

n=number of years

In our case;

F.V=unknown, yet to be determined

P.V=$54,000

r=3%=3/100=0.03

n=10 years

replacing;

F.V=54,000(1+0.03)^10

F.V=54,000(1.03)^10

F.V=$72,571.48

Chun Kumora's salary in ten years=$72,571.48

b. Salary in twenty Years

The future value of the $54,000 salary in twenty years while accounting for inflation can be expressed as;

F.V=P.V(1+r)^n

where;

F.V=future value

P.V=present value

r=inflation rate

n=number of years

In our case;

F.V=unknown, yet to be determined

P.V=$54,000

r=3%=3/100=0.03

n=20 years

replacing;

F.V=54,000(1+0.03)^20

F.V=54,000(1.03)^20

F.V=$97,530.01

Chun Kumora's salary in twenty years=$97,530.01

c.

Amount of raise Chun needs to receive next year;

In our case;

F.V=unknown, yet to be determined

P.V=$54,000

r=3%=3/100=0.03

n=1 year

replacing;

F.V=54,000(1+0.03)^1

F.V=54,000(1.03)^1

F.V=$55,620

Raise=Amount next year-current amount

where;

Amount next year=$55,620

current amount=$54,000

replacing;

Raise=56,620-54,000=$1,620

d.

Amount of raise Chun needs to receive the year after;

In our case;

F.V=unknown, yet to be determined

P.V=$54,000

r=3%=3/100=0.03

n=2 year

replacing;

F.V=54,000(1+0.03)^2

F.V=54,000(1.03)^2

F.V=$57,288.60

Raise=Amount next year-current amount

where;

Amount next year=$57,288.60

current amount=$54,000

replacing;

Raise=$57,288.60-54,000=$3,288.60

7 0
2 years ago
Finance, or financial management, requires the knowledge and precise use of the language of the field. Match the terms relating
Ierofanga [76]

Answer:

1. Time value of money.

2. Future value.

3. Amortized loan.

4. Annual percentage rate.

5. Annuity due.

6. Amortization schedule.

7. Discounting.

8. Opportunity cost of funds.

9. Perpetuity.

10. Ordinary annuity.

11. A

Explanation:

1. <u>Time value of money</u>: concept that maintains that the owner of a cash flow will value it differently, depending on when it occur.

2. <u>Future value</u>: the amount to which an individual cash flow or series of cash payments or receipt will grow over a period of time when earning interest at a given rate of interest.

3. <u>Amortized loan</u>: a type of security that is frequently used in mortgages and requires that the loan payment contain both interest and loan principal.

4. <u>Annual percentage rate</u>: an interest rate that reflects the return required by a lender and paid by a borrower, expressed as a percentage of the principal borrowed.

5. <u>Annuity due</u>: A series of equal cash flows that occur at the end of each of the equally rate spaced intervals (such as daily, monthly, quarterly, and so on)

6. <u>Amortization schedule</u>: a table that reports the results of the disaggregation of each payment on an amortized loan, such as a mortgage, into its interest and loan repayment components.

7. <u>Discounting</u>: a process that involves calculating the current value of a future cash flow or series of cash flows based on a certain interest rate.

8. <u>Opportunity cost of funds</u>: a rate that represents the return on an investor's best available alternative investment of equal risk.

9. <u>Perpetuity</u>: a series of equal (constant) cash flows (receipts or payments) that are schedule expected to continue forever.

10. <u>Ordinary annuity</u>: a series of equal cash flows that occur at the beginning of each of the equally spaced intervals (such as daily, monthly, quarterly, and so on).

11. PMT x (1-(1/ (1 + r)/r) x (1 +r): an equation that can be used to solve for the present value of an annuity due. It is known as Present Value of an Annuity.

6 0
2 years ago
Tina, a longtime republican, is trying to decide how to vote in the upcoming mayoral election. she has researched the candidates
Marat540 [252]

Tina will react to the mixed evidence in a way that she will likely become more firmly entrenched in regards with her attitude because of the fact that she will believe on what she thinks she know is true or just than the fact that she just obtained.

3 0
2 years ago
A borrower is interested in comparing the monthly payments on two otherwise equivalent 30 year FRMs. Both loans are for $100,000
Sergio039 [100]

Answer: $98.36

Explanation:

Based on the information that has already been given in the question, the following can be analysed:

For Loan 1:

Interest Rate = 7%

Nper = 30

Present value = $100000

With the above information, we can use the Excel calculator to solve further. To get the monthly payment for the first loan will be:

= pmt(rate, nper, pv,fv)

= pmt(7%/12,30×12,-100000,0)

= pmt(0.07/12,360,-100000,0)

= $665.30

For Loan 2:

Interest Rate = 7%

Nper = 30

Present value = $100000

Future value = $120000

With the above information, we can use the Excel calculator to solve further. To get the monthly payment for the first loan will be:

= pmt(rate, nper, pv,fv)

= pmt(7%/12,30×12,-100000,120000)

= pmt(0.07/12,360,-100000,120000)

= $566.94

The difference in the monthly payments will be:

= $665.3 - $566.94

= $98.36

8 0
2 years ago
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