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andrew11 [14]
3 years ago
11

You are given the following information concerning Around Town Tours:Debt: 7,500, 6.8 percent coupon bonds outstanding, with 11

years to maturity and a quoted price of 97.9. These bonds pay interest semiannually.Common stock: 284,000 shares of common stock selling for $68 per share. The stock has a beta of 1.04 and will pay a dividend of $2.62 next year. The dividend is expected to grow by 2.5 percent per year indefinitely.Preferred stock: 9,000 shares of $8 preferred stock selling at $88 per share.Market: 14.6 percent expected return, 4.1 percent risk-free rate Company: 34 percent tax rate.Calculate the WACC for this firm.
Business
1 answer:
gtnhenbr [62]3 years ago
7 0

Answer:

9.0%

Explanation:

Calculation to determine the WACC for this firm

First step

Common stock=284,000 × $68

Common stock= $19,312,000

Second step is to calculate the Preferred stock

Preferred stock=9,000 × $88

Preferred stock= $792,000

Debt= 7,500 × .979 × $1,000

Debt = $7,342,500

Value = $19,312,000 + 792,000 + $7,342,500

Value= $27,446,500

Second step

RE = .041 + 1.04(.146-.041)

RE= .1502

RE = ($2.62 /$68) + .025

RE= .0635

Average RE = (.1502+ .0635)/2

Average RE = .1069

RP = $8/$88

RP = .0909

Fourth step

$979 = [(.068 × $1,000) / 2] × ({1- 1 / [1 + (r/ 2)]22} / (r / 2)) + $1,000 / [1 + (r / 2)]22

r = 7.08 %

Now let calculate the WACC

WACC = ($19,312,000/$27,446,500)(.1069) + ($792,000/$27,446,500)(.0909) + ($7,342,500/$27,446,500)(.0708)(1 -.34)

WACC= .090*100

WACC=9.0 %

Therefore the WACC for this firm is 9.0%

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ou want to buy a new sports coupe for $81,500, and the finance office at the dealership has quoted you an APR of 6.3 percent for
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Answer:

a. The monthly payment will be <u>$1,664.91</u>.

b. The effective annual rate on this loan is 6.49%.

Explanation:

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This is calculated by using the formula for calculating the present value of an ordinary annuity as follows:

PV = P * ((1 - (1 / (1 + r))^n) / r) …………………………………. (1)

Where;

PV = Present value or price of  new sports coupe = $81,500

P = Monthly payment = ?

r = Monthly interest rate = Annual percentage rate (APR) = 6.3% / 12 = 0.063 / 12 = 0.00525

n = number of months = 60

Substitute the values into equation (1) and solve for P as follows:

85,500 = P * ((1 - (1 / (1 + 0.00525))^60) / 0.00525)

85,500 = P * 51.3541976210894

P = 85,500 / 51.3541976210894

P = $1,664.91

Therefore, the monthly payment will be <u>$1,664.91</u>.

b. What is the effective annual rate on this loan? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.)

Effective annual rate (EAR) refers to the interest rate that is received by an investor in a year after adjusting for compounding.

Since the APR in the question is paid monthly, it implies that it is compounded monthly and the EAR can be computed using the following formula:

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Substituting the values into equation (1), we have:

EAR = ((1 + (0.063 / 12))^12) - 1

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EAR = 0.06485133891298

EAR = 6.485133891298%

EAR = 6.49% rounded to 2 decimal places

Therefore, the effective annual rate on this loan is 6.49%.

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