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sergeinik [125]
3 years ago
11

Assume that you are an intern with the Brayton Company, and you have collected the following data: The yield on the company's ou

tstanding bonds is 7.75%; its tax rate is 40%; the next expected dividend is $0.65 a share; the dividend is expected to grow at a constant rate of 6.00% a year; the price of the stock is $15.00 per share; the flotation cost for selling new shares is F = 10%; and the target capital structure is 45% debt and 55% common equity. What is the firm's WACC, assuming it must issue new stock to finance its capital budget?
Business
1 answer:
Elis [28]3 years ago
5 0

Answer:

8.038%

Explanation:

For the computation of the firm's WACC first we need to find out the cost of equity which is shown below:-

Cost of equity = Expected dividend ÷ (Price of the stock × (1 - Flotation cost)) + Growth rate

= $0.65 ÷ ($15.00 × (1 - 10%)) + 6.00%

= 10.81%

Now

WACC = Weight debt × (Cost of debt) × (1 - Tax rate) + Weight of equity × Cost of equity

= 45% × 7.75% × (1 - 40%) + 55% × 10.81%

= 8.038%

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Answer:

a) The value of the bond (to you) is  959.6965579

b)

  1. if the value of the​ market's required yield to maturity on a​ comparable-risk bond​ increases to 11 percent ; we have the value to be 820.2282606  
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Thus, Bonds should be purchased when the yield to maturity is the highest ; As such!, if the yield to maturity on a comparable - risk bond decrease to 7%.

You should purchase the Stanley bonds at the current market price of $960.

Explanation:

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Par Value (F) = $1000

Interest Rate ( annual coupon rate) = $85

Market demand return ( yield to maturity) = 9% = 0.09

Time of maturity = 15 years

a. What is the value of the bond to​ you?

The value of the bond can be calculated as follows:

= \frac{annual coupon}{yield}*(1-\frac{1}{(1+yield)^t} )(\frac{Par Value}{(1+yield)^t} )

= \frac{85}{0.09}*(1-\frac{1}{(1+0.09)^{15}} )(\frac{1000}{(1+0.09)^{15}} )

= 959.6965579

Thus, the value of the bond to you =  959.6965579

b. What happens to the value if the​ market's required yield to maturity on a​ comparable-risk bond​ increases to 11 percent .

If increase to 11 % occurs:

we have :

= \frac{85}{0.11}*(1-\frac{1}{(1+0.11)^{15}} )(\frac{1000}{(1+0.11)^{15}} )

= \frac{85}{0.11}*(1-\frac{1}{(1.11)^{15}} )(\frac{1000}{(1.11)^{15}} )

= 820. 2282606

Hence, if the value of the​ market's required yield to maturity on a​ comparable-risk bond​ increases to 11 percent ; we have the value to be 820. 2282606

What happens to the value if the​ market's required yield to maturity on a​ comparable-risk bond decreases to 7 ​percent?

If decrease to 7% occurs:

= \frac{85}{0.07}*(1-\frac{1}{(1+0.07)^{15}} )(\frac{1000}{(1+0.07)^{15}} )

= \frac{85}{0.07}*(1-\frac{1}{(1.07)^{15}} )(\frac{1000}{(1.07)^{15}} )

= 1136. 61871

c) Under which of the circumstances in part b should you purchase the​ bond?

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Thus, Bonds should be purchased when the yield to maturity is the highest ; As such!, if the yield to maturity on a comparable - risk bond decrease to 7%.

You should purchase the Stanley bonds at the current market price of $960.

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