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valkas [14]
3 years ago
8

Suppose a firm has 35 million shares of common stock outstanding at a price of $15 per share. The firm also has 200,000 bonds ou

tstanding with a current price of $905.4. The outstanding bonds have yield to maturity 9.4%. The firm's common stock beta is 1.5 and the corporate tax rate is 39%. The expected market return is 14% and the T-bill rate is 3%. What is the WACC for this firm
Business
1 answer:
Luda [366]3 years ago
6 0

Answer:

16%

Explanation:

The computation of the WACC is given below:

But before that following calculation should be done

Cost of equity

= Risk free rate of return + beta × (market return - risk free rate)

= 3% + 1.5 × (14% - 3%)

= 19.5%

Market value of equity = 35 million shares ×$15 = $525 million

And, the market value of debt = 200,000 × $905.4 = $181.08 million

Now the WACC is

= cost of equity × weight of equity + cost of debt × (1 - tax rate) × weight of debt

= 19.5% × ($525 ÷ 525 + 181.08) + 9.4% × (1 - 0.39) × ($181.08 ÷  525 + 181.08)

= 19.5% ×0.744 + 5.734% × 0.256

= 15.975%

= 16%

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Ming is a manager for a large foodservice company. She has the authority to determine whether or not the company should expand i
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Answer:

Strategic

Explanation:

If Ming is a manager for a large company and has the authority to determine whether or not the company should expand into new regions and/or expand the company's product line, Then the level of management that Ming represents is Strategic Management

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One assumption that distinguishes short-run cost analysis from long-run cost analysis for a profit-maximizing firm is that in th
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A. The size of the factory is fixed.

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3 years ago
One bond has a coupon rate of 5.4%, another a coupon rate of 8.2%. Both bonds pay interest annually, have 13-year maturities, an
Gekata [30.6K]

Answer:

a. rate or return bond 1 <u>6.6%</u> bond 2 <u>7.71%</u>

b. Does the higher-coupon bond give a higher rate of return? <u>yes</u>

Explanation:

bond 1 has a coupon rate of 5.4%

bond 2 has a coupon rate of 8.2%

yield to maturity formula = {C + [(Face value - market value) / n]} / [(Face value + market value) / 2]

assume bond 1's face value = $1,000

coupon = 54

n = 13

YTM = 7.5%

0.075 = {54 + [(1,000 - M) / 13]} / [(1,000 + M) / 2]

0.075 x  [(1,000 + M) / 2] = 54 +  [(1,000 - M) / 13]

0.075 x (500 + 0.5M) = 54 + 76.92 - 0.0769M

37.50 + 0.0375M = 130.92 - 0.0769M

0.0375M + 0.0769M = 130.92 - 37.50

0.1144M = 93.42

M = 93.42 / 0.1142 = $818.04

rate of return = $54 / $818.04 = 0.066 = 6.6%

assume bond 2's face value = $1,000

coupon = 82

n = 13

YTM = 7.5%

0.075 = {82 + [(1,000 - M) / 13]} / [(1,000 + M) / 2]

0.075 x  [(1,000 + M) / 2] = 82 +  [(1,000 - M) / 13]

0.075 x (500 + 0.5M) = 82 + 76.92 - 0.0769M

37.50 + 0.0375M = 158.92 - 0.0769M

0.0375M + 0.0769M = 158.92 - 37.50

0.1144M = 121.42

M = 121.42 / 0.1142 = $1,063.22

rate of return = $82 / $1,063.22 = 0.07712 = 7.71%

8 0
3 years ago
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