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ladessa [460]
3 years ago
5

Southern Corporation has a capital structure of 40% debt and 60% common equity. This capital structure is expected not to change

. The firm's tax rate is 34%. The firm can issue the following securities to finance capital investments:
Debt: Capital can be raised through bank loans at a pretax cost of 8.5%. Also, bonds can be issued at a pretax cost of 10%.
Common Stock: Retained earnings will be available for investment. In addition, new common stock can be issued at the market price of $59. Flotation costs will be $3 per share. The recent common stock dividend was $3.15. Dividends are expected to grow at 7% in the future.
What is the cost of capital if the firm uses bank loans and retained earnings?
a. 9.9%
b. 10.3%
c. 12.6%
d. 11.8%
e. 10.4%
Business
1 answer:
Scorpion4ik [409]3 years ago
6 0

Answer:

so cost of capital =  9.9 %

correct option is a 9.9%

Explanation:

given data

capital structure = 40%

common equity = 60%

tax rate = 34%

pretax cost = 8.5%

pretax cost = 10%

market price = $59

Flotation costs = $3 per share

common stock dividend = $3.15

Dividends expected to grow = 7%

to find out

cost of capital if the firm uses bank loans and retained earnings

solution

cost of retained earning = \frac{dividend* ( 1+growth rate )}{stock price} + growth rate       ........................1

cost of retained earning = \frac{3.15 * ( 1+0.07)}{59} + 0.07

cost of retained earning =0.1271271186

and

cost of capital will be

cost of capital = weight for debit × ( cost of debit  × ( 1 - tax rate ) ) + weight for common stock × cost of common stock

cost of capital = 0.40 × ( 8.5% × ( 1 - 0.34 ) ) + 0.60 × 0.1271271186

cost of capital =  0.0987

so cost of capital =  9.9 %

correct option is a 9.9%

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vodomira [7]

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D) $25,000

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3 0
3 years ago
Last year Carson Industries issued a 10-year, 12% semiannual coupon bond at its par value of $1,000. Currently, the bond can be
Nataly [62]

Answer:

YTM = 8.93%

YTC = 8.47%

Explanation:

P = \frac{C}{2} \times\frac{1-(1+YTC/2)^{-2t} }{YTC/2} + \frac{CP}{(1+YTC/2)^{2t}}

The first part is the present value of the coupon payment until the bond is called.

The second is the present value of the called amount

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C = annual coupon payment = 1,000 x 12% 120

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P = 60 \times\frac{1-(1+YTC/2)^{-2\times 6} }{YTC/2} + \frac{1,060}{(1+YTC/2)^{2\times 6}}

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8.467835879%

P = 60 \times\frac{1-(1+YTM/2)^{-2\times 10} }{YTM/2} + \frac{1,000}{(1+YTM/2)^{2\times 10}}

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The second is the present value of the redeem value at maturity

P = market price value = 1,200

C = coupon payment = 1,000 x 12%/2 = 60

C/2 = 60

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t = time = 10 years

Using Financial calculator we get the YTM

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4 0
3 years ago
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77julia77 [94]

Answer:

no option is correct, check the question to see if it was copied correctly and check the work to verify my answer

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worst case scenario:

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