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alexgriva [62]
3 years ago
8

The Caughlin Company has a long-term debt ratio of .25 and a current ratio of 1.50. Current liabilities are $900, sales are $6,2

30, profit margin is 8.1 percent, and ROE is 18.6 percent. What is the amount of the firm’s net fixed assets? (Do not round intermediate calculations and round your final answer to 2 decimal places, e.g., 32.16.)
Business
1 answer:
bija089 [108]3 years ago
3 0

Answer:

p

Explanation:

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Suppose Stark Ltd. just issued a dividend of $2.24 per share on its common stock. The company paid dividends of $1.80, $1.98, $2
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Ans, The cost of the company’s cost of equity capital using the arithmetic average growth rate is 10.63% and using the geometric average of the growth rate is 10.60%

Explanation:

Hi, this is the equation we need to solve in order to find the company’s cost of equity capital.

r=\frac{Dividend}{Price} +g

As you can see, we almost have everything, the only problem here is "g", its growth rate, so let´s find "g" using the arithmetic average, but first, we need to find the growth rate for every period, the formula is

g=\frac{(FinalDividend-PastDividend}{PastDividend}

Therefore, we need to find 4 g´s, let´s call them g1, g2, g3 and g4:

g1=\frac{(1.98-1.80)}{1.80} =0.10

g2=\frac{(2.05-1.98)}{1.98} =0.0354

g3=\frac{(2.16-2.05)}{2.05} =0.0537

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So the average is:

Average(g)=\frac{0.10+0.0354+0.0537+0.0370}{4} =0.0565

Therefore, the average growth rate is 5.65%

And the company’s cost of equity is:

r=\frac{2.24}{45} +0.0565=0.1063

so, if the average growth rate is found by using the arithmetic average is 10.63%.

Now, let´s find the geometric average

g(average)=\sqrt[4]{(1+0.10)(1+0.0354)(1+0.0537)(1+0.0370)} -1=0.0562

therefore, using the geometric average to find the growth rate, the company’s cost of equity is:

r=\frac{2.24}{45} +0.0562=0.1060

using the geometric average, the company’s cost of equity is 10.60%

Best of luck.

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