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storchak [24]
3 years ago
6

The risk-free rate of return is 3% and the expected return on the market portfolio is 14%. Oklahoma Oilco has a beta of 2.0 and

a standard deviation of returns of 26%. Oilco's marginal tax rate is 35%. Analysts expect Oilco's net income to grow by 12% per year for the next 5 years. Using the capital asset pricing model, what is Oklahoma Oilco's cost of retained earnings?A) 25.0% B) 22.8% C) 21.2% D) 18.6%
Business
1 answer:
Monica [59]3 years ago
8 0

Answer:

25%

Explanation:

Data provided

Risk free return = 3%

Beta = 2

Expected return on the market portfolio = 14%

Risk-free rate of return = 3%

The computation of cost of retained earnings is shown below:-

Cost of retained earnings = Risk free return + Beta × Risk premium

=  3% + 2 × (14% - 3%)

=  3% + 2 × 11%

=  3% + 0.22

= 25%

Therefore, for computing the cost of retained earning we simply applied the above formula.

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In 2019, Whispering Winds Corp. had net sales of $973,000 and cost of goods sold of $570,900. Operating expenses were $220,300,
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Answer:

Whispering Winds Gross profit is $402,100

Explanation:

Multi step income statement differentiate the the operating revenue and expenses from non operating revenue and expenses. It shows the gross profit, operating profit and net profit separately.

     Whispering Winds Corp.

 Income statement for the year 2019

Net sales                               $973,000

Less: Cost of goods sold     <u>$570,900</u>

Gross Profit                                            $402,100

Less:Operating expenses                     <u>$220,300</u>

Operating Profit                                     $181,800

Less: Interest expense                          <u>$14,600  </u>

Profit before Tax                                    $167,200

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2 years ago
"You need to have $15,000 in five years to pay off a home equity loan. You can invest in an account that pays 5.75 percent compo
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Answer:

I have to invest $11364.

Explanation:

The formula of Compound Interest is:

A = P(1+\frac{r}{n})^{nt}

where A = Amount

P = Principle

r = rate

n = Number of Compounding per year

t = total number of year

Here, A = 15000, r = 5.75% = 0.0575, n = 4(quarterly), and t = 5.

Putting all these values in above formula:

15000 = P(1+\frac{0.0575}{4})^{4\times5}

⇒ 15000 = P(\frac{4.0575}{4})^{20}

⇒ 15000 = P(1.014)^{20}

⇒ 15000 = P(1.320)}

⇒ P = 11364

Hence, I have to invest $11364 for 5 years.

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