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nexus9112 [7]
4 years ago
14

Here is the income statement for Tamarisk, Inc. TAMARISK, INC. Income Statement For the Year Ended December 31, 2020 Sales reven

ue $419,200 Cost of goods sold 251,500 Gross profit 167,700 Expenses (including $14,200 interest and $28,000 income taxes) 73,500 Net income $ 94,200 Additional information: 1. Common stock outstanding January 1, 2020, was 24,400 shares, and 39,100 shares were outstanding at December 31, 2020. 2. The market price of Tamarisk stock was $12 in 2020. 3. Cash dividends of $22,800 were paid, $5,300 of which were to preferred stockholders.
Business
1 answer:
devlian [24]4 years ago
4 0

Answer:

A) EPS = $2.8

B) P/E ratio = 4.29 times

C) Payout ratio = 24.20%

D) Times interest earned = 9.61 times

Explanation:

A)

Earnings per share (EPS) is the net profit after taxes of the company divided by the number of outstanding shares. However, during the calculation of earnings per share, preferred dividend should be deducted from the net income as preference shareholders' do not get EPS.

We know, EPS = \frac{Net profit - Preferred dividend}{Weighted average number of shares}

Given,

Net profit = $94,200

Preferred dividend = $5,300

Weighted average number of shares = (beginning number of shares + ending number of shares)/2

Weighted average number of shares = $(24,400 + 39,100)/2

Weighted average number of shares = $31,750

Therefore, EPS = \frac{94,200 - 5,300}{31,750}

EPS = $2.8

B)

Price-earnings ratio is the market value of a stock relative to that stock's earnings per share. It is calculated as the stock price dividing the earnings per share.

We know, P/E ratio = \frac{Stock price}{Earnings per share}

Given,

Current stock price = $12

From requirement A, we get EPS = $2.8

Therefore, P/E ratio = \frac{12}{2.8}

P/E Ratio = 4.29 times

C)

When a company calculates the ratio of paying dividends to its stockholders from its net profit, it is termed as payout ratio.

We know, payout ratio = \frac{Total Dividend}{Net income}

Given,

Dividend paid to the stockholders (Including preferred dividend) = $22,800

Net income = $94,200

Hence, payout ratio = \frac{22,800}{94,200}

payout ratio = 0.2420

or, payout ratio = 24.20%

D)

Times interest earned ratio states that how quickly or how easily a company can pay its interest to the debt holders. it is calculated as the ratio between earnings before interest and taxes and interest expenses.

We know, Times interest earned = \frac{Earnings before interest and taxes}{Interest expenses}

Given,

Earnings before interest and taxes = $94,200 + 14,200 + 28,000 = $136,400

Interest expenses = $14,200

Hence, Times interest earned = $136,400/14,200

Times interest earned = 9.61 times

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A survey of 50 retail stores revealed that the average price of a microwave was $375 with a sample standard deviation of $20. As
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Answer:

True cost of the microwave is in 99% confidence interval: c. $323.40 to $426.60

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Relevant data:

n=50\\\mu=375\\\sigma=20\\\alpha=0,001

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6 0
3 years ago
You bought one of Great White Shark Repellant Co.’s 5.8 percent coupon bonds one year ago for $1,030. These bonds make annual pa
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Answer:

total rate of return on the Bond = 9.40%

Explanation:

given data

coupon bonds  = 5.8%

bonds price =  $1,030

maturity time = 14 year

required return on the bonds = 5.1 percent

solution

we know here market price of the bond is Present Value of Coupon Payments + Present face Value  

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and here annual Coupon Amount will be

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and here Market Price of the Bond will be

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here Present Value of Coupon Payments  at PVIFA 5.10% and 14 Years

Present Value Annuity Inflow Factor (PVIFA) =  \frac{1-(1/(1+r)^t}{r}  ....2

Present Value Annuity Inflow Factor =  \frac{1-(1/(1+0.0510)^14}{0.0510}

Present Value Annuity Inflow Factor = 9.83566

and

Present Value Inflow Factor (PVIF) 5.10%, 14 Years= \frac{1}{(1+r)^t}   ...........3

Present Value Inflow Factor (PVIF) = \frac{1}{(1+0.0510)^14}

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so

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Market Price of Bond = $1,068.85

so total rate of return on the Bond will be

total rate of return on the Bond = [ { Annual Coupon Amount + ( Change in Bond Price ) } ÷ Current Price]  ...............4

total rate of return on the Bond = \frac{58+(1068.85-1030)}{1030}

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