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stellarik [79]
3 years ago
15

National Advertising just paid a dividend of D 0 = $0.75 per share, and that dividend is expected to grow at a constant rate of

6.50% per year in the future. The company's beta is 1.25, the required return on the market is 10.50%, and the risk-free rate is 4.50%. What is the company's current stock price?
Business
1 answer:
DerKrebs [107]3 years ago
5 0

Answer:

$14.52

Explanation:

The calculations proceed as follows:

Step 1: Calculation of expected return

This is done by using the Capital Asset Pricing Model (CAPM) formula as follows:

ERi = Rf + βi(ERm - Rf) ........................................... (1)

Where:

ERi = expected return of investment = ?

Rf = risk-free rate  = 4.50% = 0.0450

ERm = market rate = 10.50% = 0.1050

βi  = beta of the investment  = 1.25

(ERm  - Rf) = market risk premium  = 0.1050 - 0.0450 = 0.060

​Substituting the values into equation (1), we have:

ERi = 0.0450 + 1.25(0.060) = 0.120 = 12%

Step 2: Calculation of current year dividend

D1 = Do × (1 + g) ........................................ (2)

Where;

D1 = current year dividend = ?

Do = last year dividend = $0.75

g = growth rate = 6.50% = 0.065

Substituting the values into equation (2), we have:

D1 = 0.75 × (1 + 0.065) = $0.79875

Step 3: Calculation of current stock price

The dividend growth model formula for calculating stock price is used as follows:

Stock price = D1 ÷ (ERi - g)

                   = $0.79875 ÷ (0.120 - 0.065)

                   =  14.5227272727273

Stock price = $14.52.

Therefore, the company's current stock price is $14.52.

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Answer:

D. Networking ensures higher-paying jobs.

Explanation:

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tuttle enterprises is considering a project that has the following cash flow and weighted average cost of capital (wacc) data. w
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An investor purchased 100 shares of stock X at \small 6\frac{1}{8} dollars per share and sold them all a year later at 24 dollar
Salsk061 [2.6K]

Answer:

option (C) 280%

Explanation:

Number of shares of stock X purchased = 100

Purchasing cost of share = \$6\frac{1}{8} =\frac{49}{8}

Selling cost of stocks = $24 per share

Brokerage paid = 2%

Now,

The total purchasing cost involved = 100\times\frac{49}{8} + 2% of 100\times\frac{49}{8}

= 612.5 + 0.02 × 612.5

= $624.75

also,

Total income from sales of stocks

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= $2400 - ( 0.02 × $2400 )

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The investor's percent gain on this investment = \frac{\textup{Income-invested amount}}{\textup{Invested amount}}\times100\%

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= 276.47% ≈ 280%

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