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Soloha48 [4]
2 years ago
6

How much are you willing to pay for one share of LBM stock if the company just paid an annual dividend of $2.24, the dividends i

ncrease by 2.3 percent annually, and you require a return of 14.8 percent?
A. $19.29
B. $17.59
C. $18.21
D. $18.33
E. $19.33
Business
1 answer:
Licemer1 [7]2 years ago
7 0

Answer:

$18.33

Explanation:

The company just paid an annual dividend of $2.24

The dividend increase by 2.3% annually

= 2.3/100

= 0.023

The required return is 14.8%

= 14.8/100

= 0.148

Therefore the price that will be paid for one share of LBM stock can be calculated as follows

= 2.24 × (1+0.023)/(0.148-0.023)

= 2.24 × 1.023/0.125

= 2.29153/0.125

= $18.33

Hence $18.33 will be paid for one share of LBM stock

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Exercise 4-6 Completing the income statement columns and preparing closing entries LO P1, P2 These partially completed Income St
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The amount of net income is $25,600

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In the income statement, the total revenues and the total expenses are recorded.  

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The computation of the net income is shown below:

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the fact that business firms make investment plans far in advance.

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An investigator conducting a study of a medical device under an ide is required to complete and sign
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8 0
1 year ago
stock that has a current price of $25.00, a beta of 1.25, and a dividend yield of 6%. If the Treasury bill yield is 5% and the m
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Answer:

$30.2067

Explanation:

From the given question, using the dividend discount model

V_0 = \dfrac{D_1}{r - g}

where:

r is the Expected return on stock and be calculated as:

Expected return on stock = Risk free rate + Beta × (Expected Market Return - Risk free rate)

Expected return on stock = 5% + 1.25 × (14% - 5%) = 16.25%

However, the current price in this process will b used as the dividend price for all future expenses.

Dividend Yield = Current Dividend/The Share Price

Current dividend D0 = 6% × $25.00 = $1.50

D₁ = D₀ × (1 + g)

D₁ = 1.5 × (1 + g)

Thus, we can now employ the use of the growth dividend model (constant) to determine the value of g as follows:

25 = \dfrac{1.5 \times (1 + g)}{0.1625 - g}

By cross multiply, we have:

4.0625 - 25g = 1.5 + 1.5g

collect like terms, we have:

4.0625 - 1.5 = 1.5g + 25g

2.5625 = 26.5g

Divide both sides by 26.5, we have:

2.5625/26.5 = 26.5g/26.5

g = 9.67%

Similarly, suppose the value for the second year-end to be Y₂;

Then the constant growth dividend model can be computed as:

Y_2 = \dfrac{D_3}{r - g}

where;

D₃ = D₂ × (1 + g)

D₂ × (1 + g) = D₁ × (1 + g) × (1 + g)

D₁ × (1 + g) × (1 + g) = D₀ × (1 + g) × (1 + g) × (1 + g)

D₁ × (1 + g) × (1 + g) = D₀ × (1 + g) × (1 + g) × (1 + g)  = D₀ × (1 + g) × 3

D₃ = 1.5 × (1 + 9.67%) × 3

D₃ = $1.9876

Finally:

Y_2 = \dfrac{D_3}{r - g}

Y_2 = \dfrac{1.9876}{0.1625 - 0.0967}

Y₂ = $30.2067

7 0
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