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lesya692
16 days ago
13

Canine Crates just paid an annual dividend of $.45 per share but plans to double that amount each year for three years. After th

at, the firm expects to maintain a constant dividend. What is the value of this stock today if the required return is 13 percent?a. $24.48b. $26.45c. $23.46d. $19.91e. $23.89
Business
2 answers:
Free_Kalibri [3.1K]16 days ago
7 0

Answer:

The appropriate answer is E, $23.89

Explanation:

To estimate today's stock value, we discount all the dividends due from the stock, which are $0.9 in year one, $1.8 in year two, and $3.6 in year three, plus those continuing indefinitely.

To account for dividends in perpetuity, the amount $3.6 is divided by the 13% cost of capital.

It's crucial to understand that the perpetuity discounting factor mirrors the year 3 discounting factor.

Yearly Dividends            DCF=(1+r)^n                 Present Value

1             0.9                        0.885                  0.80  

2              1.8                         0.783                    1.41  

3             3.6                         0.693                   2.49  

4             27.69                           0.693                  19.19  

     the cumulative present values totaled to                                    23.89  

As $0.45 has recently been paid, the subsequent year's dividend will be doubled, and this pattern will continue.

marusya05 [3K]16 days ago
3 0

Answer:

e) $23.89

Explanation:

To find the present value of Canine Crates shares today, based on a return rate of 13%, we must first compute the annual value derived from dividends over three years as follows

D1= The yearly dividend x 2 ( Canine Crates intends to double the dividend each year for three years

D1= $0.45 x 2 = $0.9D2= $0.90 x 2 = $1.80

D3= $1.80 x 2 = $3.60

Subsequently, we calculate the stock’s value by summing the present values of each year's dividends.

This is founded on the following formula

Dividend per year / (1+r)∧n

= Dividend per year

r = required rate

n= period

Stock value = $0.9 / (1.13) + $1.80 / (1.13)∧2 + $3.60/ (1.13)∧3

Final stock valuation = $23.89

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