In: Finance
AVZ is a start-up company who is using all its cash to growth so it does not plan to pay dividends for the next 5 years. The company then plans to start paying annual cash dividends starting in year 6 of $4.00 for 14years. Thereafter, the company will assume a constant growth dividend policy and the estimated growth rate in dividends forever after that point is 4%. The price of the stock is set to yield a return of 10%. What is the price of this stock today?
The price today is $
MMM Inc. has an annual cash dividend policy that raises the dividend each year by 10.00%. Last year's dividend was $1.70 per share. Investors want a 17% return on this stock. What is the price today of this stock if the company will be in business for five years and not have a liquidating dividend (there is no selling price - stock simply cease to exist with no value then)?
The price of this stock today is?
G-2 Inc. expects the following dividend pattern over the next seven years:
Year 1 |
Year 2 |
Year 3 |
Year 4 |
Year 5 |
Year 6 |
Year 7 |
|
$1.50 |
$1.56 |
$1.62 |
$1.68 |
$1.75 |
$1.82 |
$1.90 |
The company will then have a constant dividend of $1.97 forever. What is the price of this stock today (year 0) if an investor wants to earn 14% rate of return?
a. The price of the stock is computed as shown below:
= $ 0 / 1.101 + $ 0 / 1.102 + $ 0 / 1.103 + $ 0 / 1.104 + $ 0 / 1.105 + $ 4 / 1.106 + $ 4 / 1.107 + $ 4 / 1.108 + $ 4 / 1.109 + $ 4 / 1.1010 + $ 4 / 1.1011 + $ 4 / 1.1012 + $ 4 / 1.1013 + $ 4 / 1.1014 + $ 4 / 1.1015 + $ 4 / 1.1016 + $ 4 / 1.1017 + $ 4 / 1.1018 + $ 4 / 1.1019 + 1 / 1.1019 [ ( $ 4 ( 1+0.04) / ( 0.10 - 0.04 ) ]
= $ 29.63 Approximately
b. D1 = $ 1.70 x 1.10
= $ 1.87
D2 = $ 1.70 x 1.102
= $ 2.057
D3 = $ 1.70 x 1.103
= $ 2.2627
D4 = $ 1.70 x 1.104
= $ 2.48897
D5 = $ 1.70 x 1.105
= $ 2.737867
The price will be as shown below:
= $ 1.87 / 1.171 + $ 2.057 / 1.172 + $ 2.2627 / 1.173 + $ 2.48897 / 1.174 + $ 2.737867 / 1.175
= $ 7.09 Approximately
c. The price of the stock is computed as shown below:
= $ 1.50 / 1.141 + $ 1.56 / 1.142 + $ 1.62 / 1.143 + $ 1.68 / 1.144 + $ 1.75 / 1.145 + $ 1.82 / 1.146 + $ 1.90 / 1.147 + 1 / 1.147 ($ 1.97 / 0.14 )
= $ 12.73 Approximately
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