Considering 13% rate of investment for a dividend of $3.02 in
2020.
D1 = 3.02
k = 13%
growth rate g needs to be estimated as
follows
FV = 2.87 , PV = $2.25 and N = 5
FV = PV*(1+g)n
2.87 = 2.25*(1+g)5
1+g = (1.2756)1/5
g = 1.04988 - 1
g = 0.04988
g = 4.99%
Therefore, Price of the share = D1 / (k-g)
= 3.02 / (0.13 - 0.04988)
= $37.69
Price of the share willing to pay is $37.69
b)
With a 10% rate of investment and dividend of $3.02
D1 = 3.02
k = 9%
g = 4.99%
Price = 3.02 / (0.10 - 0.0499)
=
$60.26
Price willing to pay at 10% $60.26
c)
When rate of investment decreases the price of the share increases. Thus, for a low risk stock, prices would go up in comparison to high risk stock. This is because the rate of investment demanded will be more for higher risk stocks.
13)
Given
D0 = $2.55
g = 25% for next three years
g2 = 10% perpetuity
k = 15%
price = D1/(1+k) + D2/(1+k)^2 +D3/(1+k)^3 +TV/(1+k)^3
Terminal Value TV = D3*(1+g) / (k -g)
= 4.98 * (1+0.10) / (0.15-0.10)
= $109.57
Note: calculations done in excel hence no intermediate
rounding is done.
Check the table below:
| Year | Dividend | Present Value | Calculation |
| 0 | 2.55 | ||
| 1 | 3.19 | 2.77 | 3.19/1.15 |
| 2 | 3.98 | 3.01 | 3.98/1.15^2 |
| 3 | 4.98 | 3.27 | 4.98/1.15^3 |
| 3 | 109.57 | 72.04 | 109.57/1.15^3 |
| sum | 81.10 |
Maximum price will to pay for the stock is
$81.10
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