The Casey Company is expected to pay a dividend of $1.60 in one year (i.e., at t=1); thereafter, company dividends are expected to grow at 10% per year for the four years after that (i.e., t=2 through t=5). After t=5 (i.e., beginning at t=6) dividends will grow at 3% per year, forever. The opportunity cost of capital is 12%, what is the current price of the common stock?
D(t+1) = D(t)*(1+g1) | ||||||
D1 | 1.6 | |||||
For the next four years | ||||||
g | 0.1 | |||||
D2 | 1.76 | |||||
D3 | 1.936 | |||||
D4 | 2.1296 | |||||
D5 | 2.34256 | |||||
Starting from year t=6 | ||||||
g | 0.03 | |||||
D6 | 2.412837 | |||||
D7 | 2.485222 | |||||
P6 | D7/(R-g) | |||||
P6 | 2.485222/(.12-.03) | |||||
P6 | 27.61358 | |||||
Cash flow in year 6 | P6+D6 | |||||
Cash flow in year 6 | 30.02641 | |||||
The price of the stock today = sum of present values of future cas flows. | ||||||
Using R = .12 | ||||||
Year | 1 | 2 | 3 | 4 | 5 | 6 |
cash flow | 1.6 | 1.76 | 1.936 | 2.1296 | 2.34256 | 30.02641 |
present value | 1.428571 | 1.403061 | 1.378007 | 1.353399 | 1.329231 | 15.21232 |
sum of present values | 22.10459 | |||||
The current price of the common stock is $22.10. |
The Casey Company is expected to pay a dividend of $1.60 in one year (i.e., at...
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