A stock just paid annual dividends of $3.55 per share. The dividends are expected to grow at 20 per cent per year for 4 years, and then remain constant in perpetuity. If the investors' required return for the stock is 11.8 percent, what should be the price of the stock today?
| As per dividend discount method, current share price is the present value of future dividends. | ||||||
| Step-1:Present value of dividend of non-constant growth years | ||||||
| Year | Dividend | Discount factor | Present value | |||
| a | b | c=1.118^-a | d=b*c | |||
| 1 | $ 4.26 | 0.8945 | $ 3.81 | |||
| 2 | $ 5.11 | 0.8000 | $ 4.09 | |||
| 3 | $ 6.13 | 0.7156 | $ 4.39 | |||
| 4 | $ 7.36 | 0.6401 | $ 4.71 | |||
| Total | $ 17.00 | |||||
| Working; | ||||||
| Dividend of Year : | ||||||
| 1 | = | $ 3.55 | * | 1.20 | = | $ 4.26 |
| 2 | = | $ 4.26 | * | 1.20 | = | $ 5.11 |
| 3 | = | $ 5.11 | * | 1.20 | = | $ 6.13 |
| 4 | = | $ 6.13 | * | 1.20 | = | $ 7.36 |
| Step-2:Calculation of terminal value of dividend at the end of non-constant growth years | ||||||
| Terminal value | = | (D5/Ke)*DF4 | Where, | |||
| = | $ 39.93 | D5(Dividend of year 5) | = | $ 7.36 | ||
| Ke (Required return) | = | 11.80% | ||||
| DF4 (Discount factor of year 4) | = | 0.6401 | ||||
| Step-3:Sum of present value of future dividends | ||||||
| Sum of present value of future dividends | = | $ 17.00 | + | $ 39.93 | ||
| = | $ 56.93 | |||||
| So, Price of stock is | $ 56.93 | |||||
A stock just paid annual dividends of $3.55 per share. The dividends are expected to grow...
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