Halliford Corporation expects to have earnings this coming year of $ 2.85 per share. Halliford plans to retain all of its earnings for the next two years. For the subsequent two years, the firm will retain 47 % of its earnings. It will then retain 23 % of its earnings from that point onward. Each year, retained earnings will be invested in new projects with an expected return of 20.33 % per year. Any earnings that are not retained will be paid out as dividends. Assume Halliford's share count remains constant and all earnings growth comes from the investment of retained earnings. If Halliford's equity cost of capital is 8.5 %, what price would you estimate for Halliford stock? Note: Remenber that growth rate is computed as: retention rate times rate of return.
1) | The first step is to find the growth rate: | |||||||
Growth rate = ROE*b | ||||||||
where ROE = return on equity | ||||||||
b = retention ratio | ||||||||
Growth rate for the 2nd and 3rd years = 20.33%*100% = | 20.33% | |||||||
Growth rate for years 4 and 5 = 20.33%*0.47) = | 9.56% | |||||||
Perpetual constant growth rate from 65th year = 20.33%*0.23 | 4.68% | |||||||
2) | Expected EPS, dividends and their PV: | |||||||
Year | EPS [$] | Growth rate [%] | Payout [%] | Dividend [$] | PVIF at 8.5% | PV at 8.58% | ||
1 | 2.85 | 0 | 0 | 0.92166 | $ - | |||
2 | 3.429 | 20.33 | 0 | 0 | 0.84946 | $ - | ||
3 | 4.127 | 20.33 | 53% | 2.19 | 0.78291 | $ 1.71 | ||
4 | 4.521 | 9.56 | 53% | 2.40 | 0.72157 | $ 1.73 | ||
5 | 4.953 | 9.56 | 77% | 3.81 | 0.66504 | $ 2.53 | ||
6 onwards | 5.185 | 4.68 | 77% | 3.99 | ||||
3) | Estimated price of the stock | PV of dividends for years 3 to 5 | $ 5.97 | |||||
Terminal value of dividends 3.99/(0.085-0.0468) = | $ 104.45 | |||||||
PV of terminal value = 104.45*0.665 = | $ 69.46 | |||||||
Estimated price of the stock= 5.97+69.46 = |
$ 75.43 |
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