Imagine a share of stock that pays a dividend of $2 at the end of one year, $3 at the end of two years, and then dividends grow at a constant rate of 5% ner year thereafter. If the required return is 10%, we can value this share of stock by finding P2, using D3, then find P0= D1/(1.1) + D/(1.1)2 +P2/(1.1)1 In this formula, it appears as though we ignore all dividends from year three on. Do you agree or disagree and why so? (10 marks)
D1 = $2
D2 = $3
Growth g = 5%
D3 = $3 * 1.05 = $3.15
Rate of return = Ke = 10%
P2 = D3 / (ke - g)
P2 = $3.15 / (10%-5%)
P2 = $63
P0 = D1 / (1.1)^1 + D2 / (1.1)^2 + P2 / (1.1)^2
P0 = 2 / 1.1 + 3 / (1.1)^2 + 63 / (1.1)^2
P0 = 1.82 + 2.48 + 52.07
P0 = $56.36
No, i do not agree that the dividends after year 2 are ignored. P2 is the terminal value of the stock dividends accruing to the investor in perpetuity. It represents the total value of dividends as on the date after applying the terminal growth rate by reducing it from rate of return.
Imagine a share of stock that pays a dividend of $2 at the end of one year
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Stock in Canacorp will pay a dividend of $1.23 at the end of one period, $2.45 at the end of two periods, and then dividends will grow at a constant rate of 6.25% per year indefinitely. If the required return is 11% we can value Canacorp stock by finding P2 using D3, then finding P0 = D1/(1.11) + D2/(1.11)2 + P2/(1.11)2. In this formula it almost appears as if we are ignoring all dividends from year three on. Discuss.
Stock in Canacorp will pay a dividend of $1.23 at the end of one period, $2.45 at the end of two periods, and then dividends will grow at a constant rate of 6.25% per year indefinitely. If the required return is 11% we can value Canacorp stock by finding P2 using D3, then finding P0 = D1/(1.11) + D2/(1.11)2 + P2/(1.11)2. In this formula it almost appears as if we are ignoring all dividends from year three on. Discuss please....
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