In: Finance
Constant Dividend Growth Valuation
Crisp Cookware's common stock is expected to pay a dividend of $3 a share at the end of this year (D1 = $3.00); its beta is 0.9. The risk-free rate is 2.6% and the market risk premium is 5%. The dividend is expected to grow at some constant rate, gL, and the stock currently sells for $80 a share. Assuming the market is in equilibrium, what does the market believe will be the stock's price at the end of 3 years (i.e., what is )? Do not round intermediate calculations. Round your answer to the nearest cent
Solution: | |||||||||
Expected rate of return or Cost of equity: | Risk free return + Beta (Market Risk Premium) | ||||||||
Expected rate of return or Cost of equity: | 0.026 + 0.9 * 0.05 | ||||||||
Expected rate of return or Cost of equity: | 0.071 | or 7.10% | |||||||
Current Stock Price : | Expected Dividend / (Cost of Capital - Growth Rate) | ||||||||
$ 80 : | $ 3 /( 0.071-Growth Rate) | ||||||||
Growth Rate: | 0.0335 or 3.35% | ||||||||
Hence, Stock price at the end of 3 year: | Current Price * (1 + Growth Rate)^3 | ||||||||
Hence, Stock price at the end of 3 year: | $ 80 * (1 + 0335)^3 | ||||||||
Hence, Stock price at the end of 3 year: | $ 80 * (1 + 0335)^3 | ||||||||
Hence, Stock price at the end of 3 year: | $ 88.32 | ||||||||
(Please provide your valuable feedback and hit like. Thank You)