IncorrectQuestion 14
0 / 1 pts
Given the following information:
Debt: 10000 bonds outstanding, maturity in 7 years, periodic (six-month) yield s 4%, annual coupon rate is 5%.
CS: One million shares outstanding, current market value is $20.00 per share, last annual dividend was $2.00 and the next dividend is expected to be $2.10 based upon the constant dividend growth model, the market risk premium is 7.0% and the risk-free rate is 3.5%.
Based upon the answer you obtained in the question above, what must beta be for the common stock?
greater than 1.9
between 1.8 nad 1.9
between 1.7 and 1.8
Using the dividend growth model we can calculate expected return on stock | ||||
P0 = D0*(1+g)/(Ke-g) | ||||
P0 is the price today | ||||
D0 is dividend paid today | ||||
g is growth rate | ||||
Ke expected return on stock | ||||
Growth rate | (2.10-2)/2 | |||
Growth rate | 5.00% | |||
20 | 2.1/(Ke-0.05) | |||
20*(Ke-0.05)=2.1 | ||||
20Ke - 1 = 2.10 | ||||
20Ke = 3.10 | ||||
Ke | 15.50% | |||
Thus, expected return on stock is 15.50% | ||||
Using the CAPM formula we would calculate beta of stock | ||||
Cost of equity (Ke) | Rf + Beta*(Rm-Rf) | |||
Risk free rate is Rf | ||||
Market return is Rm | ||||
15.50% = 3.5% + 7%Beta | ||||
7%Beta = 15.50%-3.5% | ||||
7%Beta = 12% | ||||
Beta = 12%/7% | ||||
Beta = 1.71 | ||||
Thus, beta is 1.71 which lies between 1.7 and 1.8 | ||||
Get Answers For Free
Most questions answered within 1 hours.