Suppose stock of Company ABC has a beta of 1.2. The risk premium is 8%, and the risk-free rate is 6%. ABC’s last dividend was $2 per share, and the dividend is expected to grow at 8% indefinitely. The stock sells for $30. What is ABC’s cost of equity capital?
Using CAPM equation; | |||||
Rs=Rf+Beta*(Rm-Rf) | |||||
Rs=Expected return of stock | |||||
Rf=Risk free rate=6% | |||||
Rm =Market expected return | |||||
(Rm-Rf)=Risk Premium=8% | |||||
Beta=1.2 | |||||
Rs=6+1.2*8= | 15.60% | ||||
D0 | Last dividend paid | $2 | |||
g | Dividend growth Rate | 0.08 | |||
D1=D0*(1+g) | Next year dividend | $2.16 | |||
Required Return onEquity=R | |||||
P0=D1/(R-g) | P0=Market Price=$30 | ||||
30=2.16/(R-0.08) | |||||
R=(2.16/30)+0.08= | 15.20% | 0.072 | |||
CAPM:CapitalAsset Pricing Model | |||||
DDM:Dividend Discount Model | |||||
As Per CAPM | 15.60% | ||||
As per DDM | 15.20% | ||||
We can take the average: | |||||
Cost of Equity | 15.4% | ||||
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