Question

The risk-free rate is 1.83% and the market risk premium is 7.31%. A stock with a β of 1.50 just paid a dividend of $1.78. The dividend is expected to grow at 20.80% for five years and then grow at 4.03% forever. What is the value of the stock?

Answer #1

First we have to find the cost of equity=risk free rate+(beta*market risk premium)=1.83%+(1.5*7.31%)=12.80%

D1=D0*(1+20.8%)=$1.78*(1.208)=$2.15 (rounding to two digit decimals)

D2=$2.15*(1.208)=$2.60

D3=$2.60*(1.208)=$3.14

D4=43.14*(1.208)=$3.79

D5=$3.79*1.208=$4.58

D6=$4.58*1.0403=$4.76

Terminal value at year5=D6/(cost of equity-growth rate)=$4.76/(12.80%-4.03%)=$54.35

Value of the stock=(D1/1+12.8%)+(D2/(1+12.8%)^2)+(D3/(1+12.8%)^3)+(D4/(1+12.8%)^4)+(D5+Terminal value at Year5)/(1+12.8%)^5

($2.15/1.128)+(2.60/1.128^2)+(3.14/1.128^3)+(3.79/1.128^4)+((4.58+54.35)/1.128^5)

Value of the stock=$40.75

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