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Far Side Corporation is expected to pay the following dividends over the next four years: $11, $9, $5, and $2. Afterward, the company pledges to maintain a constant 8 percent growth rate in dividends forever. |
| Required: |
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If the required return on the stock is 16 percent, what is the current share price? (Do not round your intermediate calculations.) |
Options
$33.62
$35.39
$36.45
$34.79
$43.33
Step 1: Computation of market price at the end of year 4 using Gordon Growth Model
P4 = D5 / (Ke – g)
Where,
P4 - Market price at the end of year 4 = ?
D5 - Expected dividend in year 5 = 2*1.08 = 2.16
Ke – Cost of equity = 16%
G – Growth rate in dividend = 8%
P4 = 2.16/(.16-.08)
= 2.16/.08
= $27.00
Step 2: Computing current share price by discounting the cashflow at required return
| Year | Dividend | PVF@16% | Present Value (Cashflow*PVF) |
| 1 | 11 | 0.862 | 9.48 |
| 2 | 9 | 0.743 | 6.69 |
| 3 | 5 | 0.641 | 3.20 |
| 4 | 29(2+27) | 0.552 | 16.02 |
current
share price =
Cashflow*PVF
= 9.48+6.69+3.20+16.02
= $35.39
You can use the equation 1/(1+i)^n to find PVF using calculator
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