Jack Hammer invests in a stock that will pay dividends of $3.09 at the end of the first year; $3.48 at the end of the second year; and $3.87 at the end of the third year. Also, he believes that at the end of the third year he will be able to sell the stock for $59.
What is the present value of all future benefits if a discount rate of 9 percent is applied? Use Appendix B for an approximate answer, but calculate your final answer using the formula and financial calculator methods.
|
|
Dividend |
Present Value |
|
$3.09 |
$2.83 |
|
$3.48 |
$2.93 |
|
$3.87 |
$2.99 |
|
$59.00 |
$45.56 |
|
TOTAL |
$54.31 |
Present Value of Dividend in Year 1
= D1/(1 + r)1
= $3.09/(1 + 0.09)1
= $3.09 / 1.09
= $2.83
Present Value of Dividend in Year 2
= D2/(1 + r)2
= $3.48/(1 + 0.09)2
= $3.48 / 1.18810
= $2.93
Present Value of Dividend in Year 3
= D3/(1 + r)3
= $3.87/(1 + 0.09)3
= $3.87 / 1.29503
= $2.99
Present Value of Stock Price in Year 3
= P3(1 + r)3
= $59.00/(1 + 0.09)3
= $59.00 / 1.29503
= $45.56
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