+ Present Value of a Future Amount Table1 - Present Value of $1 at Compound Interest Period 5% 6% 7% 8% 90% 10% 11% 12% 1 0.952 0.943 0.935 0.926 0.917 0.909 0.901 0.893 2 0.907 0.890 0.873 0.857 0.842 0.826 0.812 0.797 3 0.864 0.840 0.816 0.794 0.772 0.751 0.731 0.712 4 0.823 0.792 0.763 0.735 0.708 0.683 0.659 0.636 5 0.784 0.747 0.713 0.681 0.650 0.621 0.593 0.567 6 0.746 0.705 0.666 0.630 0.596 0.564 0.535 0.507 7 0.711 0.665 0.623 0.583 0.547 0.513 0.482 0.452 8 0.677 0.627 0.582 0.540 0.502 0.467 0.434 0.404 g 0.645 0.592 0.544 0.500 0.460 0.424 0.391 0.361 10 0.614 0.558 0.508 0.463 0.422 0.386 0.352 0.322 11 0.585 0.527 0.475 0.429 0.388 0.350 0.317 0.287 12 0.557 0.497 0.444 0.397 0.356 0.319 0.286 0.257 13 0.530 0.469 0.415 0.368 0.326 0.290 0.258 0.229 14 0.505 0.442 0.388 0.340 0.299 0.263 0.232 0.205 15 0.481 0.417 0.362 0.315 0.275 0.239 0.209 0.183 16 0.458 0.394 0.339 0.292 0.252 0.218 0.188 0.163 17 0.436 0.371 0.317 0.270 0.231 0.198 0.170 0.146 18 0.416 0.350 0.296 0.250 0.212 0.180 0.153 0.130 19 0.396 0.331 0.277 0.232 0.194 0.164 0.138 0.116 20 0.377 0.312 0.258 0.215 0.178 0.149 0.124 0.104 Using the previous table, enter the correct factor for three periods at 5%: Future Present x Factor value value$8,000 x 0.864 $6,912 You may want to own a home one day. If you are 20 years old and plan on buying a $700,000 house when you turn 30, how much will you have to invest today, assuming your investment yields an 8% annual return? $ X