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please answer all parts of question (a-d1), thank you! Crane Corp. is thinking about opening a soccer camp in southern California. To start the camp.

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Crane Corp. is thinking about opening a soccer camp in southern California. To start the camp. Crane would need to purchase land and build four soccer fields and a sleeping and dining facility to house 150 soccer players. Each year, the camp would be run for 8 sessions of 1 week each. The company would hire college soccer players as coaches. The camp attendees would be male and female soccer players ages 12-18. Property values in southern California have enjoyed a steady increase in value. It is expected that after using the facility for 20 years, Crane can sell the property for more than it was originally purchased for. The following amounts have been estimated. TABLE 1 Future Value of 1 \begin{tabular}{|c|c|c|c|c|c|c|c|c|c|c|} \hline \begin{tabular}{l} (ni) \\ Periods \end{tabular} & 4% & 5% & 6% & 7% & 8% & 9% & 10% & 11% & 12% & 15% \\ \hline 0 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 \\ \hline 1 & 1.04000 & 1.05000 & 1.06000 & 1.07000 & 1.08000 & 1.09000 & 1.10000 & 1.11000 & 1.12000 & 1.15000 \\ \hline 2 & 1.08160 & 1.10250 & 1.12360 & 1.14490 & 1.16640 & 1.18810 & 1.21000 & 1.23210 & 1.25440 & 1.32250 \\ \hline 3 & 1.12486 & 1.15763 & 1.19102 & 122504 & 1.25971 & 1.29503 & 1.33100 & 1.36763 & 1.40493 & 1.52088 \\ \hline 4 & 1.16986 & 1.21551 & 1.26248 & 1.31080 & 1.36049 & 1.41158 & 1.46410 & 1.51807 & 1.57352 & 1.74901 \\ \hline 5 & 1.21665 & 1.27628 & 1.33823 & 1.40255 & 1.46933 & 1.53862 & 1.61051 & 1.68506 & 1.76234 & 2.01136 \\ \hline 6 & 1.26532 & 1,34010 & 1.41852 & 1.50073 & 1.58687 & 1.67710 & 1,77156 & 1.87041 & 1.97382 & 2.31306 \\ \hline 7 & 131593 & 1.40710 & 150363 & 1.60578 & 1.71382 & 1,82804 & 1.94872 & 2.07616 & 2.21068 & 2,66002 \\ \hline 8 & 1.36857 & 1.47746 & 1.59385 & 1.71819 & 1.85093 & 1.99256 & 2,14359 & 230454 & 2.47596 & 3.05902 \\ \hline 9 & 1,42331 & 1.55133 & 1.68948 & 1.83846 & 1.99900 & 2.17189 & 2,35795 & 2.55803 & 2.77308 & 3.51788 \\ \hline 10 & 1.48024 & 1.62889 & 1.79085 & 1.96715 & 2.15892 & 2,36736 & 259374 & 283942 & 3.10585 & 4.04556 \\ \hline 11 & 1.53945 & 1.71034 & 1.89830 & 2.10485 & 2.33164 & 2.58043 & 285312 & 3.15176 & 3.47855 & 4.65239 \\ \hline 12 & 1.60103 & 1.79586 & 2.01220 & 2.25219 & 2.51817 & 2.81267 & 3,13843 & 3.49845 & 3.89598 & 535025 \\ \hline 13 & 1.66507 & 1.88565 & 2,13293 & 2.40985 & 2.71962 & 3.06581 & 3.45227 & 3.85328 & 4.36349 & 6.15279 \\ \hline 14 & 1.73168 & 1.97993 & 2.26090 & 2.57853 & 2.93719 & 3.34173 & 3.79750 & 4.31044 & 4.88711 & 7.07571 \\ \hline 15 & 1.80094 & 2.07893 & 2.39656 & 2.75903 & 3.17217 & 3.64248 & 4.17725 & 4.78459 & 5.47357 & 8.13706 \\ \hline 16 & 1.87298 & 2.18287 & 2.54035 & 2.95216 & 3.42594 & 3.97031 & 4.59497 & 5.31089 & 6.13039 & 9.35762 \\ \hline 17 & 1.94790 & 2.29202 & 2.69277 & 3.15882 & 3.70002 & 4.32763 & 5.05447 & 5.89509 & 6.86604 & 10,76126 \\ \hline 18 & 2.02582 & 2.40662 & 2.85434 & 3.37993 & 3.99602 & 4.71712 & 555992 & 6.54355 & 7.68997 & 12.37545 \\ \hline 19 & 2. 10685 & 2.52695 & 3.02560 & 3.61653 & 4.31570 & 5.14166 & 6.11591 & 7.26334 & 8.61276 & 14.23177 \\ \hline 20 & 2.19112 & 2.65330 & 3.20714 & 3.86968 & 4.66096 & 5.60441 & 6.72750 & 8.06231 & 9.64629 & 1636654 \\ \hline \end{tabular} TABLE 2 Future Value of an Annuity of 1 \begin{tabular}{|c|c|c|c|c|c|c|c|c|c|c|} \hline \begin{tabular}{c} (n) \\ Payments \end{tabular} & 4% & 5% & 6% & 7% & 8% & 9% & 1056 & 11% & 12% & 15% \\ \hline 1 & 1.00000 & 1.00000 & 1.00000 & 1.0900 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 & 1.00000 \\ \hline 2 & 2.04000 & 2.05000 & 2.06000 & 2.0700 & 2.08000 & 2.09000 & 2.10000 & 2.11000 & 2.12000 & 2.15000 \\ \hline 3 & 3.12160 & 3.15250 & 3.18360 & 3.2149 & 3.24640 & 3.27810 & 3.31000 & 334210 & 3.37440 & 3.47250 \\ \hline 4 & 4.24646 & 4.31013 & 4.37462 & 4.4399 & 4.50611 & 4.57313 & 4.64100 & 4.70973 & 4.77933 & 4.99338 \\ \hline 5 & 5,41632 & 5.52563 & 5.63709 & 5.7507 & 5.86660 & 5.98471 & 6.10510 & 6.22780 & 6.35285 & 6.74238 \\ \hline 6 & 6.63298 & 6.80191 & 6.97532 & 7.1533 & 7.33592 & 7.52334 & 7.71561 & 7.91286 & 8.11519 & 8.75374 \\ \hline 7 & 7.89829 & 8.14201 & 8.39384 & 8,6540 & 8.92280 & 9.20044 & 9.48717 & 9.78327 & 10.08901 & 11.06680 \\ \hline 8 & 9.21423 & 9.54911 & 9.89747 & 10.2598 & 10.63663 & 11.02847 & 11.43589 & 11.85943 & 12.29969 & 13.72682 \\ \hline 9 & 10.58280 & 11.02656 & 11.49132 & 11.9780 & 12.48756 & 13.02104 & 13.57948 & 14.16397 & 14.77566 & 16.78584 \\ \hline 10 & 12.00611 & 12.57789 & 13.18079 & 13.8164 & 14.48656 & 15.19293 & 15.93743 & 16.72201 & 17.54874 & 20.30372 \\ \hline 11 & 13.48635 & 14.20679 & 14.97164 & 15,7836 & 16.64549 & 17.56029 & 18.53117 & 1956143 & 20.65458 & 24.34928 \\ \hline 12 & 15.02581 & 15.91713 & 16.86994 & 17.8885 & 18.97713 & 20,14072 & 21.38428 & 22.71319 & 24.13313 & 29,00167 \\ \hline 13 & 16.62684 & 17.71298 & 18.88214 & 20.1406 & 21,49530 & 22.95339 & 24.52271 & 26.21164 & 28,02911 & 34.35192 \\ \hline 14 & 18.29191 & 19.59863 & 21.01507 & 22.5505 & 24.21492 & 26.01919 & 27.97498 & 30.09492 & 32.39260 & 40,50471 \\ \hline 15 & 20.02359 & 21.57856 & 23.27597 & 25.1290 & 27.15211 & 29.36092 & 31.77248 & 34.40536 & 37,27972 & 47.58041 \\ \hline 16 & 21.82453 & 23.65749 & 25.67253 & 27.8881 & 30.32428 & 33.00340 & 35,94973 & 39.18995 & 42.75328 & 55.71747 \\ \hline 17 & 23.69751 & 25.84037 & 28.21288 & 30.8402 & 33,75023 & 36,97351 & 40.54470 & 44.50084 & 48.88367 & 65.07509 \\ \hline 18 & 25.64541 & 28,13238 & 30.90565 & 33,9990 & 37.45024 & 41.30134 & 45.59917 & 50.39593 & 55,74972 & 75.83636 \\ \hline 19 & 27.67123 & 30.53900 & 33.75999 & 37.3790 & 41.44626 & 46.01846 & 51,15909 & 56.93949 & 63.43968 & 88.21181 \\ \hline 20 & 29.77808 & 33.06595 & 36.78559 & 40.9955 & 45.76196 & 51.16012 & 57.27500 & 64.20283 & 72.05244 & 102.44358 \\ \hline \end{tabular} TABLE 3 Present Value of 1 \begin{tabular}{|c|c|c|c|c|c|c|c|c|c|c|} \hline \begin{tabular}{c} (n) \\ Periods \\ \end{tabular} & 4% & 5% & 6% & 7% & 8% & 9% & 10% & 11% & 12% & 15% \\ \hline 1 & 96154 & 95238 & 94340 & 0.93458 & 92593 & 91743 & 90909 & 90090 & 89286 & 86957 \\ \hline 2 & 92456 & 90703 & 89000 & 0.87344 & 85734 & 84168 & 82645 & 81162 & .79719 & .75614 \\ \hline 3 & 88900 & 86384 & 83962 & 0.81630 & .79383 & 77218 & 75132 & 73119 & 71178 & 65752 \\ \hline 4 & 85480 & 82270 & .79209 & 0.76290 & .73503 & 70843 & 68301 & .65873 & 63552 & 57175 \\ \hline 5 & 82193 & .78353 & .74726 & 0.71299 & 68058 & 64993 & 62092 & 59345 & 56743 & 49718 \\ \hline 6 & .79031 & .74622 & .70496 & 0.66634 & .63017 & 59627 & 56447 & 53464 & 50663 & .43233 \\ \hline 7 & .75992 & .71068 & .66506 & 0.62275 & 58349 & 54703 & 51316 & 48166 & .45235 & 37594 \\ \hline 8 & .73069 & 67684 & 62741 & 0.58201 & 54027 & 50187 & 46651 & 43393 & 40388 & 32690 \\ \hline 9 & .70259 & .64461 & 59190 & 0.54393 & 50025 & 46043 & 42410 & 39092 & 36061 & .28426 \\ \hline 10 & .67556 & .61391 & 55839 & 0.50835 & 46319 & 42241 & 38554 & 35218 & 32197 & 24719 \\ \hline 11 & .64958 & 58468 & 52679 & 0.47509 & 42888 & 38753 & 35049 & 31728 & 28748 & .21494 \\ \hline 12 & .62460 & 55684 & 49697 & 0.44401 & 39711 & 35554 & 31863 & 28584 & 25668 & .18691 \\ \hline 13 & .60057 & 53032 & A6884 & 0.41496 & 36770 & 32618 & 28966 & 25751 & 22917 & .16253 \\ \hline 14 & 57748 & 50507 & .44230 & 0.38782 & 34046 & 29925 & 26333 & 23199 & 20462 & .14133 \\ \hline 15 & 55526 & 48102 & 41727 & 0.36245 & 31524 & 27454 & 23939 & 20900 & .18270 & 12289 \\ \hline 16 & 53391 & .45811 & 39365 & 0.33873 & 29189 & 25187 & 21763 & .18829 & 16312 & .10687 \\ \hline 17 & 51337 & 43630 & 37136 & 031657 & 27027 & 23107 & .19785 & 16963 & 14564 & .09293 \\ \hline 18 & 49363 & 41552 & 35034 & 0.29586 & 25025 & 21199 & 17986 & .15282 & 13004 & .08081 \\ \hline 19 & 47464 & 39573 & 33051 & 0.27615 & 23171 & 19449 & .16351 & .13768 & 11611 & .07027 \\ \hline 20 & 45639 & 37689 & 31180 & 0.25842 & 21455 & .17843 & 14864 & .12403 & 10367 & .06110 \\ \hline \end{tabular} TABLE 4 Present Value of an Annuity of 1 \begin{tabular}{|c|c|c|c|c|c|c|c|c|c|c|} \hline \begin{tabular}{c} (n) \\ Payments \end{tabular} & 4% & 5% & 6% & 7% & 8% & 9% & 10% & 11% & 12% & 15% \\ \hline 1 & 96154 & 95238 & 94340 & 0.93458 & 92593 & 91743 & 90909 & 90090 & .89286 & 86957 \\ \hline 2 & 1.88609 & 1.85941 & 1.83339 & 1.80802 & 1.78326 & 1.75911 & 1.73554 & 1,71252 & 1.69005 & 1.62571 \\ \hline 3 & 2.77509 & 2.72325 & 2.67301 & 2.62432 & 257710 & 253130 & 2.49685 & 2.44371 & 2.40183 & 228323 \\ \hline 4 & 3.62990 & 354595 & 3.46511 & 3.38721 & 3.31213 & 3,23972 & 3.16986 & 3.10245 & 3.03735 & 285498 \\ \hline 5 & 4.45182 & 4.32948 & 4,21236 & 4,10020 & 3.99271 & 3.88965 & 3.79079 & 3.69590 & 3.60478 & 3.35216 \\ \hline 6 & 5.24214 & 5.07569 & 4.91732 & 4.76654 & 4.62288 & 4.48592 & 435526 & 4.23054 & 4.11141 & 3.78448 \\ \hline 7 & 6.00205 & 5.78637 & 5.58238 & 538929 & 5.20637 & 5.03295 & 4.86842 & 4.71220 & 4.56376 & 4.16042 \\ \hline 8 & 6.73274 & 6.46321 & 6.20979 & 5,97130 & 5.74664 & 553482 & 5.33493 & 5.14612 & 4.96764 & 4.48732 \\ \hline 9 & 7.43533 & 7.10782 & 6.80169 & 6.51523 & 6.24689 & 5.99525 & 5,75902 & 5.53705 & 5.32825 & 4.77158 \\ \hline 10 & 8.11090 & 7.72173 & 7.36009 & 7,02358 & 6.71008 & 6.41766 & 6,14457 & 5.88923 & 5.65022 & 5.01877 \\ \hline 11 & 8.76048 & 8.30641 & 7.88687 & 7.49867 & 7.13896 & 6.80519 & 6.49506 & 6.20652 & 5.93770 & 5.23371 \\ \hline 12 & 9.38507 & 8.86325 & 8.38384 & 7.94269 & 7.53608 & 7.16073 & 6.81369 & 6.49236 & 6.19437 & 5.42062 \\ \hline 13 & 9.98565 & 9.39357 & 8.85268 & 8.35765 & 790378 & 7,48690 & 7,10336 & 6.74987 & 6.42355 & 5.58315 \\ \hline 14 & 10.56312 & 9.89864 & 9.29498 & 8.74547 & 824424 & 7.78615 & 736669 & 6.98187 & 6.62817 & 5.72448 \\ \hline 15 & 11.11839 & 10.37966 & 9.71225 & 9.10791 & 855948 & 8.06069 & 7.60608 & 7.19087 & 6.81086 & 5.84737 \\ \hline 16 & 11.65230 & 10.83777 & 10.10590 & 9.44665 & 8.85137 & 831256 & 7.82371 & 7,37916 & 6,97399 & 5.95424 \\ \hline 17 & 12.16567 & 11.27407 & 10.47726 & 9.76322 & 9.12164 & 854363 & 8.02155 & 7.54879 & 7.11963 & 6.04716 \\ \hline 18 & 12.65930 & 11.68959 & 10.82760 & 1005909 & 937189 & 8.75563 & 8.20141 & 7,70162 & 7.24967 & 6.12797 \\ \hline 19 & 13.13394 & 12.08532 & 11.15812 & 1033560 & 9.60360 & 8,95012 & 8.36492 & 7.83929 & 7.36578 & 6.19823 \\ \hline 20 & 13.59033 & 12.46221 & 11.46992 & 1059401 & 9.81815 & 9.12855 & 8.51356 & 7.96333 & 7.46944 & 6.25933 \\ \hline \end{tabular} Calculate the net present value of the project. (If the net present value is negative, use either a negative sign preceding the number eg. -45 or parentheses eg. (45). Round answer to 0 decimal places, eg. 125. For calculation purposes, use 5 decimal places as displayed in the factor table provided) Net present value $ Should the project be accepted? The project be accepted. To gauge the sensitivity of the project to these estimates, assume that if only 125 players attend each week, annual cash inflows will be $889,525 and annual cash outflows will be $828,750. What is the net present value using these alternative estimates? (If the net present value is negative, use either a negative sign preceding the number e.g. -45 or parentheses eg. (45). Round answer to 0 decimal places, eg. 125. For calculation purposes, use 5 decimal places as displayed in the foctor table provided.) Net present value $ Should the project be accepted? The project should be Assuming the original facts, what is the net present value if the project isactually riskier than first assumed and a 10% discount rate is more appropriate? (If the net present value is negative, use either a negative sign preceding the number eg. -45 or parentheses eg. (45). Round answer to 0 decimal places, es. 125. For calculation purposes, use 5 decimal places as displayed in the factor toble provided.) Net present value Should the project be accepted? The project be accepted. Assume that during the first 5 years, the annual net cash flows each year were only $44,200. At the end of the fifth year, the company is running low on cash, so management decides to sell the property for $1,471,860. What was the actual internal rate of return on the project? (Round answer to 0 decimal places, eg. 13%. For calculation purposes, use 5 decimal places as displayed in the foctor table provided.) Actual internal rate of return

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