U3 Company is considering three long-term capital investment proposals. Each investment has a useful life of 5 years. Relevant data on each project are as follows.

		Project Bono		Project Edge		Project Clayton
Capital investment		$164,800		$180,250		$204,000
Annual net income:
Year 1		14,420		18,540		27,810
2		14,420		17,510		23,690
3		14,420		16,480		21,630
4		14,420		12,360		13,390
5		14,420		9,270		12,360
Total		$72,100		$74,160		$98,880

Depreciation is computed by the straight-line method with no salvage value. The companys cost of capital is 15%. (Assume that cash flows occur evenly throughout the year.)

(a) Compute the cash payback period for each project. (Round answers to 2 decimal places, e.g. 10.50.)

Project Bono		enter the cash payback period in years rounded to 2 decimal places	years
Project Edge		enter the cash payback period in years rounded to 2 decimal places	years
Project Clayton		enter the cash payback period in years rounded to 2 decimal places	years

Future Value of 1 Table (FV of 1 Table) FV Factors for a Single Amount of 1.000 (rounded to three decimal places). Note: This table begins with the row n = 0, which is different from most future value of 1 tables.

	i=1%	i=2%	i=3%	i=4%	i=5%	i=6%	i=8%	i=10%	i=12%
n = 0	1.000	1.000	1.000	1.000	1.000	1.000	1.000	1.000	1.000
n = 1	1.010	1.020	1.030	1.040	1.050	1.060	1.080	1.100	1.120
n = 2	1.020	1.040	1.061	1.082	1.103	1.124	1.166	1.210	1.254
n = 3	1.030	1.061	1.093	1.125	1.158	1.191	1.260	1.331	1.405
n = 4	1.041	1.082	1.126	1.170	1.216	1.262	1.360	1.464	1.574
n = 5	1.051	1.104	1.159	1.217	1.276	1.338	1.469	1.611	1.762
n = 6	1.062	1.126	1.194	1.265	1.340	1.419	1.587	1.772	1.974
n = 7	1.072	1.149	1.230	1.316	1.407	1.504	1.714	1.949	2.211
n = 8	1.083	1.172	1.267	1.369	1.477	1.594	1.851	2.144	2.476
n = 9	1.094	1.195	1.305	1.423	1.551	1.689	1.999	2.358	2.773
n = 10	1.105	1.219	1.344	1.480	1.629	1.791	2.159	2.594	3.106
n = 11	1.116	1.243	1.384	1.539	1.710	1.898	2.332	2.853	3.479
n = 12	1.127	1.268	1.426	1.601	1.796	2.012	2.518	3.138	3.896
n = 13	1.138	1.294	1.469	1.665	1.886	2.133	2.720	3.452	4.363
n = 14	1.149	1.319	1.513	1.732	1.980	2.261	2.937	3.797	4.887
n = 15	1.161	1.346	1.558	1.801	2.079	2.397	3.172	4.177	5.474
n = 16	1.173	1.373	1.605	1.873	2.183	2.540	3.426	4.595	6.130
n = 17	1.184	1.400	1.653	1.948	2.292	2.693	3.700	5.054	6.866
n = 18	1.196	1.428	1.702	2.026	2.407	2.854	3.996	5.560	7.690
n = 19	1.208	1.457	1.754	2.107	2.527	3.026	4.316	6.116	8.613
n = 20	1.220	1.486	1.806	2.191	2.653	3.207	4.661	6.727	9.646
n = 21	1.232	1.516	1.860	2.279	2.786	3.400	5.034	7.400	10.804
n = 22	1.245	1.546	1.916	2.370	2.925	3.604	5.437	8.140	12.100
n = 23	1.257	1.577	1.974	2.465	3.072	3.820	5.871	8.954	13.552
n = 24	1.270	1.608	2.033	2.563	3.225	4.049	6.341	9.850	15.179
n = 25	1.282	1.641	2.094	2.666	3.386	4.292	6.848	10.835	17.000
n = 26	1.295	1.673	2.157	2.772	3.556	4.549	7.396	11.918	19.040
n = 27	1.308	1.707	2.221	2.883	3.733	4.822	7.988	13.110	21.325
n = 28	1.321	1.741	2.288	2.999	3.920	5.112	8.627	14.421	23.884
n = 29	1.335	1.776	2.357	3.119	4.116	5.418	9.317	15.863	26.750
n = 30	1.348	1.811	2.427	3.243	4.322	5.743	10.063	17.449	29.960

n= the number of time periods in which the interest is compounded i= the interest rate per period with the interest added and compounded at the end of each period