Use the NPV method to determine whether Vargas Products should invest in the following projects: Project A: Costs $290,000 and offers eight annual net cash inflows of $57,000. Vargas Products requires an annual return of 16% on investments of this nature. Project B: Costs $390,000 and offers 10 annual net cash inflows of $75,000. Vargas Products demands an annual return of 14% on investments of this nature. (Click the icon to view Present Value of $1 table.) (Click the icon to view Present Value of Ordinary Annuity of $1 table.) Read the requirements C. Requirement 1. What is the NPV of each project? Assume neither project has a residual value. Round to two decimal places. (Enter any factor amounts to three decimal places, X.XXX. Use parentheses or a minus sign for a negative net present value.) Caclulate the NPV (net present value) of each project. Begin by calculating the NPV of Project A. Net Cash Project A: Years Annuity PV Factor (i=16%, n=8) Present Value Inflow Requirements 1-8 Present value of annuity 0 Investment Net present value of Project A 1. What is the NPV of each project? Assume neither project has a residual value. Round to two decimal places. 2. What is the maximum acceptable price to pay for each project? 3. What is the profitability index of each project? Round to two decimal places. Print Done