Pablo Company is considering buying a machine that will yield income of \\( \\$ 2,200 \\) and net cash flow of \\( \\$ 14,600 \\) per year for three years. The machine costs \\( \\$ 47,400 \\) and has an estimated \\( \\$ 10,200 \\) salvage value. Pablo requires a \15 return on its investments. Compute the net present value of this investment. (PV of \\$1, FV of \\$1, PVA of \\$1, and FVA of \\$1) (Use appropriate factor(s) from the tables provided. Negative amounts should be indicated by a minus sign. Round your present value factor to 4 decimals.) Table B.1* Present Value of 1 \\[ p=1 /(1+i)^{n} \\] the factor is 0.5568. You would need to invest \\( \\$ 2,784 \\) today \\( (\\$ 5,000 \\times 0.5568) \\). Table B.2tFuture Value of 1 \\[ f=(1+i)^{n} \\] Used to compute the future value of a known present amount. For example: What is the accumulated value of \\( \\$ 3,000 \\) invested today at \8 compounded quarterly for 5 years? Using the factors of \\( n=20 \\) and \i=2 (20 quarterly periods and a quarterly interest rate of \2, the factor is 1.4859 . The accumulated value is \\( \\$ 4,457.70(\\$ 3,000 \\times 1.4859) \\). Table B.3IPresent Value of an Annuity of 1 \\[ p=\\left[1-1 /(1+i)^{n}\ ight] / i \\] an annual interest rate of \9 ? For \(n=10,i=9, the PV factor is 6.4177 . \\$2,000 per year for 10 years is the equivalent of \\( \\$ 12,835 \\) today \\( (\\$ 2,000 \\times 6.4177) \\). Table B.4Future Value of an Annuity of 1 \\( f=\\left[(1+i)^{n}-1\ ight] / i \\) annual interest rate of \8 ? For \(n=6,i=8, the \\( F V \\) factor is 7.3359 . \\( \\$ 4,000 \\) per year for 6 years accumulates to \\( \\$ 29,343.60(\\$ 4,000 \\times 7.3359) \\). 's assuming an