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36 - General Principles of Financial Planning E Example 4: Finding the monthly payment in an annuity due (1) Calculate the annual payments received at the beginning of each month for 10 years from an investment of $50,000 earning an annual return of 7 percent, compounded monthly (2) First, put your calculator in the begin mode (3) Solution: 120 N (10 12), 5833 (7/12) I, 50,000 PV, CPT PMT $57717 4 Net present value (NPV) A Net present value is the amount of cash ow (in present value terms) that a project generates after repaying the invested capital and required rate of return on that capital B If the project generates a positive NPV, then shareholder wealth increases In contrast, a negative NPV will decrease shareholder wealth C NPV is considered better than internal rate of return (IRR) because it measures pro tability in dollars added to shareholder value In contrast, IRR measures pro tability as a rate of return D NPV assumes that the reinvestment rate of cash ows is the cost of capital, whereas IRR assumes that the reinvestment rate is the IRR E When the IRR is equal to the cost of capital, the NPV will be zero If the IRR is less than the cost of capital, the result is a negative NPV F Example: Calculate the NPV of a project with an initial cost of $2,000 that produces the following cash ows (CF): year (1) +1,000; year (2) +500; year (3) +700; year (4) 500; year (5) +300 The cost of capital is 5 percent Solution: 2,000[CF0]; 1,000 CFj; 500 CFj; 700 [CFj]; 500 [CFj]; 300 [CFj]; 5 [I]; [NPV] $16571 5 Internal rate of return (IRR) A The IRR calculates the rate of return at which the present value of a series of cash in ows will equal the present value of the project s cost B It is also de ned as the rate of return in which the net present value of a project is zero It assumes that all cash ows are reinvested at the IRR C The IRR is equivalent to the yield to maturity (YTM), the geometric average return, and the compounded average rate of return D If IRR is less than the cost of capital, reject the project If IRR is greater than the cost of capital, accept the project E Example: Calculate the IRR of a project that has n initial out ow of 5,000 and will generate the following cash ows: year (1) 3,000; year (2) 500; year (3) 2,500; year (4) 500; year (5) 1,500 Solution: 5,000[CF0]; 3,000 CFj; 500 CFj; 2,500 [CFj]; 500 [CFj]; 1,500 [CFj]; [IRR] 1409 percent 6 Irregular cash ow A It is common for the stream of cash ows to change from year to year for projects or investments, so it is not an annuity The uneven cash ow is simply just a stream of (annual) single cash ows B To determine the FV/PV of irregular cash ows, you need to nd the FV/PV of each cash ow and then add them up The PV of an uneven cash ow stream is also calculated using the NPV function on your calculator C Example 1: Calculate the present value of an uneven cash ow series using a 10 percent discount rate and PV1 though PV5 Assume cash ows are:. free excel 2d barcode font Bar Code Calculation to Determine The Check Digit - YouTube
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Mar 2, 2012 · How to create Barcode in Excel 2010. 111K views. 167. 30. Share ... Microsoft word tutorial ...Duration: 3:52 Posted: Mar 2, 2012 barcode generieren excel freeware Barcode Add in for Word and Excel Free Download
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PV1: enter FV = 1,000; I/Y = 10; N = 1; CPT PV1 = 90909 PV2: enter FV = 700; I/Y = 10; N = 2; CPT PV2 = 57851 0; I/Y = 10; N = 3; CPT PV3 = 000 PV3: enter FV = PV4: enter FV = 5,000; I/Y = 10; N = 4; CPT PV4 = 3,41507 PV5: enter FV = 2,500; I/Y = 10; N = 5; CPT PV5 = 1,55230 Add up the PVs 3,47977 D Regarding Example 2, what you are really doing is nding the NPV of a series of cash ows: Solution: 0[CF0]; 1,000 CFj; 700 CFj; 0 [CFj]; 5,000 [CFj]; 2,500 [CFj]; 10 [I]; [NPV] $3,47977 7 In ation-adjusted earnings rate A Nominal rate of return investors require is: nominal risk-free rate = (1 real risk-free rate) (1 + in ation rate) 1 B Real risk-free rate = [(1 + nominal risk-free rate)/(1 + in ation rate)] 1 C Calculate the nominal risk-free rate if the real rate is 5 percent and the expected in ation rate is 3 percent: (105) (103) 1 = 815 percent 8 Serial payments A A serial payment is a payment that increases at some constant rate on an annual basis; the constant rate is usually in ation B The last serial payment will have the same purchasing power as the initial serial payment C Serial payments are not xed payments like annuities; the rst serial payment will be less than an annuity payment, but the last serial payment will be more than an annuity payment D Example 1: Assume Jeff wants to start a business in ve years He needs to have $250,000 (today s dollars) in ve years to nance his business In ation is expected to average 3 percent, and Jeff can earn an 8 percent annual compounded rate on his investments What serial payment should Jeff invest at the end of the rst year Solution: 250,000 FV; 5 N; 0 PV; [(108/103 1)] 100[I]; [PMT] 103 [ ] $46,73678 E Example 2: What is Jeff s payment in the second year Solution: $46,73678 [ ] 103 $48,13888. 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