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Ch6 Present Value

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FVn = PV*(1+i)^n | PV = FVn / (1+i)^n
Present Value of annuity (PVA): the present value of the cash flows from an annuity, discounted at the appropriate discount rate
Individual Cash Flow (CFn):
Present value of annuity equation: CF/I x [1-1/(1+i)^n]
Present Value of Ordinary Annuity: ***PMT x ((1-(1/1+i^n))/i)
PVAn = CF x 1-1/(1+i)^n / i
PVAn = present value of an n period annuity | CF = level and equally spaced cash flow | I = discount / interest rate | n = number of periods
PVAn = CF x PV annuity factor
PV annuity factor = 1-present value factor / i
PVAn = CF x 1-present value factor/i
For a 30 year mortgage: 30x 12 = 360 months; to calculate interest interest rate / 12
Present Value Factor: 1 / (1+i)^n
PV Annuity Factor: 1 – Present Value factor / i
PVAn = CF x PV Annuity Factor ## / PV Annuity Factor = CF
Loan / amortization
Interest Payment = I x P0
Principal Paid = Loan payment – interest payment
Ending principal balance = Beginning principal balance – Principal Paid Steps repeat
Finding interest rate: guess using equation: PVAn = CF x 1-1/(1+i)^n/n
Future Value of Annuity FVn = PV x (1+i)^n
Future Value of Annuity equations:
FVAn = PVAn x (1+i)^n | ***Future Value Factor/ Future Value of Annuity Payment Equation: (FVAn) = CF x (1+i)^n – 1 / I ***OR PMT/((1+i^n-1)/i)
Future Annuity Factor = CF x Future Value Factor – 1 | = CF x FV annuity Factor
Perpetuities (PVP): CF/i x [1-1(1-i)^infinite | = CF/i x [1-0] | = CF/i
Growing Annuities: PVAn = CF/i-g x [1-(1+g/1+i)^n] g = constant growth rate per period
Perpetuities: CF/i-g
Annual Percentage Rate (APR) Annual percentage; 12 months x 1% = 12% its actually 1% per month.
Effective Annual Interest Rate (EAR) EAR = (1+APR/m)^m-1 EAR=[1+i/m)^m*1

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