Single Cash Flow PV = FV (1+r)n Annuity : FV = PV(1+r) n (1+r)" − 1 (1+r)n−1 * FVA = PMT FVAD = PMT (1+r) r PVA = PMT r 1 1 1 (1+r)n PVAD = PMT (1+r)*(1+r) r r r(1+r)n PMT = PV (1+r)n-1 Perpetuities PVP = PMT r
Single Cash Flow PV = FV (1+r)n Annuity : FV = PV(1+r) n (1+r)" − 1 (1+r)n−1 * FVA = PMT FVAD = PMT (1+r) r PVA = PMT r 1 1 1 (1+r)n PVAD = PMT (1+r)*(1+r) r r r(1+r)n PMT = PV (1+r)n-1 Perpetuities PVP = PMT r
Chapter4: Time Value Of Money
Section4.12: Uneven, Or Irregular, Cash Flows
Problem 1ST
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Question
Fiona plans to invest $500 later today. She wants to know to what amount her investment will grow in 20 years if she earns 12 percent interest compounded (a) annually, (b) quarterly, and (c) monthly. (LO 4-2 & 4-5)

Transcribed Image Text:Single Cash Flow
PV =
FV
(1+r)n
Annuity
:
FV = PV(1+r) n
(1+r)" − 1
(1+r)n−1 *
FVA = PMT
FVAD = PMT
(1+r)
r
PVA = PMT
r
1
1
1
(1+r)n
PVAD = PMT
(1+r)*(1+r)
r
r
r(1+r)n
PMT = PV
(1+r)n-1
Perpetuities
PVP =
PMT
r
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