Find the future values of these ordinary annuities. Compounding occurs once a year. Round your answers to the nearest cent.
$800 per year for 2 years at 16%.
$400 per year for 1 year at 8%.
$1,000 per year for 16 years at 0%.
Rework previous parts assuming that they are annuities due. Round your answers to the nearest cent.
$800 per year for 2 years at 16%.
$400 per year for 1 year at 8%.
$1,000 per year for 16 years at 0%.
Please show using the FV, PV, PMT, I/Y, N steps.
Ordinary Annuity formula
Future Value = (PMT/(I/Y))[(1+(I/Y))N -1]
PMT = annuity payment
I/Y = rate of interest per year
N = number of years
a.
PMT = $800
I/Y = 16%
N = 2
Future Value = (800/0.16)[(1.16)2 -1] = $1728
b.
PMT = $400
I/Y = 8%
N = 1
Future Value = (400/0.08)[(1.08)1 -1] = $400
c.
When rate of interest in 0%, formula becomes
PMT = $1000
I/Y = 0%
N = 16
Future Value = 1000*16 = $16000
Annuity due formula
Future Value = (PMT/(I/Y))[(1+(I/Y))N -1](1+(I/Y))
PMT = annuity payment
I/Y = rate of interest per year
N = number of years
a.
PMT = $800
I/Y = 16%
N = 2
Future Value = (800/0.16)[(1.16)2 -1](1.16) = $2004.48
b.
PMT = $400
I/Y = 8%
N = 1
Future Value = (400/0.08)[(1.08)1 -1](1.08) = $432
c.
When rate of interest in 0%, formula becomes PMT*N
PMT = $1000
I/Y = 0%
N = 16
Future Value = 1000*16 = $16000
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