The account value at retirement can be calculated with the help of future value of annuity function.
"FV\u2009\\space of\\space annuity = Monthly\\space deposit\u00d7((1+Rate)^N\u22121)\\div Rate\\\\ where \\space rate = 4.50\\%\\div 12 = 0.375\\%"
"and\\space N = 42 years\u00d712 months = 504 months\\\\"
"FV\u2009\\space of\\space annuity = \\$100\u00d7((1+0.375\\%)^{504}\u22121)\\div 0.375\\%"
"= \\$100\u00d71492.269621\\\\=\\$149,226.96"
Future value at retirement = $149,226.96
Correct choice D
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