Assume that you just received an ordinary annuity with 9 annual payments of $1,000 each. You plan to invest the payments at a 7% annual interest rate. How much would you have, in total, at the end of the 8th year?
Group of answer choices
$10,713.34
$10,503.27
$10,095.42
$11,977.99
$10,297.33
Assume that you just received an ordinary annuity with 6 annual payments of $1,000 each. You plan to invest the payments at a 6% annual interest rate. What will the value of the first payment be at the end of the 5th year?
Group of answer choices
$1,152.23
$1,338.23
$1,224.61
$1,300.35
$1,187.87
1)
Future Value of an Ordinary Annuity | |
= C*[(1+i)^n-1]/i | |
Where, | |
C= Cash Flow per period | |
i = interest rate per period | |
n=number of period | |
= $1000[ (1+0.07)^9 -1] /0.07 | |
= $1000[ (1.07)^9 -1] /0.07 | |
= $1000[ (1.8385 -1] /0.07] | |
= $11,977.99 | |
2)
FV= PV*(1+r)^n |
Where, |
FV= Future Value |
PV = Present Value |
r = Interest rate |
n= periods in number |
= $1000*( 1+0.06)^5 |
=1000*1.33823 |
= $1338.23 |
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