You need to accumulate $10,000. To do so, you plan to make
deposits of $1,000 per year - with the first payment being made a
year from today - into a bank account that pays 8.81% annual
interest. Your last deposit will be less than $1,000 if less is
needed to round out to $10,000. How many years will it take you to
reach your $10,000 goal? Round your answer up to the nearest whole
number.
year(s)
How large will the last deposit be? Round your answer to the
nearest cent.
$
10000 = 1000*PVIF(8.81,n), where n is the number of years | ||
PVIF(8.81,n) = 10000/1000 = 10 | ||
Further, PVIFA for 8.81% and n = 8 = | 10.9528 | |
and for n = 7, it is | 9.1470 | |
Actual number of years = 7+(10-9.1470)/(10.9528-9.1470) = | 7.4724 | |
rounded off to 7 Years. | ||
However, a deposit of less than 1000 has to be made in the 8th year. | ||
In 7 years the FV will be 1000*9.1470 = | $9147 | |
The 8th year deposit = 10000-9147*1.0881 = | $47 |
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