Before year-end adjusting entries, Marigold Corp.'s account balances at December 31, 2020, for accounts receivable and the relat
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Answer:
$2,385,086
Explanation:
To answer this question, we need to use the present value of an ordinary annuity formula:
Where:
- A = Value of the annuity
- i = interest rate
- n = number of compounding periods
Because the interest rate is annual, it is convenient to convert it to a monthly rate.
4.5% annual rate = 0.37% monthly rate.
The number of compounding periods will be = 12 months x 30 years
= 360 months
Now, we simply plug the amounts into the formula:
You will need to have saved $2,385,086 if you plan to retire under the aforementioned circumstances.