If 1500 Is Invested At A Rate Of 10% Compounded Monthly. What Is The Balance At The End Of 12 Years?

This is a word problem and I was not sure how to solve it. Please help.


Answer:
For this question, you will use the following formula
The harmonize at the end of the year = P  (1 + r/n)^n*t
Where
Nominal interest rate per year= r =  10%
number of compounding per year = n = 12
Number of Years = t =12
P = investment = $1500
The balance at the end of the year = 1500 ( 1 + 10%/12)^12*12
The match at the end of 12 years = $4955.47

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