6.3 The future-value-of-money formula relates how much a current investment will be worth in the future, assuming a constant interest rate: where FV = PV × (1+ I)" FV is the future value, PV is the present value or investment, I is the interest rate expressed as a fractional amount per compounding period―i.e., 5% is expressed as .05, and N is the number of compounding periods. a. Create a MATLAB function called future_value with three inputs: the investment (present value), the interest rate expressed as a fraction, and the number of compounding periods. b. Use your function to determine the value of a $1000 investment in 10 years, assuming the interest rate is 0.5% per month, and the interest is compounded monthly. Activate Windows

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6.3 The future-value-of-money formula relates how much a current investment will be worth
in the future, assuming a constant interest rate:
where
FV = PV × (1+ I)"
FV is the future value,
PV is the present value or investment,
I is the interest rate expressed as a fractional amount per compounding
period―i.e., 5% is expressed as .05, and
N is the number of compounding periods.
a. Create a MATLAB function called future_value with three inputs: the investment
(present value), the interest rate expressed as a fraction, and the number of
compounding periods.
b. Use your function to determine the value of a $1000 investment in 10 years,
assuming the interest rate is 0.5% per month, and the interest is compounded
monthly.
Activate Windows
Transcribed Image Text:6.3 The future-value-of-money formula relates how much a current investment will be worth in the future, assuming a constant interest rate: where FV = PV × (1+ I)" FV is the future value, PV is the present value or investment, I is the interest rate expressed as a fractional amount per compounding period―i.e., 5% is expressed as .05, and N is the number of compounding periods. a. Create a MATLAB function called future_value with three inputs: the investment (present value), the interest rate expressed as a fraction, and the number of compounding periods. b. Use your function to determine the value of a $1000 investment in 10 years, assuming the interest rate is 0.5% per month, and the interest is compounded monthly. Activate Windows
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