The FV function projects what regular savings will grow to — a monthly retirement contribution, a recurring deposit — given an interest rate and a number of periods. It’s compound growth, built in.
The example
Saving $200 a month for 10 years at 5% annual interest.
| A | B | |
|---|---|---|
| 1 | Annual rate | 5% |
| 2 | Years | 10 |
| 3 | Monthly deposit | $200 |
| 4 | Future value | $31,056 |
The formula
What the savings grow to:
How it works
FV compounds each deposit forward to the end date:
- Rate per period:
B1/12— the monthly interest rate. - Number of periods:
B2*12— 120 monthly deposits over 10 years. - Payment:
-B3— the $200 monthly deposit, negative because it’s money you put in. - FV returns ~
$31,056: the $24,000 you contributed plus ~$7,000 of compound interest.
Start with a lump sum too? Add it as the 4th argument (present value), also negative: =FV(B1/12, B2*12, -B3, -1000) begins with $1,000 already saved.
Try it: interactive demo
Adjust the plan; see the projected balance.
Variations
With a starting balance
Include money already saved as the 4th argument:
Deposits at the start of each month
Set the 5th argument to 1:
Lump sum only, no deposits
Leave the payment 0 and supply a present value:
Pitfalls & errors
Sign confusion. Enter deposits as negative so FV returns a positive balance. If your result is negative, flip the sign on the payment.
Rate/period mismatch. Monthly deposits need the rate /12 and periods ×12. Using the annual rate with monthly periods massively overstates the result.
FV assumes a constant rate. Real returns vary; FV is a projection at one fixed rate, not a guarantee.
Practice workbook
Frequently asked questions
How do I calculate future value in Excel?
How do I include a starting amount in FV?
Why is my future value negative?
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