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Updated 2026-04-20 · Savings · Educational use only ·
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Savings Calculator

Future value of savings with monthly contributions

Project savings growth with initial balance plus monthly contributions at a given rate. Enter starting balance to see total future value and interest earned.

What this tool does

This calculator models the growth of your savings over time by combining an initial balance with regular monthly contributions. It accounts for compound interest applied at your chosen frequency—whether monthly, quarterly, annually, or another interval. The result shows your total balance at the end of the period, broken down to illustrate how much comes from your contributions versus interest earned. The calculation is most sensitive to the annual interest rate and the length of time your money compounds; even small changes to these inputs significantly alter the outcome. A typical scenario might involve planning for a financial goal several years ahead by entering current savings, expected monthly additions, and an anticipated interest rate. Note that this is an educational estimate and does not account for taxes, fees, or variations in interest rates over time.

Quick answer: with the default values, the result is $36,904.12 (Total After 10 Years). Adjust the values below for your own figures.


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Formula Used
Future value
Principal
Monthly contribution (converted to the compounding period by the 12/n factor)
Annual rate
Compounding frequency
Years

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

The Future Value Formula

Savings grow via two streams: the initial balance compounding and monthly contributions compounding as an annuity. A 5,000 starting balance at 4% for 10 years compounds to 7,454. Adding 200/month in contributions over the same period adds 29,450. The combined future value is 36,904.

Why Compounding Frequency Matters

Monthly compounding on a 4% rate produces slightly more than annual compounding — the effective annual rate (APY) is 4.07%. The gap widens at higher rates. Savings accounts commonly compound monthly or daily; the calculator defaults to monthly, the more common of the two.

Common Inputs for Realistic Results

Published rate ranges vary by jurisdiction, product and provider, and the account's own terms carry the applicable figure: instant-access and high-yield savings sit at one end, fixed-term deposits (CDs, fixed-rate bonds, FDs) above them, and invested balances are quoted on a different basis again. The projection is only meaningful where the rate matches the product type.

Quick example

With starting balance of 5,000 and monthly contribution of 200 (plus annual rate of 4 and years of 10), the result is approx 36,904. Changing any figure shifts the output — it's often more useful to see the pattern than to memorise the formula.

Which inputs matter most

You enter Starting Balance, Monthly Contribution, Annual Rate, Years, and Compounding per Year.

What's happening under the hood

Principal compounds at (1 + rate/compounding) to the power of compounding times years. Monthly contributions compound as a series. Total future value sums both streams. Results are estimates for illustration purposes only.

How to use this beyond the first run

Re-running the calculation once a year keeps it current. Life changes — pay rises, new expenses, interest-rate shifts — and the figure that looked right 12 months ago often isn't today.

Example Scenario

Savings on $5,000 start with $200/mo grows to $36,904.12 in 10 years.

Inputs

Starting Balance:$5,000
Monthly Contribution:$200
Annual Rate:4%
Years:10 yrs
Compounding per Year:12 times
Expected Result$36,904.12
Expected Result breakdown
Total Contributed$29,000.00
Interest Earned$7,904.12
Starting Balance FV$7,454.16
Contributions FV$29,449.96

This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

This calculator computes future value by modelling two separate streams: initial balance growth and accumulated monthly contributions. The initial balance compounds using the formula P(1 + r/n)^(nt), where the annual rate divides by compounding frequency and applies across the total number of compounding periods. Monthly contributions are treated as an annuity, compounding using the standard future-value-of-annuity formula. Both streams are then summed to determine total future value. Deposits are assumed to be made at the end of each period (an ordinary annuity); depositing at the start of each period produces a slightly higher figure. Where the compounding frequency is not monthly, the monthly contribution is converted to the compounding period before the annuity is applied, so the total contributed is the same at every frequency. The model assumes a constant annual rate, regular monthly deposits, and compounding at the specified frequency throughout the period. It does not account for fees, taxes, variable contribution amounts, rate changes, or fluctuations in actual investment returns. Results are illustrative estimates only.

Frequently Asked Questions

What rate ranges are typical?
Rate ranges vary by jurisdiction and product type: instant-access savings, fixed-term deposits and invested balances are quoted on different bases and are rarely comparable directly. Nominal rates also differ from real returns by the rate of inflation over the same period.
Monthly or annual compounding?
Savings accounts commonly compound monthly or daily. The default of 12 reflects monthly compounding. Annual compounding produces a slightly lower result at the same rate.
Does this include taxes?
No — the rate is pre-tax. For tax-sheltered accounts the nominal rate applies unchanged. For taxable balances the after-tax rate is the nominal rate multiplied by (1 - marginal tax rate).
What about inflation?
The calculation is nominal. Subtracting inflation gives an approximate real rate (7% nominal less 3% inflation is roughly 4% real); the exact relation is (1 + nominal) / (1 + inflation) - 1, which gives 3.88% on those figures.

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