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Savings Calculator

See how regular monthly deposits grow, with an optional yearly increase, or find the monthly amount you need to save to reach a goal.

  • Free, no sign-up
  • Runs in your browser
  • Finance
Calculate
Deposits
Deposited at the end of each month.
Optional. Raises the monthly contribution once a year.
Interest

How to use the savings calculator

Choose one of two modes:

  • Future value shows where your savings will end up. Enter an initial deposit, a monthly contribution, the annual interest rate, how often interest compounds and the number of years. You can also add a yearly contribution increase, for example 3% if you plan to save a little more each year as your income grows.
  • Savings goal works backwards from a target. Enter the amount you want to reach, any initial deposit, the rate, the compounding and the number of years, and the calculator shows the monthly contribution you need.

Press Calculate to see the final balance, total deposits and total interest. The table below lists each year's monthly deposit, the deposits and interest for that year and the ending balance.

How it differs from the compound interest calculator

The compound interest calculator focuses on how a balance grows at different compounding frequencies. This savings calculator is built around a monthly saving habit: deposits that rise each year and goals you want to hit by a certain date.

The method

Contributions are made at the end of each month. When interest compounds monthly, the monthly rate is the annual rate divided by 12. For other frequencies the calculator first finds the effective annual rate, EAR = (1 + r / n)^n − 1, and then the equivalent monthly rate, i = (1 + EAR)^(1/12) − 1. This keeps the yearly growth exactly in line with the compounding you chose. At 4% compounded quarterly, for example, the EAR is 4.0604% and the monthly rate is about 0.3322%.

The required contribution for a goal is C = (goal − P × (1 + i)^N) × i / ((1 + i)^N − 1), where P is the initial deposit and N the number of months. It is rounded up to the next cent so the goal is always reached.

Worked example

Saving 100 a month for 10 years at 6% compounded monthly gives 100 × ((1.005^120 − 1) / 0.005) = 16,387.93. You deposit 12,000, and 4,387.93 is interest.

To reach 20,000 in the same 10 years from nothing, you need 20,000 × 0.005 / (1.005^120 − 1) = 122.041, rounded up to 122.05 a month. Because of the rounding, the balance ends slightly above the goal at 20,001.47.

Good to know

  • The rate is assumed to stay the same for the whole period. Taxes, fees and inflation are not included, so treat the results as estimates.
  • If your initial deposit alone grows past the goal, the required monthly contribution is zero.
  • Starting earlier usually matters more than saving a larger amount later, because early deposits earn interest for longer.

Frequently asked questions

When are the monthly contributions added?

At the end of each month. Deposits made at the start of the month would earn one extra month of interest and end slightly higher.

How does the yearly contribution increase work?

Your monthly deposit stays the same for a full year and then rises by the percentage you enter. With 100 a month and a 10% increase, you save 100 a month in year one and 110 a month in year two.

How is non-monthly compounding handled?

The calculator converts the rate into an effective annual rate for the compounding you chose and then into an equivalent monthly rate. Monthly deposits then grow so that each year's growth matches quarterly, annual or daily compounding exactly.

Why does the goal mode end a little above my target?

The required monthly contribution is rounded up to the next cent so you never fall short. That small extra amount, added every month and earning interest, leaves the final balance slightly above the goal.