Savings Calculator

Calculate the final balance of a savings account with an initial deposit, regular monthly contributions, and interest. Free, instant, no signup.

%
years
Formula: FV = P(1+r)^n + C×((1+r)^n − 1)/r
  • P = initial deposit
  • C = monthly deposit
  • r = monthly rate
  • n = total months

How to use the Savings Calculator

  1. Enter your values. Fill in the fields with your numbers.
  2. Calculate. Press Calculate to run the savings calculator.
  3. Use the result. Copy the result or try a related tool next.

Why use our Savings Calculator

Instant results. Enter your figures and the savings calculator returns an answer in seconds.
Free & private. Runs in your browser — no signup, and nothing is sent to a server.
Accurate. Uses standard formulas so you can rely on the numbers.

Free to use — premium coming soon

FREE
  • Unlimited calculations
  • Instant results
  • No signup
PREMIUM
  • Remove ads
  • Save & compare scenarios
  • Export results

About the Savings Calculator

The Savings Calculator projects how a balance grows over time when you combine a starting amount, regular deposits, and compound interest. You enter your current savings, a monthly (or weekly) contribution, an annual interest rate, and a time horizon, and it returns the future value along with how much of that total came from your own deposits versus interest earned. It answers the two questions savers actually have: how big will my pot get if I keep this up, and how much do I need to put away each month to hit a specific target like an emergency fund or house deposit.

Reach for this tool whenever a savings decision has a number attached to it. Building three to six months of essential expenses as an emergency cushion, saving toward a wedding or holiday, or comparing two accounts with different rates are all natural fits. It is especially useful for reverse-planning: pick a goal amount and date, and the calculator works backward to show the required monthly deposit. Seeing that a distant goal breaks down into a manageable weekly or daily figure makes consistent saving feel achievable rather than abstract, which is often the difference between a plan that sticks and one that does not.

Under the hood it applies two standard formulas. Your existing balance grows by compound interest, A = P(1 + r/n)^(nt), where r is the annual rate, n is the number of compounding periods per year, and t is years. Each recurring deposit is grown using the future value of a series, FV = PMT x [((1 + i)^N - 1) / i], where i is the periodic rate and N is the number of deposits. The calculator runs these period by period: it adds interest, adds your contribution, then carries the new balance forward, so later deposits simply have less time to compound than earlier ones.

Results are estimates, not guarantees. They assume a fixed, steady interest rate and contributions made on schedule, while real savings rates change, promotional bonuses expire, and tax on interest can trim returns. Treat the output as a realistic projection to compare scenarios, not a promise of an exact balance. The calculator runs entirely in your browser, so the figures you type, your balances, goals, and rates, are never uploaded, stored, or shared. Nothing leaves your device, which makes it safe to model your real finances rather than rounded placeholder numbers.

Frequently asked questions

What is the difference between a savings calculator and a compound interest calculator?

They share the same math, but a savings calculator is framed around goals and regular deposits, showing the future value of ongoing contributions plus interest. A pure compound interest calculator usually focuses on how a single lump sum grows over time.

How much should I save each month to reach my goal?

Enter your target amount, your starting balance, the interest rate, and your deadline, and the calculator returns the required monthly deposit. A longer timeline lowers the monthly figure because more time means more compounding and more deposits.

Does the interest rate I enter need to be the APY?

Use your account's annual rate and match the compounding frequency (monthly, daily, etc.) to how the account actually pays interest. If you only know the APY, you can enter it with annual compounding for a close approximation of yearly growth.

Are the results guaranteed to be accurate?

No. The projection assumes a fixed rate and on-time deposits, but real savings rates fluctuate and interest may be taxed. The numbers are a reliable estimate for planning and comparison, not an exact prediction of your final balance.

Is my financial information saved or sent anywhere?

No. All calculations happen locally in your browser, so the balances, rates, and goals you enter are never transmitted or stored. Closing the page clears everything.

From our blog

How to Read an Amortization Schedule (and Use It to Pay Less Interest)

By the Super Simple Digital Tools Team · Updated June 2026

An amortization schedule is just a row-by-row map of your loan, with one line for every payment from the first to the last. Each line typically shows the payment number, the fixed payment amount, how much of it is interest, how much is principal, and the balance left afterward. The first thing most people notice is that the monthly payment stays the same while the interest and principal columns quietly trade places over time. Learning to read those columns is what turns a loan from a mystery into something you can plan around and even shorten.

Start at the top of the schedule. On a typical mortgage, the very first payment might send the large majority of your money to interest and only a small slice to principal. That is not a trick by the lender; it is simply because interest is charged on the balance you owe, and at the beginning you owe the most. Trace the interest column downward and you will see it shrink every single month, while the principal column climbs by exactly the same amount, because the total payment never changes.

The balance column is where the story becomes useful. Follow it down and you can find the exact payment where you cross milestones: when you have repaid a quarter of the principal, when you reach the halfway point of the balance, and how many years that actually takes. On long loans the halfway point in balance often arrives much later than the halfway point in time, which is the single clearest argument for either choosing a shorter term or making extra principal payments.

Extra payments are the lever the schedule reveals most clearly. Because each dollar of extra principal permanently removes the future interest that would have accrued on it, even modest additions early in the loan ripple through every later row. Add a recurring extra amount, or a single lump sum, and the balance line drops faster, the payoff date moves earlier, and the total interest at the bottom falls. Recalculating the schedule with and without extra payments shows the savings in concrete dollars rather than vague promises.

Finally, use the schedule to compare scenarios before you commit. Changing the interest rate, the term, or the loan amount produces a completely different curve, and seeing two schedules side by side makes the trade-offs obvious: a lower rate flattens the interest column, a shorter term steepens the principal column, and a smaller loan shortens the whole thing. Whether you are shopping for a mortgage, weighing a refinance, or deciding how aggressively to pay down a car loan, reading the schedule first puts you in control of the math instead of being surprised by it.

  • Compare a 15-year and a 30-year term for the same loan amount to see the total-interest difference before you choose.
  • Add even a small fixed extra amount to each payment and recalculate; the early extra principal saves the most because interest compounds away.
  • Check the balance column for the payment where you cross the halfway point, it often arrives later in the loan than you expect.
  • Remember the schedule shows only principal and interest, so budget separately for taxes, insurance, and any lender fees.

Read the full guide →

Tool by the Super Simple Digital Tools Team. Reviewed by our editorial team. Free to use, no signup required.

Related tools