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Savings Calculator

Saving toward something specific, or curious where the habit leads? This savings calculator projects the future balance of your monthly savings at a given APY — or takes a target and solves how much to put away each month, or how long it will take.

See how this works on a $10,000 savings balance — 3 real examples

What do you want to do?
$
$
yrs
%
Deposit timing

Future balance

$0

Total contributions

$0

Interest earned

$0

Initial deposit

$0

Effective annual yield (APY):

Same ending balance either way — only the share each stretch of years claims.

  • If each third of the years built an equal share
If every third of the time pulled its weight?

Growth over time

BalanceTotal put in
Year-by-year growthDeposits, interest and balance each year

YearDepositsInterestEnd balance

How this savings calculator projects growth and solves your goal

Projecting a future balance combines a lump sum with a stream of level monthly deposits. The standard future-value formula is:

FV = P (1 + i)n + PMT · ((1 + i)n − 1) / i

where P is your starting balance, PMT the monthly deposit, n the number of months, and i the exact effective monthly rate. Because the account may compound daily, monthly, quarterly, annually or continuously while you deposit monthly, the rate is converted precisely: i = (1 + r/m)m/12 − 1 (or i = er/12 − 1 for continuous compounding), so the two frequencies never drift apart. End-of-month deposits follow the ordinary-annuity form; start-of-month deposits earn one extra period each.

Reach a goal mode inverts that same equation. To find the deposit needed, it solves PMT so that FV equals your target after n months. To find the time, it solves for n given your fixed deposit. If your starting balance already grows past the target on its own, the required deposit is $0; if a fixed deposit and a 0% rate can never reach the target, the tool says so rather than showing an impossible date. The effective APY shown is the true annual yield of the nominal rate at your chosen compounding frequency ((1 + r/m)m − 1). No taxes or inflation are applied — enter an after-tax rate if you want a real-terms estimate.

One $10,000 start, three questions

The same account — $10,000 earning 4.5% — asked three different ways. Each mode answers a question the others can't.

The habit: $500 a month for ten years

after ten years$91,269

  • Ten years of $500 deposits put in $60,000 on top of the opening $10,000.
  • Interest contributes $21,269 — the account earns more than double its own opening balance.
  • The balance ends at $91,269; nearly a quarter of it arrived as interest, not deposits.

No goal, no target — one automated habit, left alone for a decade.

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The goal: $50,000 in ten years

per month needed$227.05

  • Reaching $50,000 from a $10,000 start takes $227.05 a month — less than half the projection's $500.
  • Those deposits add up to $27,246 over the decade.
  • Interest fills in the last $12,754 of the target.

Name the number first and the monthly deposit stops being a guess.

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The clock: $500 a month toward $50,000

to reach the goal5 yrs 6 mo

  • At $500 a month, the $50,000 mark falls in five and a half years, not ten.
  • Doubling scenario B's $227.05 deposit buys back about four and a half years of waiting.
  • The same inputs as the projection; only the question changed, from balance to time.

Time is the third dial: hold the deposit fixed and the calendar becomes the answer.

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Illustrations only, not financial advice. Your own rate, taxes and insurance will differ — check with a qualified financial advisor before acting on any of this.

Saving toward a number, in plain English

Read the full savings & planning guide →

Frequently asked questions

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

Switch this savings calculator to “Reach a goal,” enter your target balance and a horizon, and it solves the exact monthly deposit needed. For example, growing $10,000 into $50,000 in 10 years at a 4.5% APY takes about $250 a month — the calculator recalculates instantly as you change the rate or timeline.

How is savings account interest calculated?

Interest is applied to your whole balance each compounding period — your starting deposit, every contribution so far, and all interest already earned — then that larger balance earns the next round. This is compound interest, and it is why the growth curve steepens the longer you leave the money untouched.

What is APY and why does it matter?

APY (annual percentage yield) is the real yearly return after compounding is baked in, so it is the number to compare accounts by. A 4.5% nominal rate compounded monthly works out to about a 4.59% APY. If your account quotes an APY, set the compounding frequency here to “Annually” so the figure is applied exactly as the yield.

How does compounding frequency affect my savings growth?

More frequent compounding grows your balance slightly faster because interest starts earning interest sooner, but the effect is small. On a 4.5% account, moving from annual to daily compounding adds only about a tenth of a percentage point of yield. The rate, how much you contribute, and how long you save matter far more.

How long will it take to reach my savings goal?

Choose “Reach a goal,” then “Solve time,” and enter what you can save each month — the calculator returns the number of years and months to hit your target. Saving $500 a month on top of a $10,000 balance at 4.5% reaches $50,000 in roughly 5 years and 8 months. Saving more, or earning a higher APY, shortens it.

Is a high-yield savings account worth it?

Usually yes for money you want to keep liquid and safe. A high-yield savings account paying 4–5% APY earns many times more than a traditional account near 0.5%, with the same FDIC insurance and easy access. Run both APYs through this savings calculator to see the dollar difference over your horizon.

Disclaimer: these calculators are educational tools, not financial advice. They model your inputs with published formulas, but they cannot know your full situation — for decisions with real stakes, talk to a qualified professional. Formulas and defaults last reviewed .