Personal finance

Savings Calculator

See how a starting amount plus regular monthly deposits grows with compound interest, and how much of the final balance is pure interest.

  • Free
  • No sign-up
  • Updated for 2026

Your savings plan

$
$

added each month

%
yr

Enter a starting amount, monthly deposit, return and time to project your balance.

Worked example

With these example inputs:

  • Starting amount$5,000
  • Monthly deposit$200
  • Annual return6%
  • Years10 yr

Future balance: $41,873

  • Starting amount$5,000
  • Total contributions$24,000
  • Total interest$12,873
  • Total growth44.4%

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What regular saving builds over a decade

Ten years is long enough for compounding to matter but short enough to plan around. Most medium-term goals — a deposit, a career break, a child’s education — sit in this window.

At this horizon the contributions still dominate the outcome, which is a useful thing to know: what you pay in matters more than what you earn on it.

The formula behind the number

Two things grow at once: the sum already invested, and each new contribution from the moment it arrives. Together they give:

balance = P(1 + i)^n + M × [(1 + i)^n − 1] / i

Here P is the opening balance, M the monthly contribution, i the monthly return and n the number of months. The second term is why contributions made early matter more than contributions made late: each one is multiplied by growth for every month it remains invested.

Worked example: $5,000 plus $200 a month for 10 years

The calculator opens on a starting balance of $5,000 plus $200 every month, at 6% a year for 10 years.

  • Total paid in: $29,000
  • Ending balance: $41,873
  • Growth: $12,873, which is 44% of what you contributed

Notice the proportion. Over ten years the growth is a fraction of what you contributed, the reverse of what happens over twenty-five.

Why the second half does the heavy lifting

At the halfway point, after 5 years, the balance is $20,698 — around 49% of the final figure, not half of it.

YearPaid inGrowthBalance
2$9,800$922$10,722
4$14,600$2,572$17,172
6$19,400$5,042$24,442
8$24,200$8,436$32,636
10$29,000$12,873$41,873

The curve is only beginning to bend. Extending the same plan by another decade would change the shape completely.

What starting late costs

Delay by 2 years and, contributing at the same rate, you end with $32,636 instead of $41,873. That is $9,236 less for $4,800 of skipped contributions — the gap is the growth those early payments would have earned.

How sensitive is this to the return

The rate is an assumption, not a fact, so it is worth seeing the range. Two points higher gives $47,687; two points lower gives $36,904. Over ten years the rate matters less than the monthly amount. Raising the contribution by 20% moves the result more than two extra points of return.

What this calculator leaves out

Tax on interest, inflation, and the possibility that you stop contributing. It also assumes the return is steady, which no market delivers year by year.

Where this money should sit

At a ten-year horizon the choice of account matters. Cash pays less than the 6% assumed here but cannot fall; equities may pay more but can be down 30% at the moment you need the money.

A common split is to hold anything needed within three years in cash and invest only the remainder. That way a bad year affects the part of the plan that has time to recover, not the part with a deadline.

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Frequently asked questions

Is the interest compounded?

Yes. This calculator compounds monthly, so each month's interest is added to the balance and then earns interest itself, which is what makes long-term saving accelerate.

What return should I use?

Use the rate your account actually pays. A high-yield savings account differs from a long-term investment return, so pick a figure that matches where the money sits.

How do regular deposits change the total?

Steady deposits often grow to outweigh the starting amount over time. Consistency matters more than size.

Why does starting early matter?

Compounding gives early money more time to grow, so an early start beats a late catch-up.

Does this account for taxes and inflation?

It is a gross projection. Interest may be taxed, and inflation lowers the real value of the balance.