Saving & Investing
Savings Goal Calculator
Work out what you would have to put aside each period to reach a specific amount by a specific date — and what the rate you assume is really doing to that figure.
What it takes to get there
Deposit per month
$651.44
60 deposits, monthly, to reach $50,000.00 in 5 years.
No deposits required
Already funded
How the target is made up
- Already saved
- $5,000.00
- Total you deposit 60 deposits per month over 5 years.
- $39,086.40
- Assumed growth 11.8% of the target comes from assumed growth; the rest you deposit.
- $5,913.60
- Your goal
- $50,000.00
For comparison
- Monthly equivalent
- —
Reaching $50,000.00 in 5 years from $5,000.00 takes $651.44 per month, which is 60 deposits totalling $39,086.40. Assumed growth supplies $5,913.60 — 11.8% of the target — and your own deposits supply the rest. The 4.5% is an assumption you entered rather than a rate this page has found, so setting it to zero is the useful check: that version shows what the plan costs if growth contributes nothing at all.
If the deposit is too high
There are only four things to change. Each row moves one of them and leaves the rest alone, so the effect on the required deposit is attributable. Note which lever is largest — it is usually the deadline, not the rate, and the rate is the one most people reach for first.
| Change | Deposit needed | Difference |
|---|---|---|
| Your plan as entered | $651.44 | Your plan |
| Two more years (7 instead of 5) | $438.01 | $213.43 less |
| A goal 10% smaller | $576.98 | $74.46 less |
| Start with $10,000.00 instead | $558.23 | $93.21 less |
| A percentage point more return (5.5%) | $630.39 | $21.05 less |
Raising the assumed return is the one lever that changes the number without changing anything about your situation. The others each cost something real — money, time, or the size of the goal — which is what makes them trustworthy.
What this calculates
This solves a future-value equation backwards. You give it the amount you want, the date you want it by, what you have already saved and a rate you are willing to assume; it returns the deposit per period that gets you there. Two parts do the work: your existing savings grow on their own, and your deposits form an annuity that has to cover whatever is left. The result also separates how much of the target comes from your own money and how much from growth — which is usually a smaller share than people expect over a short horizon.
How it works
Periodic rate i = annual rate ÷ periods per year Number of periods n = years × periods per year Start from the future value of both parts: FV = PV(1 + i)^n + PMT × ((1 + i)^n − 1) ÷ i Solve for the deposit, where the shortfall S is the target less what the starting balance grows to: S = target − PV(1 + i)^n PMT = S ÷ (((1 + i)^n − 1) ÷ i) Deposits at the start of each period earn one extra period of interest, so the annuity factor is multiplied by (1 + i). At i = 0 the annuity factor degenerates to n, and the answer is the shortfall spread evenly: S ÷ n. If PV(1 + i)^n ≥ target, the required deposit is zero. PMT is rounded UP to the cent, never to nearest.
The calculation has two halves, and separating them explains why the answer moves the way it does.
Your existing savings are already working. Whatever is in the account compounds at the assumed rate for the whole period, with no further action from you, and only the gap between that grown balance and your target has to be filled by deposits. This is why adding to your starting balance reduces the required contribution by more than the amount you added — the extra cash arrives with the maximum possible time to grow.
The deposits themselves form an ordinary annuity. Each one compounds for however many periods remain after it lands, so the first deposit does far more work than the last. The final deposit, arriving at the end of the last period, earns nothing at all. That is also why the timeframe matters more than the rate: stretching a goal from five years to seven adds periods to every remaining deposit and multiplies the effect, while a percentage point of extra return applies only to the balance that happens to be there at the time.
The required deposit is rounded up to the cent rather than to the nearest cent, and this is a deliberate choice worth stating plainly. Rounding to nearest can shave a fraction of a cent off every single deposit, and fractions of a cent compound like anything else: 0.45 of a cent, taken away 120 times over a ten-year monthly plan, leaves you 74 cents short of the target. Seventy-four cents is trivial as money and not trivial as an answer — a savings plan that quietly misses its goal is broken, however narrowly. So the figure here always lands on or just above the target, never below. The cost is a few cents of overshoot. The alternative is an answer that is wrong in the one direction that matters.
There is one case where the honest answer is zero. If your current savings grow past the target on their own before the deadline, no contribution is required, and the calculator says so rather than producing a small number to fill the space. That is a real result: the goal is already funded, and what you do with the money you were planning to deposit is a different question from the one this page answers.
Everything above rests on the rate, which is an assumption and nothing more. For a goal a few years out, the rate you can actually get is a savings account, a money market account or a CD, and those rates are variable or fixed only for a set term — the figure that looks right today may not be available for the whole period. Entering a market return instead changes the arithmetic not at all and changes the risk completely, which the sections below take up.
A worked example
Someone who wants $50,000 in five years, has $5,000 set aside already, assumes 4.5% a year, and plans to deposit monthly at the end of each month.
The required deposit is $651.44 a month.
Where that lands is worth taking apart. Sixty deposits of $651.44 is $39,086.40 of your own money. Add the $5,000 already saved and you have contributed $44,086.40 in total, which leaves $5,913.60 to come from growth — and $39,086.40 + $5,000 + $5,913.60 is exactly $50,000. Growth is doing about 12% of the work here.
That share is the part most people misjudge. Over five years at 4.5%, compounding is a useful contribution and not the main event: the overwhelming majority of the target arrives because you put it there. This is the opposite of a thirty-year retirement projection, where growth eventually dwarfs contributions, and it is why the rate assumption matters far less on a five-year goal than the amount you actually deposit. If the assumed rate turns out to be optimistic, the shortfall comes out of that $5,913.60 of growth, not out of the $39,086.40 you contributed.
Now the case where the answer is zero. Take a $10,000 target ten years out with $9,000 already saved, at 5%. The required contribution is $0.00, because the $9,000 grows by $5,823.09 over the decade and overshoots the goal without any help. The calculator reports that the goal is already achievable rather than showing a token deposit. That is a real answer, not an error state — and the useful follow-up is either to raise the target or to decide what the money you were going to deposit should be doing instead.
The zero-rate case is worth seeing too, because it is the cleanest possible sanity check. A $12,000 goal in two years with nothing saved and no assumed growth requires exactly $500.00 a month: $12,000 divided by 24 deposits, because with no interest the annuity factor degenerates to the number of periods. If you do not trust the rate you would have to assume, this is the version of the plan that cannot be wrong about the return.
Finally, the inverse question. Suppose $651.44 a month is more than you can manage and $600 is realistic. Running that through the companion calculation — same $50,000 target, same $5,000 start, same 4.5% — the goal is reached in 5.42 years rather than 5. Fifty-one dollars a month of relief costs about five months of delay. That trade is usually the most actionable thing on the page, because a deadline is often more negotiable than a budget.
What this assumes
- Every deposit is made, in full and on time, for the whole period. A single missed deposit is not recovered anywhere in this calculation.
- The deposit amount is constant. It does not rise with your income or with inflation.
- The annual rate is constant for the entire timeframe. A savings or money market rate is variable and can fall; a CD holds its rate only until it matures, and the renewal rate is unknown today.
- Interest is compounded at the same frequency as the deposits, and deposits land at the end of each period unless you select the start.
- The required deposit is rounded up to the cent, so the plan lands on or fractionally above the target rather than fractionally below it.
- Tax on interest is ignored. Interest on a savings account, money market account or CD is generally taxable as ordinary income in the year it is credited, so the after-tax growth is lower than shown.
- No account fees, monthly maintenance charges or early-withdrawal penalties are modelled.
- The target is treated as a nominal amount. No inflation adjustment is applied to it.
What it does not model
- The rate is an assumption you supply, not a rate this page has found for you. Nothing here checks what any institution is currently paying.
- It does not model the risk of the return. Entering an equity-like rate produces the same tidy monthly figure as entering a deposit rate, but a market-invested balance can be worth less than you put in on the day you need it — and for a goal three or four years out, that is not a remote possibility.
- A target set in today's dollars buys less by the deadline. Reaching $50,000 in five years means reaching $50,000 of future money, which is worth less than $50,000 is now.
- Taxes are outside the model, and they are not negligible on a large cash balance at a meaningful rate.
- It assumes a single account with one rate. It does not model splitting a goal across a CD ladder, a high-yield account and a brokerage balance, which is how a larger goal is often actually held.
- Deposit insurance limits are not considered. FDIC coverage is generally $250,000 per depositor, per insured bank, per ownership category, so a cash target approaching that figure at one institution needs thought about where the money sits.
- It says nothing about whether the goal itself is the right priority — ahead of high-interest debt, an emergency fund, or an employer retirement match.
Questions
What if I cannot afford the required contribution?
Then the contribution is not the number to change — one of the other three is. There are only four levers: deposit more, start with more, allow more time, or want less. Two of them are usually outside your control in the short run, which leaves the timeframe and the target. Extending the deadline is often the cheapest adjustment, and the calculation runs in reverse to tell you exactly how much it costs: on the example above, dropping from the required $651.44 a month to $600 a month reaches the same $50,000 in 5.42 years instead of 5. Roughly five months of delay for fifty dollars a month. Lowering the target works too, and is the honest move when the deadline is fixed — a down payment goal that has to be met by a specific date is better revised than missed. What does not work is assuming a higher rate of return to make the arithmetic fit, because that changes the number on the screen without changing anything about your actual situation.
Where should I keep money for a goal a few years away?
For a short horizon the usual answer is somewhere the balance cannot fall: a high-yield savings account, a money market account, or CDs timed to mature when you need the money. The reason is not that these pay well — it is that they pay something without putting the principal at risk, and for a goal with a date attached, certainty is the feature you are buying. The trade-off is real: cash rates are variable and can drop mid-plan, and over several years inflation erodes what the balance buys. CDs fix the rate in exchange for locking the money up, which suits a known date and penalises an early change of plan. Deposit insurance is worth a thought on a large goal, since FDIC coverage is generally $250,000 per depositor, per insured bank, per ownership category — a cash target near or above that figure held at one institution is partly uninsured, which is straightforward to fix by splitting it.
Should I invest the money instead to reach the goal faster?
It depends almost entirely on how far away the goal is, and the calculator cannot tell the difference. Enter 8% instead of 4.5% and you get a smaller, tidier monthly figure — but the arithmetic is identical while the risk is not. A market-invested balance can be down when your deadline arrives, and over a three- or four-year window there is no mechanism that prevents that. If the money is for a house deposit in three years, a sharp decline at the wrong moment does not merely reduce the growth; it takes away part of what you put in, and you have no time left to wait for a recovery. Longer horizons change the calculus, because there is room to absorb a bad period and the erosion from inflation becomes the larger threat. The practical dividing line most people use is whether the date is flexible: if you could delay the goal by a few years without real consequence, investment risk is arguably worth taking. If you could not, it is not.
Does it matter whether I deposit at the start or end of the period?
It matters, slightly and predictably. Depositing at the start of each period gives every single deposit one extra period of compounding, so the required amount comes down a little — the annuity factor is multiplied by (1 + i), and at typical savings rates over a few years that is a difference of well under one percent of the deposit. Worth selecting accurately if you know which it will be, and not worth reorganising your finances over. The end-of-period default is the conservative choice and matches how most automatic transfers actually behave: you set up a transfer, and the first one lands after a period has passed.
What rate should I assume?
A rate you have actually been quoted, on an account you could actually open, for money you are actually going to hold that way. The 4.5% default here is a plug value, not a claim that 4.5% is available — deposit rates move with short-term policy rates and have ranged widely within single years. Two practical approaches: enter the APY currently quoted on a specific account and accept that it may not last the whole period, or enter something deliberately conservative so that a rate cut does not break the plan. Note that a quoted APY is an annualised figure that already accounts for the effect of compounding within the year, which is defined in 12 CFR 1030.2 — so it is directly comparable between accounts in a way that a bare interest rate is not. And it is always worth running the calculation at zero: that version tells you what the plan costs if the return contributes nothing at all, and if you can live with that figure, the rate assumption has stopped being a risk.
Is my target in today's money or future money?
Whatever you typed, treated as a plain amount at the deadline. The calculation applies no inflation adjustment, so if you enter $50,000 you will have $50,000 of future dollars — which will buy less than $50,000 buys today. Over a short horizon the gap is modest; over ten or fifteen years it is substantial. For goals tied to a price that moves with the economy, such as a car or a home deposit, the honest approach is to set the target at what you estimate the thing will cost on the date you need it, rather than what it costs now. An inflation calculator will put a figure on that adjustment, and then this page tells you what funding the adjusted target requires.
Why is the required amount a few cents more than I calculate?
Because the contribution is rounded up to the cent rather than to the nearest cent, deliberately. Rounding to nearest would shave a fraction of a cent off every deposit, and that fraction compounds like any other: 0.45 of a cent missing from each of 120 monthly deposits leaves the plan 74 cents short of its target. The amount is trivial and the outcome is not — a plan that ends below the number it was built to reach is giving a wrong answer, however small the margin. Rounding up costs a few cents of overshoot across the whole plan and guarantees the target is met or passed. If you prefer round figures, deposit the next dollar up; the overshoot is yours to keep.
Sources
- Investor.gov (SEC) — Savings Goal Calculator (opens in a new tab)
The SEC's own implementation of the same future-value-solved-for-contribution calculation, useful as an independent check on the arithmetic. It does not establish any particular rate of return as available, and does not address deposit timing or the rounding convention used here.
- FDIC — Deposit insurance (opens in a new tab)
The scope of federal deposit insurance, including the standard $250,000 limit per depositor, per insured bank, per ownership category — the basis for flagging that a large cash savings target held at a single institution may be partly uninsured. It says nothing about rates of return.
- 12 CFR 1030.2 — Truth in Savings definitions, including annual percentage yield (opens in a new tab)
The regulatory definition of annual percentage yield, which is why a quoted APY is comparable between deposit accounts while a bare interest rate is not. It does not establish any rate level and does not govern investment returns.
- Formula reviewed
- Formula version
- 1
Version 1 means the formula has not changed since this page was published. If it changes, this number moves and the change is described here.