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Enter a target, a timeline, and an expected return — we'll solve for the monthly contribution you need to hit it.
Most savings tools tell you how much a monthly deposit will grow into. This one works backwards: you name the amount you want at the end and the date you need it by, and it solves for the monthly deposit. It's the right tool whenever you have a fixed goal — a down payment, a car, a wedding, a tuition payment — and need to know the contribution rate that gets you there on time.
Type the total you want to have at the end of the horizon.
If you already have something set aside toward this goal, enter it so it compounds too and reduces the monthly ask.
The number of years from now until you need the money.
Use 0% for cash/HYSA-style saving or a realistic long-run investment return. Err low for conservative planning.
The result shows the contribution needed each month, plus the split between what you put in and what interest adds.
Try a shorter horizon, a lower rate, or a higher target to see how the required monthly changes — this shows which lever matters most.
FV = P × (1 + r/12)^(12·t) + PMT × [((1 + r/12)^(12·t) − 1) / (r/12)] Solve for PMT: PMT = (FV − P × (1 + r/12)^(12·t)) × (r/12) / ((1 + r/12)^(12·t) − 1) Where: FV = target amount P = current savings r = annual return (decimal) t = years PMT = required monthly contribution
The future-value equation adds what your current balance grows into at the expected rate, plus what a regular monthly deposit compounds into over the same period. Rearranging it to isolate PMT gives the contribution that makes both sides match your target. When the rate is zero, the formula collapses to (target − current) / months.
Reference: Future value of an annuity (Wikipedia)
| Target → Horizon → Rate | Monthly contribution |
|---|---|
$15,000 in 2 years at 4% | ~$602/month Typical emergency fund plan in a high-yield savings account. |
$60,000 in 5 years at 5%, $10,000 already saved | ~$690/month Home down payment with a running head start. |
$200,000 in 18 years at 7% | ~$464/month College fund from birth to age 18 at a moderate equity return. |
$30,000 in 4 years at 0% | $625/month Flat-rate saving with no investment growth. |
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