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Work backwards from the number

Savings Goal Calculator

Enter the target and the deadline, and the page solves for the only variable left: the deposit. See the monthly amount, how much of the work interest covers, and the month the balance lands on target.

Your goal

High-yield savings ≈ 4-5%; balanced portfolios ≈ 6-8%

How often interest lands

When each deposit lands

LIVE RESULTS

SAVE EACH MONTH

$662

Interest covers $88 of every month - saving without it would take $750.

Deposit $662 for 60 months and the balance lands on target.

Total you will deposit

$39.7K

From your pocket

Interest earned

$5.3K

Paid by the bank or market

Goal reached by

-

First milestone

Year 0.9

25% of the goal

Halfway point

Year 2.4

50% - momentum begins

Future value of current savings

$6.1K

What you already have becomes

The glide path to your goal

Projected balance by year against the flat goal line

$0$12.5K$25K$37.5K$50KGoalYear 0 - Balance: $5KYear 1 - Balance: $13.3KYear 2 - Balance: $21.9KYear 3 - Balance: $30.9KYear 4 - Balance: $40.3KYear 5 - Balance: $50KYear 0Year 1Year 2Year 3Year 4Year 5
  • Balance

Where the goal money comes from

Decomposition at the deadline

  • Grown from current savings$6.1K12%
  • New deposits$39.7K78%
  • Interest$5.3K10%

All calculations are processed locally in your browser. No financial data is sent to external servers.

Field Guide

Field guide

The mathematics of hitting a target

One equation, solved for the only unknown you control

Most savings tools run forwards: enter a deposit, receive a balance. That answers the wrong question. You already know the number - the tuition bill, the house down payment, the emergency cushion - and what you need is the deposit that arrives on time. This page takes the standard compound-interest equation and rearranges it so the monthly payment is the unknown, which is why the result updates the instant you move a slider.

Monthly saving = (Goal − P × (1 + r/n)^(nt)) ÷ [((1 + r/n)^(nt) − 1) ÷ ((1 + r/n)^(n/12) − 1)]
The same compound-interest-with-contributions equation behind the compound interest calculator, solved for the payment instead of the future value. P is current savings, r the annual rate, n the compounding frequency and t the years to the deadline.

A worked example: a $50,000 goal with $5,000 already saved, five years out at 4%, needs about $662 a month. Of the $50,000 that lands in the account, interest covers roughly $5,275 - about eight months’ worth of the deposits handled by the rate rather than by you.

The deadline is the loudest lever

Halve the horizon and the monthly bill roughly doubles, while interest barely has time to help; stretch the deadline and the reverse happens. The same $50,000 goal at 4% costs about $1,162 a month when finished in three years, of which interest pays only about $3,200. Stretched to seven years, the bill drops to about $448 a month and interest covers roughly $7,300. No other input moves the required deposit that far. Compounding rewards patience: every extra year you grant the plan, the rate quietly takes over a larger share of the work.

Milestones keep the plan honest

A plan checked only at the finish line is easy to abandon, so the tiles above report the exact year the balance first crosses 25%, 50% and 75% of the goal. The crossings arrive on a curve - slow early, fast late - because each deposit starts earning interest of its own. The chart makes the same promise visually: the balance line kisses the flat goal line exactly at your deadline. If your current plan overshoots years early, the monthly figure is larger than it needs to be; dial it down until the two lines touch where you intended.

Run your own plan

  1. Set the savings goal - the full balance the account must hold on the deadline, not the gap you need to close.
  2. Enter what you have already saved; it is compounded forward and credited against the goal.
  3. Pick the deadline in years, in half-year steps, and watch the monthly figure react.
  4. Choose an annual return that matches where the money sits, then set the compounding frequency.
  5. Switch deposit timing to start of month if you pay yourself first - it trims the required amount slightly.

One input deserves extra suspicion: the return rate, because it depends on where the money waits. High-yield savings accounts and CDs suit goals under three years away - modest rates, but a balance that never falls. Balanced portfolios suit goals five years out or more; their higher average return arrives with down years a short deadline cannot absorb. For the forward-looking question - what a fixed deposit grows into - use the compound interest calculator. And if the required monthly figure looks unreachable, the fix may be income rather than discipline: the freelance rate calculator prices what your hours would need to earn.

Questions

Straight answers, no jargon

Frequently Asked Questions