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Finance

Savings Goal Calculator

"How much do I need to save each month?" is the most useful savings question, and it has an exact answer once you fix three inputs: what you have now, what you want, and when you want it. This calculator solves for the required monthly contribution, then shows how the total splits between the money you deposit and the growth it earns along the way.

The method is the same compounding formula used for any future value, rearranged to solve for the payment. If you assume no investment return, the required monthly amount is simply the gap divided by the number of months. Once you add a return, the deposits earn interest too, so the required monthly amount falls — and it falls more the longer the horizon, because each deposit has more time to work.

The choice of return assumption is the delicate part, and it should match the horizon. Money needed in a year or two belongs in a savings account or short-term instrument, where the return is near the inflation rate. Money that will not be touched for a decade can reasonably assume a diversified portfolio return, with the caveat that any single decade can disappoint. Using an aggressive rate for a short goal is the most common way these projections go wrong.

The calculator also reports the required monthly amount for a few target returns, so you can see how sensitive the answer is to that assumption. A goal that is easy at 7% may be demanding at 3%, and knowing the gap tells you whether to extend the deadline, raise the monthly amount, or lower the target. Review the plan annually, since life changes both the goal and what you can afford.

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Calculate

$
$
yrs
%
Use a low rate for goals under 3 years.
Save each monthfor 60 months$662.08
Annual saving equivalent$7,944.92
Current balance grows toat 4.00% for 5 years$6,105
Total you will deposit$39,725
Growth on top of depositscompounded monthly$5,275
Monthly amount at 0% returnno investment growth, pure saving$750.00
Already funded by current balanceshare of the goal your existing money covers12.2%
Months of saving60
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How the math works

  • Required monthly contribution = (target − present value × (1 + i)^N) × i / ((1 + i)^N − 1), where i is the monthly rate and N the number of months.
  • If the return is zero, the contribution is simply (target − current balance) ÷ months.
  • Total contributions are the required monthly amount × months; growth is the target minus the current balance minus those contributions.
  • The future value of the current balance alone shows how much of the goal the existing money covers without any new deposits.

Frequently asked questions

How do I calculate how much to save each month?
Divide the amount still needed by the number of months, then adjust downward for any growth the balance and deposits will earn. With a return assumption, the exact amount comes from the future-value formula solved for the payment.
What return should I assume?
Match it to the timeline. Under two or three years, use a savings-account rate near 3% to 5%, because a market downturn could hit just before you need the money. For horizons over ten years, a diversified portfolio assumption of 5% to 7% is common, though no single decade is guaranteed.
Why is the required amount higher when I lower the return?
Because less of the goal is funded by growth, so more must come from your deposits. At a 0% return the monthly amount is purely the gap divided by the months, which is the maximum you would ever need to save.
Should I save monthly or in a lump sum?
A lump sum invested earlier earns more, because it compounds for longer. If you do not have a lump sum, monthly saving is the practical approach and it averages your entry price, which reduces timing risk.
Does this account for inflation?
Not directly. If your goal is stated in future dollars already, no adjustment is needed. If it is stated in today's dollars, raise the target by expected inflation over the period, or lower the return assumption by the inflation rate.
What if I miss a month?
Add the missed amount to a later month to stay on track. Since the plan relies on every deposit compounding, a missed month early in the schedule costs more than one missed near the end — which is the same asymmetry that makes early saving so effective.

This calculator is an educational estimator. It is not financial, medical, tax, or legal advice, and it does not account for fees, local rules, or your personal circumstances. Confirm decisions with a qualified professional.