KKoumen Tools PRO

What regular saving turns into.

Monthly compounding, monthly contributions — the boring maths behind every retirement chart.

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Interest compounds monthly. Contributions go in at the end of each month.

Balance after 25 years
$269,880
Paid in$95,000
Interest$174,880
Growth184%

How savings actually grow

Compound growth is not a straight line. For the first few years almost nothing appears to happen, and then the curve bends. Seeing where the bend falls for your own numbers is the most useful thing this calculator does.

  1. Enter what you have now. The starting balance. Zero is a perfectly good answer if you are starting from nothing.
  2. Enter a monthly contribution. The amount you add each month. This is usually the biggest lever available to you — larger than the return rate for most people, because it is the one you control.
  3. Enter an expected annual return. A broad stock index has historically returned around 7% a year after inflation over long periods, though individual decades vary enormously. A savings account might pay 4% nominal. Use a number you can defend, not the best year you remember.
  4. Set the number of years and read the split. The result separates what you contributed from what the growth added. That split is the honest measure of compounding — early on it is almost all contributions, and that is normal.

When this comes up

Questions

What is the difference between compound and simple interest?

Simple interest is paid only on the original principal. Compound interest is paid on the principal plus all the interest already added, so it grows on itself. Over one year the difference is small; over thirty it is the difference between a modest sum and a large one.

What is the Rule of 72?

Divide 72 by the annual return to get the approximate number of years for money to double. At 6% that is 12 years, at 9% it is 8 years. It is accurate enough to be useful in conversation and worth knowing as a check on any projection that seems too good.

Should I use nominal or after-inflation returns?

Whichever you are consistent about. A 7% nominal return with 3% inflation is worth about 4% in real terms. If you enter the nominal number, the final balance will look impressive but will not buy what it appears to. The retirement calculator on this site has an explicit inflation field for exactly this reason.

Why does the first decade look so disappointing?

Because compounding is multiplicative and the base is small. On $10,000 at 7%, the first year adds $700. By year twenty-five the same 7% is adding almost $4,000 a year. The curve is not broken in the early years — that is what the shape is supposed to look like.

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