finance

Retirement Calculator

Estimate how much you'll have at retirement with regular savings.

retro matrix layoutHOLA-SERIES // ANALYZER
LCD OUTPUT STATUS // DEG MATH
Retirement Nest Egg$2,016,151.27
Monthly Income (4% rule):$6720.50

Recent Calculations

No calculations yet — results will appear here automatically.

About the Retirement Calculator

A retirement calculator projects the balance you will have at retirement from your current savings, monthly contributions, expected return, and years remaining. It is the calculation that turns a vague intention to save into a number you can act on.

The formula

FV = P(1 + r/12)^(12n) + C · [((1 + r/12)^(12n) − 1) / (r/12)]

P is current savings, C the monthly contribution, r the annual return, and n the years to retirement. The result is a nominal balance before inflation adjustment.

How to use this calculator

  1. 1Enter your Current Age. The field starts at 30, which you can overwrite.
  2. 2Enter your Retirement Age. The field starts at 65, which you can overwrite.
  3. 3Enter your Current Savings ($). The field starts at 50000, which you can overwrite.
  4. 4Enter your Monthly Contribution ($). The field starts at 800, which you can overwrite.
  5. 5Enter your Annual Return (%). The field starts at 7, which you can overwrite.
  6. 6Read the result straight away — it recalculates as you type, so there is no button to press. Use Share to copy a link that reopens the page with your exact numbers filled in.

Worked example

Example inputs and the resulting output for the Retirement Calculator
InputValue
Current Age30
Retirement Age65
Current Savings ($)50000
Monthly Contribution ($)800
Annual Return (%)7

Result

Retirement Nest Egg: $2,016,151.27

Monthly Income (4% rule): $6720.50

Those are the values the page loads with, so you can reproduce this result yourself and then change one field at a time to see what drives the outcome.

Understanding your result

The projected balance only means something against a withdrawal rate. The widely used 4 percent rule suggests a portfolio can sustain annual withdrawals of 4 percent of its starting value, inflation-adjusted, for about thirty years — so a million dollars supports roughly 40,000 a year. That converts an abstract target into an income.

Two adjustments make the projection honest. First, inflation: a million dollars in thirty years buys what about 410,000 buys today at 3 percent inflation. Second, the return assumption — a portfolio shifting toward bonds as retirement approaches will not sustain equity-level returns throughout.

Things worth knowing

  • Capture any employer match in full before anything else. It is an immediate return no market can guarantee.
  • Express your target in today's money by using a real return of 4 to 5 percent rather than a nominal 7 to 8.
  • The 4 percent withdrawal rule is a guideline from historical US data, not a law. Sequence of returns risk is real.
  • Catch-up contributions allow higher limits from age 50 in most tax-advantaged accounts.
  • Recalculate every few years. Income, expenses, and market conditions all move.

Frequently asked questions

How much do I need to retire?+

A common guideline is 25 times your annual expenses, which corresponds to the 4 percent withdrawal rule. Spending 50,000 a year implies a target near 1.25 million, before allowing for pensions or social security.

How much should I save each month?+

15 to 20 percent of gross income is the usual recommendation for someone starting in their twenties. Starting later requires substantially more, which is why the early years matter disproportionately.

What is the 4 percent rule?+

A guideline suggesting you can withdraw 4 percent of your portfolio in the first year of retirement, adjusted for inflation thereafter, with a high chance of lasting thirty years. It comes from historical US market data and is not guaranteed.

Should I adjust my projection for inflation?+

Yes. Use a real return — roughly nominal minus 3 percent — so the answer is in today's purchasing power. Otherwise the figure looks reassuring but overstates what it will buy.

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