Retirement Calculator Widget
Add a retirement calculator that answers the real question: will the savings last? Readers enter their ages, savings, monthly saving, returns, inflation and the monthly income they want in today's money, and see the projected shortfall or surplus and the saving it would take.
Live preview
Exactly what your visitors will seeUnder the widget on your page: Powered by A2Z Tools
Embed code
<iframe src="https://a2z.tools/embed/w/retirement-calculator" title="Retirement Calculator by A2Z Tools" width="100%" height="900" style="border:0;width:100%" loading="lazy" allow="clipboard-write"></iframe>
A plain iframe. Works everywhere, including site builders that strip scripts. Adjust height if your content needs more room.
<div data-a2z-widget="retirement-calculator" data-height="900"></div> <script async src="https://a2z.tools/embed.js"></script>
Adds a small script (what it does) that sizes the widget to fit its content, loads it lazily and keeps it isolated from your page's CSS.
Works with
How it works
Up to retirement, current savings and monthly contributions grow at the pre-retirement return, converted to its equivalent monthly rate. The desired income is inflated to the retirement date, and the savings needed are the present value of that income paid monthly and rising with inflation until the chosen age, discounted at the real post-retirement return. Comparing the two gives the shortfall or surplus; the required monthly saving is the contribution that would close the gap. Results are shown in whole currency units because a 30-year projection is not precise to the cent.
Calculation method
- Monthly rate before retiring: i = (1 + R)^(1/12) - 1; R = pre-retirement return, y = years to retirement, m = y x 12
- Projected = S (1 + R)^y + C x ((1 + i)^m - 1) / i; S = current savings, C = monthly saving
- First income = W x (1 + inflation)^y; W = monthly income wanted in today's money
- Needed = first income x (1 - (1 + j)^-M) / j x (1 + j), j = ((1 + Rpost) / (1 + inflation))^(1/12) - 1, M = months of retirement
- Required saving = (needed - S (1 + R)^y) x i / ((1 + i)^m - 1); results displayed in whole units
Worked examples
Starting at 30 with nothing saved
Inputs: Age 30, retire at 60, plan to 85; savings 0; 500 a month; 3,000 a month wanted today; 7% before, 5% after, 3% inflation
Result: Savings at retirement 584,726; needed 1,735,726; shortfall 1,150,999; monthly saving needed 1,484
The first retirement income is 7,282 a month once 30 years of 3% inflation are applied.
An estimate for general information, not financial advice. Returns, inflation and tax rules change; review your plan with a qualified adviser.
Limitations
- Constant returns and inflation; no market volatility or sequence-of-returns risk.
- Before tax, fees and any employer match; pensions and state benefits must be subtracted from the income by the reader.
- Assumes the savings are spent down to zero at the 'plan until' age, with no legacy or buffer.
Where publishers use it
- Financial planners' websites as a first conversation starter
- HR and benefits portals encouraging higher pension contributions
- FIRE and early-retirement blogs testing different retirement ages
- Personal-finance articles on how inflation erodes a fixed pension
- Annuity and drawdown explainers comparing a lump-sum pot with the income it can sustain
Questions
Why is the income inflated?
4,000 a month today will not buy the same in 30 years. At 3% inflation it takes about 9,709 a month to match it, so the plan targets that figure and keeps raising it through retirement.
What is the real return after retirement?
It is the return after inflation, (1 + return) / (1 + inflation) - 1. Because withdrawals rise with inflation, only the real return helps the savings last: 5% with 3% inflation is a real 1.94%.
Does it include pensions or Social Security?
No. Subtract any guaranteed income from the monthly income you want, so the widget only has to fund the rest.
How accurate is it?
It is an estimate with constant returns and inflation, before tax and fees. Actual markets vary from year to year, which matters most around the retirement date (sequence-of-returns risk).
What does retiring five years earlier do?
It shortens saving and lengthens withdrawals at the same time. With the default figures, retiring at 60 instead of 65 cuts projected savings to about 897,805 while the pot needed barely falls (about 2,292,803 for 30 years), raising the monthly saving needed to about 2,582.
How does this relate to the 4% withdrawal rule?
The 4% guideline sets a first-year withdrawal of 4% of the pot and raises it with inflation. This widget instead solves for the exact pot that an inflation-linked income needs until your chosen age at your assumed real return, so its answer changes with those inputs rather than using a fixed percentage.
Cite or recommend this tool
If you reference this tool in an article, course or documentation, these formats are ready to copy. They are optional - nothing is added to your site unless you paste it.
A2Z Tools Retirement Calculator https://a2z.tools/embed/retirement-calculator
<a href="https://a2z.tools/embed/retirement-calculator">A2Z Tools Retirement Calculator</a>
[A2Z Tools Retirement Calculator](https://a2z.tools/embed/retirement-calculator)
Retirement Calculator by A2Z Tools - https://a2z.tools/embed/retirement-calculator
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