Retirement Calculator
Calculators · Added 14 August 2026
This calculator runs two independent sums and compares them. One projects what your savings and contributions will grow to by your retirement date. The other works out what a corpus would actually need to be to fund the income you want, for as long as you want it, once inflation has done its work. The gap between them is the answer.
How to use the retirement calculator
- 1Enter your current age, your intended retirement age, and how many years the money must last afterwards.
- 2Enter what you have already saved for retirement and what you add each month.
- 3Set three rates: the return you expect before retirement, the lower return you expect after it, and inflation.
- 4Enter the monthly income you want in retirement, expressed in today's money — inflation is applied for you.
- 5Press Calculate. The headline is the surplus or shortfall; the panels underneath show what your corpus would actually support each month.
Examples
On track, with room to spare
- Input
- Age 30, retiring at 60, ₹5,00,000 saved, ₹20,000 a month, 12% before and 7% after, 6% inflation, ₹50,000 a month for 25 years
- Result
- Projected corpus about ₹8.86 crore against about ₹7.68 crore required — a surplus of roughly ₹1.18 crore
Note the required figure: ₹50,000 a month today becomes about ₹2,87,000 a month at 60 after thirty years of 6% inflation.
The same plan started ten years later
- Input
- Identical figures but starting at age 40
- Result
- A large shortfall — the corpus has twenty years to grow instead of thirty
The contributions are the same. The missing decade is doing all the damage, and no realistic increase in contribution fully replaces it.
What one point of inflation costs
- Input
- The first example with inflation at 7% instead of 6%
- Result
- The required corpus rises sharply while the projection does not move
Inflation is the assumption this calculation is most sensitive to. Run it at several rates.
About the retirement calculator
The number that surprises everyone
Most people can estimate what they spend in a month. Almost nobody has an intuition for what that becomes after thirty years of inflation, or for the size of the pot required to sustain it for another twenty-five. The two effects multiply, and the result is routinely several times larger than the guess people arrive at unaided.
The mechanism is worth stating plainly. At 6% inflation, prices roughly double every twelve years. Over a thirty-year working life that is nearly three doublings — a factor of about 5.7. A lifestyle costing ₹50,000 a month today needs close to ₹2,87,000 a month at retirement to feel identical, and that is before considering that healthcare, which becomes a larger share of spending with age, has historically inflated faster than the headline rate.
This is why the required-corpus figure on this page is deliberately computed from your desired lifestyle rather than from a rule of thumb like 'twenty times your final salary'. Those rules embed assumptions about inflation and longevity that may not match yours, and they hide exactly the sensitivity that matters.
Which levers actually move the answer
Run the calculator a few times and a hierarchy emerges. Time is the most powerful input by a wide margin: starting ten years earlier does more than any plausible increase in contribution, because the early money compounds through every subsequent year. This is unhelpful advice for anyone already past that point and the most valuable advice available to anyone who is not.
After time, the two rates matter most, and they matter asymmetrically. The pre-retirement return moves the projection; the inflation assumption moves the requirement. Because they act on different halves of the calculation, being wrong about inflation is not offset by being right about returns — a plan built on 5% inflation that meets 7% is short on both sides at once.
Contribution is the lever you control most directly and the one with the least leverage per rupee, which is a frustrating combination. Its real power is in growth: increasing the monthly amount each year in line with income, rather than holding it flat as this projection assumes, closes gaps that a fixed contribution cannot. If the result here shows a shortfall, a rising contribution is usually a more realistic fix than a heroic constant one.
Frequently asked questions
Why is the required corpus so much larger than I expected?
Why are there two different return rates?
How does the required corpus account for inflation during retirement?
Does this account for EPF, NPS or a pension?
Is this financial advice?
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