NPS Calculator
Calculators · Added
The National Pension System is not just a savings pot, and the number most people want from it is not the balance. At exit the corpus splits: at least 40% must buy an annuity, and only the rest may be taken as cash. This calculator projects the corpus from your contributions, then applies that split so you can see the lump sum and the monthly pension side by side.
How to use the nps calculator
- 1Enter your current age and the age you plan to exit — 60 is the normal exit, and you may continue to 75.
- 2Enter your monthly Tier I contribution, and any balance the account already holds.
- 3Set the return you expect on the fund. NPS is market-linked, so this is an assumption rather than a declared rate.
- 4Set the share of the corpus that will buy an annuity. The minimum is 40%; a higher share means a larger pension and a smaller lump sum.
- 5Set the annuity rate — the annual rate you expect an insurer to pay on the purchase price — then press Project my NPS.
Examples
Starting at thirty
- Input
- Age 30 to 60, ₹5,000 a month, 10% expected return, 40% annuity at 6%
- Result
- Corpus about ₹1.14 crore — roughly ₹68.4 lakh as cash and a pension of about ₹22,800 a month
Total contributions are ₹18 lakh, so more than four-fifths of the corpus is growth. Thirty years is what does that, not the contribution.
The cost of starting ten years later
- Input
- Age 40 to 60, same ₹5,000 a month and the same rates
- Result
- Corpus about ₹38.3 lakh — a pension of about ₹7,660 a month
Two-thirds of the contributions produce barely a third of the corpus. The last decade before retirement compounds a balance that took the first two decades to build.
Taking more pension instead of cash
- Input
- The first example, with the annuity share raised from 40% to 100%
- Result
- No lump sum, and a pension of about ₹57,000 a month
The trade is fully reversible only before you buy: once an annuity is purchased, the capital is generally gone for good.
About the nps calculator
The two rates that decide the outcome, and only one is about investing
Every projection here rests on two assumptions doing very different jobs. The expected return governs how the corpus grows over decades, and it is the one people argue about. The annuity rate governs how much monthly income that corpus is converted into on a single day, and it is the one people forget.
The second deserves more attention than it gets. A corpus that grows 1% a year faster over thirty years is transformative; an annuity rate 1% higher at retirement is close to a 15% difference in pension income for life. You have some influence over the first through your allocation choices, and essentially none over the second, because it is set by interest rates on the day you buy.
The practical response is not to guess better. It is to notice that the pension figure carries wider uncertainty than the corpus figure, and to plan around the corpus and its cash portion — which you can see and control — rather than treating a projected monthly pension as a number to build a budget on.
Why the last decade contributes more than the first two
Compound growth is back-loaded, and the effect is more extreme than it feels. In the first worked example above, the account is still under half its final value at the start of its twenty-fourth year: the last six years build as much as the first twenty-four did. The money contributed in year one has thirty years to compound; the money contributed in year twenty-nine has one.
This is what makes the ten-year delay in the second example so expensive. Nothing about the contribution changes — the same ₹5,000 a month, the same assumed return — yet the outcome falls by roughly two-thirds, because the missing decade is the one that would have been compounding underneath everything that followed.
It also explains why increasing a contribution late has limited effect, while increasing it early has a large one, and why the yearly table on this page is worth expanding. Watching the balance line pull away from the contributions line tells you more about how the scheme behaves than any single headline figure does.
What this projection cannot know
A single unchanging return applied for thirty years is a modelling convenience, not a description of any market. Real sequences matter: a poor decade early and a strong one late produce a different outcome from the reverse, even when the average is identical. Scheme charges, though low, are not modelled here either, and nor is any change to contribution limits, exit rules or tax treatment over a horizon this long.
Read the result as the shape of a decision rather than a forecast of your account balance. It answers questions like 'does doubling my contribution meaningfully change the pension' and 'how much does a later start cost' reliably, because those comparisons hold under most assumptions. It does not answer 'what will I have in 2056', and no calculator can.
Frequently asked questions
Why must 40% of the corpus buy an annuity?
What return should I assume?
What is an annuity rate, and why does it matter so much?
Does this include tax?
How does this differ from the retirement calculator on this site?
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