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Planning

Retirement Calculator

Estimate the corpus your retirement may need, what your plan could build, and the gap between them.

About you

What your household spends a month, in today’s money.

What you have

EPF, PPF, NPS, funds — whatever is set aside for retirement.

Assumptions

Default assumptions are hypothetical round numbers chosen for illustration. They are not forecasts and not a view on any product. Change them to see how sensitive the result is. Defaults last reviewed 4 Oct 2026.

Corpus needed at 60

Gap to closeIllustration

₹7,48,06,969

To fund ₹2,87,175 a month in the first year of retirement, rising with inflation, until age 85.

Your plan could build
₹4,57,89,693
Gap
₹2,90,17,276
Additional SIP needed
₹9,418
per month, flat

In plain words

Your expenses of ₹50,000 a month today could be about ₹2,87,175 a month by 60. Funding them to age 85 may need ₹7.48 Cr; your current plan could build ₹4.58 Cr.

Building up, then drawing down

Or start at, rising 10% a year
₹3,634
Additional SIP, first year
Total monthly SIP needed
₹19,418
All monthly investing from today, after your savings
Monthly expenses at retirement
₹2,87,175
6% inflation for 30 years
Current plan lasts until
Age 74
Then withdrawals can’t be met in full
Real return after retirement
0.94%

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01Method

How this is calculated

The same formulas run on the server and in your browser, documented in plain language. Every assumption is shown beside the result and you can change it.

Default assumptions reviewed
4 Oct 2026
Formula version
1.0.0

Today’s monthly expenses grow with inflation until retirement.

E₁ = monthly expenses × (1 + inflation)^years to retirement

Withdrawals are taken at the start of each month and rise with inflation once a year. The corpus is the amount that funds them until the plan-until age, earning the post-retirement return, and runs to zero at the end.

corpus = E₁ × 12-month annuity × Σ ((1 + π) ÷ (1 + r′))^k

Current savings grow at the pre-retirement return; your monthly investment (with any yearly increase) compounds as a SIP. The gap is what remains.

gap = corpus − savings × (1 + r)^n − SIP value

The additional SIP is solved exactly, as a flat amount and as a starting amount that rises every year. The projection then simulates the plan month by month through accumulation and drawdown.

Default assumptions are hypothetical round numbers chosen for illustration. They are not forecasts and not a view on any product. Change them to see how sensitive the result is.

02Questions

Good to know

More about how our tools work: all tool questions.

03Keep exploring

Understand first. Invest second.

Read next

  • Article · 4 minYour retirement number: how to estimate it

    Retirement planning starts with one figure: the corpus your expenses may need. How to estimate it step by step, and which assumptions move it most.

  • Article · 5 minUsing an SWP for retirement income

    A systematic withdrawal plan turns a corpus into regular income. How it works, how withdrawal rates and sequence risk shape it, and how it compares.

  • Article · 4 minInflation: the quiet tax on idle money

    Inflation never sends a bill. It simply lowers what each rupee can buy, year after year. Here is how to measure its effect and plan around it.

Next step

Numbers are a start. A plan is better.

Take this result into a fuller plan, or talk it through with a CompoundX relationship manager — no obligation.