The calculation in outline
The whole calculation is a chain, and each link is a number you choose. Current annual expenses lead to years until retirement, which lead to an inflation adjustment, which produces estimated retirement expenses. Those expenses, combined with your expected return during retirement and the number of retirement years, produce the required corpus.
A second, separate chain projects what you will actually have: existing savings compounded to retirement, plus the future value of your monthly investing. The difference between the required corpus and the projected corpus is your gap, and closing it is what the monthly contribution figure is for.
None of the steps are complicated on their own. What makes retirement planning feel difficult is that the answer is sensitive to assumptions, so the discipline lies in naming each assumption clearly instead of hiding it.
- Step 1: current annual expenses that will continue into retirement.
- Step 2: years until retirement.
- Step 3: inflate expenses to the retirement date.
- Step 4: estimated first-year retirement expenses.
- Step 5: expected return during retirement.
- Step 6: number of retirement years to fund.
- Step 7: required corpus, then compare with your projected corpus.
Step 1 and 2: expenses and the time you have
Begin with expenses rather than income. List your recurring monthly costs and keep the ones that will still exist in retirement: food, utilities, household running costs, transport, insurance premiums, medical costs, communication and normal discretionary spending. Remove what genuinely stops — commuting to work, costs tied to children who will be independent, and a home loan EMI if it will be repaid by then.
Multiply the resulting monthly figure by twelve to get current annual expenses. This is the base of the entire calculation, so it is worth spending real effort on. An estimate that is 20% too low produces a corpus roughly 20% too small.
Years until retirement is simply your intended retirement age minus your current age. It is the most powerful single input, because it governs how long your money compounds and how long inflation compounds against you.
Step 3 and 4: adjusting for inflation
Today's expenses will not be tomorrow's. To move them to your retirement date, apply compound inflation: future expense equals current expense multiplied by (1 + inflation) raised to the number of years remaining.
For example, ₹50,000 a month today, at an assumed 6% inflation over 20 years, becomes ₹50,000 x 1.06^20, or roughly ₹1.60 lakh a month — about ₹19.2 lakh in the first year of retirement. That figure is hypothetical and depends entirely on the inflation rate assumed; at 4% it would be roughly ₹1.07 lakh a month and at 8% roughly ₹2.33 lakh.
This inflated figure is your estimated first-year retirement expense. Note the word "first-year": expenses will keep rising after retirement too, and the next step is what accounts for that.
Test what your current monthly expenses become at retirement under several inflation assumptions before fixing one.Open the Inflation CalculatorStep 5 and 6: retirement return and duration
During retirement your corpus is doing two things at once: funding withdrawals and continuing to earn. What matters is not the nominal return alone but how far it exceeds inflation. That difference is often called the real return, and it can be written as (1 + return) divided by (1 + inflation), minus 1.
As an illustration, a 7% assumed return with 6% assumed inflation gives a real return of roughly 0.94% — the corpus barely outpaces rising costs. A 9% return against 6% inflation gives roughly 2.83%, which is a materially different situation and needs a noticeably smaller corpus to fund the same lifestyle. Neither return is promised to anyone; they are assumptions to be tested.
Retirement duration is the number of years the corpus must support. Choosing conservatively here is prudent, because running out of money late in retirement is far harder to fix than having a surplus. Retiring earlier raises the requirement twice over, by shortening accumulation and lengthening withdrawal.
Step 7: the required corpus
The required corpus is the present value, at your retirement date, of a rising expense stream lasting your retirement years. Using the real return, it is the first-year retirement expense multiplied by (1 - (1 + real return) raised to minus the number of retirement years), divided by the real return. If the real return is effectively zero, the corpus is simply the first-year expense multiplied by the number of retirement years.
This is exactly the method CalPaisa's Retirement Corpus Calculator uses, so you can follow the logic by hand and then let the calculator do the arithmetic reliably. The calculator also projects the corpus you are on track to build: existing savings compounded at your expected pre-retirement return, plus the future value of your monthly investment with contributions credited at the end of each month.
It then reports the gap and the monthly investment that would close it. That last figure is usually the most actionable output of the whole exercise, because it converts a large and abstract corpus number into a decision you can act on this month.
Run the full calculation on your own numbers and see the required corpus, your projected corpus, the gap and the monthly investment needed to close it.Open the Retirement Corpus CalculatorA worked hypothetical example
Every number here is hypothetical, chosen to demonstrate the method. It is not advice, and it does not predict returns or inflation.
Assume you are 35 and plan to retire at 60, giving 25 years to accumulate. Your current monthly expenses that will continue into retirement are ₹50,000, or ₹6 lakh a year. You assume 6% inflation, a 10% return while accumulating, a 7% return during retirement, and 30 years of retirement to fund. You already have ₹15 lakh saved and invest ₹20,000 a month.
Inflating expenses: ₹50,000 x 1.06^25 gives roughly ₹2.15 lakh a month, or about ₹25.8 lakh in the first year of retirement. The real return is (1.07 / 1.06) - 1, about 0.94%. Applying the annuity formula to a ₹25.8 lakh first-year expense over 30 years at that real return gives a required corpus in the region of ₹6.7 crore.
On the other side, ₹15 lakh compounding at 10% for 25 years grows to roughly ₹1.63 crore, and ₹20,000 a month at 10% for 300 months grows to roughly ₹2.65 crore, giving a projected corpus of about ₹4.3 crore. That leaves a gap of roughly ₹2.4 crore, which the calculator translates into the higher monthly contribution required. Large as it looks, the number is a direct consequence of the assumptions chosen — particularly 6% inflation and a 0.94% real return during retirement.
Why small changes in assumptions matter so much
Retirement calculations compound every assumption over decades, so small changes produce large swings. The table below shows the direction and rough sensitivity of each input, using the example above as the reference point. It is illustrative arithmetic, not a forecast.
| Assumption changed | Effect on required corpus | Why |
|---|---|---|
| Inflation raised from 6% to 8% | Rises very sharply | Expenses at retirement start far higher and keep rising faster |
| Retirement return raised from 7% to 9% | Falls significantly | The real return improves, so the corpus does more work |
| Retirement age moved from 60 to 55 | Rises on both sides | Five fewer years to accumulate and five more to fund |
| Retirement duration cut from 30 to 25 years | Falls | Fewer years of withdrawals to cover |
| Monthly expenses cut from ₹50,000 to ₹40,000 | Falls roughly in proportion | The entire calculation scales with the expense base |
| Pre-retirement return cut from 10% to 8% | Requirement unchanged, projected corpus falls | Accumulation slows, so the gap widens |
Where your corpus will actually come from
The projected side of the calculation is more accurate when you build it from the accounts you really have rather than one blended figure. For most salaried people in India that means EPF from employment, possibly NPS, PPF for long-term tax-efficient saving, and mutual fund SIPs or other market-linked investments for the rest.
Estimate each separately: the EPF Calculator for provident fund accumulation, the NPS Calculator for an NPS corpus, the PPF Calculator for annual contributions, and the SIP Calculator for monthly mutual fund investing. If you expect to step your SIP up as your income grows, the step-up SIP approach usually closes a gap faster than a flat contribution, and the SIP Step-Up guide explains why.
It also helps to think one step past accumulation. Once you retire, the corpus has to produce a withdrawal stream, and the SWP Calculator lets you test how long a given corpus lasts at a chosen monthly withdrawal and return. Running that check often reveals whether a target corpus is genuinely sufficient.
Project what your monthly investing could grow into by your retirement date, and test how a higher contribution changes the outcome.Open the SIP CalculatorSensible practice when you run the numbers
Run at least three cases: a base case with the assumptions you consider reasonable, a pessimistic case with higher inflation and lower returns, and an optimistic case. Plan around the pessimistic one and treat the optimistic one as upside rather than the plan.
Write your assumptions down alongside the result. A corpus figure with no record of the inflation and return behind it is impossible to review later, and reviewing is the part that makes the plan work. Revisit the calculation every few years and after major changes in income, expenses or family situation.
Above all, remember what the numbers are. Expected returns are assumptions, not guarantees; inflation is an estimate, not a schedule; and the required corpus is a planning figure that will change as your life does.