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Inflation calculator

What will today's ₹50,000 cost you later?

Put in a monthly bill, a school fee or a hospital estimate. Pick a yearly price rise and the number of years. You get the amount you will actually need on that date, and how little today's money will buy by then.

Future cost calculator

Formula: today's cost × (1 + inflation rate) raised to the number of years. Rates here are assumed for illustration; real price rises change every year.

Cost today
₹50,000
Extra you will need
₹1,10,357
Cost after 20 years
₹1,60,357
Today's ₹100 will buy
₹31 worth
You will need₹1,60,357for what costs ₹50,000 today
Send me this plan on WhatsApp
Same cost, five-year steps, at the rate you picked
AfterCost thenToday's ₹100 buys

Inflation rates shown are assumed for illustration. Actual prices may rise faster or slower, and different expenses rise at different speeds.

Not every bill rises at the same speed

Groceries, school fees and hospital bills each have their own pace. These rows use different assumed rates so you can see the spread. Change the numbers above to test your own.

ExpenseTodayAssumed yearly riseIn 10 yearsIn 20 years
Monthly groceries for a family of four₹12,0006%₹21,490₹38,486
All household spends in a month₹50,0006%₹89,542₹1,60,357
One year of private school fees₹1,50,00010%₹3,89,061₹10,09,125
A planned surgery with a hospital stay₹3,00,0008%₹6,47,677₹13,98,287

All rates are assumed rates for illustration, not forecasts.

The quiet leak

A savings account can grow and still shrink

Say you park ₹1,00,000 at 3% a year for 10 years. The passbook shows ₹1,34,392. If prices rose 6% a year over the same decade, that ₹1,34,392 buys only what ₹75,044 bought on day one.

The balance went up. What it can pay for went down by about a quarter. That gap is why long-term money needs to earn more than the price rise, after tax.

Kept in account
₹1,00,000
Interest, assumed 3% a year
10 years
Balance after 10 years
₹1,34,392
Prices, assumed 6% a year
up 1.79 times
Buying power in today's money
₹75,044

A quick mental check: the rule of 72

Divide 72 by the yearly price rise. The answer is roughly how many years it takes for prices to double.

4% a yearprices double in about 18 years
6% a yearabout 12 years
8% a yearabout 9 years
10% a yeara little over 7 years

So a 32-year-old spending ₹50,000 a month today, at an assumed 6%, should expect that same lifestyle to cost around ₹2,14,594 a month at 57. Retirement plans built on today's bills fall short for exactly this reason.

What we do with this number

Turning a future cost into a monthly SIP

The calculator tells you the target. The plan tells you what to set aside each month and where to keep it.

  1. Inflate every goal

    School fees, a home down payment, retirement spends. Each gets its own assumed rate, because a hospital bill does not rise like a grocery bill.

  2. Match the time to the category

    Money needed in two years sits in debt or liquid categories. Money needed in fifteen years can take equity's ups and downs.

  3. Work back to the SIP

    We show the monthly amount, a yearly step-up if your salary grows, and review it once a year when prices and income change.

Questions people ask us

Short answers. Ask on WhatsApp if your case is different.

Which inflation rate should I put in?

For general household costs, 6% is a common working figure. For education and medical costs, many planners use 8% to 10%. The RBI's retail inflation target is 4% with a band of 2% to 6% (rules as of 2026, check current rules), but your own basket may rise faster. When in doubt, run it at two rates and plan for the higher one.

Why is my future cost so much bigger than I expected?

Because the rise compounds. Each year's increase is charged on last year's higher price, not on today's. Over 20 years at 6%, that turns ₹50,000 into ₹1,60,357, not ₹1,10,000.

Does this calculator say how much I should invest?

No. It gives the target amount. To work out the monthly SIP that could reach it, use the goal calculator or send us the numbers and we will do it with you.

Can mutual funds beat inflation?

Over long periods, equity categories have often grown faster than prices, but there are years when they fall, and nothing is promised. Mutual fund investments are subject to market risks, read all scheme related documents carefully.

Should I include inflation in my term or health cover amount?

Yes. A health cover that feels enough today may not cover a hospital bill ten years from now. Review the sum insured every few years, and size term cover on future expenses, not today's. Insurance is the subject matter of solicitation.

Get your goals checked against inflation

Tell us one goal and when you need the money. We reply on WhatsApp with the inflated target and a monthly amount to start with.

AMFI-registered Mutual Fund Distributor. ARN: [to be added]. Mutual fund investments are subject to market risks, read all scheme related documents carefully.

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No charge for the first plan. Your number stays with us.

Related pages

Where the inflated number goes next.