Inflation Calculator

At 6% a year, something that costs ₹1 lakh today will cost about ₹1.79 lakh in 10 years. Work out the future cost of any expense, or what a promised future sum is worth now.

Work out
₹
% a year
years
% a year
Cost after 10 years –
Price today–
Inflation and period–
Extra you will need–
Buying power–
Prices double in–
Year-by-year table

Assumes the same inflation rate every year. Real prices rise unevenly, so treat the result as an estimate. Everything is calculated in your browser.

A household budget, 20 years on

Say a couple in Nagpur spend ₹40,000 a month today on rent, food, school fees, fuel and the rest. If prices rise 6% a year, the same month will cost 40,000 × 1.0620, which is about ₹1,28,285, by the time they are thinking about retirement. A plan that assumes ₹40,000 a month in retirement would cover less than a third of their actual spending.

Note that 6% for 20 years is not a 120% rise. Each year's increase lands on the previous year's higher price, so the total is about 221%. Over 10 years, 6% a year adds 79%, not 60%.

College fees for a child who is three today

Fees often rise at their own pace, so work out that pace from what you can see. If a college's yearly fee went from ₹60,000 to ₹80,000 over five years, its own inflation is (80,000 ÷ 60,000)1/5 − 1, about 5.9% a year. Use that figure in the calculator rather than a general one.

For a course that costs ₹25 lakh in total today, with fees rising 8% a year, the bill in 15 years is about ₹79.3 lakh. That's the number a savings plan has to reach, not ₹25 lakh.

A ₹1 crore payout promised in 25 years

Switch the calculator to "today's value". At 6% inflation, ₹1 crore received 25 years from now buys what about ₹23,29,986 buys today. It's still a useful sum, but less than a quarter of the headline. Bring any long-dated promise back to today's rupees before you compare it with what you pay in.

₹5 lakh in a 7% deposit

With inflation at 6%, the deposit's real return is 1.07 ÷ 1.06 − 1, about 0.94% a year. In 10 years the ₹5 lakh becomes about ₹9,83,576, which buys roughly what ₹5,49,224 buys today.

Now suppose the interest is taxed at 30%. The return after tax is 4.9%, and the real return turns negative: about −1.04% a year. The balance still climbs to about ₹8,06,724, yet it buys only what ₹4,50,470 buys today. Type your own deposit rate in the optional return box to see where you stand. Our guide to FD vs RD vs SIP goes through the trade-off between safety and beating inflation; it doesn't recommend any product.

Picking an inflation rate

As of November 2026, the government has set the RBI's target for consumer price inflation at 4%, with a tolerance band of 2% to 6%, for April 2026 to March 2031. That's a goal, not a forecast. For long goals many people plan with something near the top of the band, such as 6%, and then check the plan still works at 8%. For a single cost with its own history, such as school fees or rent, use that history instead.

Inflation₹1 lakh today costs in 10 yearsin 20 years₹1 lakh in 20 years is worth today
4%₹1,48,024₹2,19,112₹45,639
5%₹1,62,889₹2,65,330₹37,689
6%₹1,79,085₹3,20,714₹31,180
7%₹1,96,715₹3,86,968₹25,842
Future cost = today's price × (1 + i)n Value in today's ₹ = future amount ÷ (1 + i)n Real return = (1 + return) ÷ (1 + i) − 1 i = inflation rate ÷ 100, n = years

Prices double in roughly 72 ÷ the inflation rate years: about 17.7 years at 4%, 11.9 at 6% and 9 at 8%. The calculator assumes one steady rate, which real prices never follow, so use it to size a goal and test a plan rather than to predict what anything will cost.

Frequently asked questions

Is the RBI's 4% target the inflation I will actually face?

No. The target is what the RBI aims for when it sets interest rates. Actual consumer price inflation is measured every month and can sit above or below it, and the things your household buys can rise faster or slower than the national average.

Why does the real return use division instead of subtraction?

Because both the return and the price rise compound. (1.07 ÷ 1.06) − 1 is 0.94%, slightly less than the 1% you get by subtracting. The gap is small for one year but adds up over decades, and it widens when rates are high.

Does inflation make my home loan cheaper?

It makes a fixed EMI feel lighter over the years, because salaries and prices tend to rise while the EMI stays put. You still pay the full interest, so it doesn't make borrowing free. It's one reason a long loan gets easier to carry with time.