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Inflation Calculator

Enter an amount, a yearly inflation rate and a number of years to see how prices, and the buying power of money, change over time.

₹

₹1 lakh

% per year
years
What costs ₹1,00,000 today will cost₹1,79,085in 10 years, 1.79× as much
₹1,00,000 then will buy only what this buys today₹55,839

Amounts are shown in rupees with Indian digit grouping. The maths works for any currency, so ignore the ₹ if you are using another one.

For planning, not for deciding. This tool gives estimates to help you plan and compare. It is not financial, tax, legal or medical advice, and it should not be the only thing you base a decision on. Check the numbers with your bank, lender, advisor or doctor before you act.

How it works

Inflation means prices rise over time, so the same money buys less. At 6% a year, prices roughly double every 12 years.

The first figure shows the future price of something that costs your amount today. The second shows how much of today’s buying power the same amount will have after the years you chose.

Use it for planning: a goal that costs ₹10 lakh today, such as a course or a wedding, will cost more by the time you need the money.

The formula

Future cost = amount × (1 + inflation) ^ years

Buying power later = amount ÷ (1 + inflation) ^ years. Inflation is written as a decimal in the formula (6% is 0.06).

A worked example

Something that costs ₹1,00,000 today will cost about ₹1,79,085 in 10 years at 6% inflation. And ₹1,00,000 kept for 10 years will buy only what ₹55,839 buys today.

Frequently asked questions

What inflation rate should I use?

Overall consumer inflation in India has typically been somewhere around 4% to 7% over long periods. Costs such as education and healthcare often rise faster. Try a few rates.

Does this predict actual prices?

No. It shows what happens if prices rise by a steady rate. Real inflation varies from year to year and from item to item.

How does this relate to my savings?

If your savings earn less than inflation, they buy less each year even though the number grows. Compare your expected return with the inflation rate.

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