Inflation Calculator

Find out what today's money will be worth in the future, or what a future amount is really worth in today's terms. Project a rupee amount forward using an assumed annual inflation rate, or discount a future amount back to see its present-day purchasing power.

Whether to project today's money forward, or discount a future amount back to today's terms.
Enter today's amount if projecting forward, or the future amount if discounting back
₹
India's long-term average consumer inflation is commonly assumed around 5-7%, though it varies year to year.
%
Number of years between today and the point at which the amount applies

Fill in the form and select "Calculate" to see your results here.

Advertisement

What is inflation, and why this calculator matters

Inflation is the gradual rise in the general price of goods and services over time. As prices rise, the same rupee amount buys less than it used to — a rupee's purchasing power erodes year after year. This matters enormously for long-term financial planning: if you are saving for retirement, a child's education, or a house years or decades from now, the cost of that goal will not stay at today's price. It will rise with inflation. Planning with today's rupee figures for a goal that is 15 or 20 years away means you will very likely fall short, because the actual future cost will be significantly higher than what it costs today. This calculator lets you see that gap directly — either by projecting a today's amount forward to its future cost, or by discounting a future amount back to show what it is really worth in today's terms.

How to use this calculator

  1. Choose a calculation mode. Use "Future Cost of Today's Amount" when you know what something costs today and want to see what it will cost by the time you actually need the money — for example, working out what a goal that costs ₹10 lakh today will cost when you reach it in 15 years.
  2. Use "Today's Value of a Future Amount" when you have a fixed rupee figure that applies at a future date and want to know what that amount is really worth in today's terms — for example, an insurance payout, a maturity amount, or a pension figure quoted for a date years from now.
  3. Enter the amount. In future-cost mode this is today's starting amount; in present-value mode this is the future amount you already know.
  4. Enter the inflation rate you want to assume for the period, and the number of years between today and the point at which the amount applies.
  5. Select "Calculate" to see the equivalent value and how much purchasing power is gained or lost to inflation over the period.

Formula

Future Cost = Present Amount × (1 + Inflation Rate)^Years Present Value = Future Amount ÷ (1 + Inflation Rate)^Years

Both directions use the same compound-growth relationship — future-cost mode projects an amount forward, and present-value mode reverses the same formula to discount an amount back. See the editorial policy for how calculation methods on this site are verified.

Example

Future cost: suppose ₹1,00,000 worth of today's goods and services, at an assumed 6% annual inflation, over 10 years. The equivalent future cost works out to approximately ₹1,79,084.77 — meaning you would need close to ₹1,79,085 in 10 years just to buy what ₹1,00,000 buys today. The difference, about ₹79,084.77, is the extra money you would need purely to keep pace with inflation, not to buy anything more.

Present value: suppose you are told you'll receive ₹5,00,000 fifteen years from now — say, from a maturing policy or a fixed payout. At an assumed 6% inflation, that future amount is only worth about ₹2,08,632.53 in today's terms. In other words, ₹5,00,000 received 15 years from now will have roughly the same purchasing power that about ₹2,08,632.53 has today.

Factors that affect the result

Frequently Asked Questions

Related calculators

This calculator provides estimates only, based on a single assumed constant inflation rate applied for the entire period entered. Actual inflation varies year to year and by expense category, and this tool is not a substitute for professional financial planning advice. See our full disclaimer.

Last updated: 21 August 2026 · Calculation basis: Standard compound-inflation formula, (1 + Inflation Rate)^Years, applied forward or backward depending on the selected mode.