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Purchasing Power Calculator

What a sum is really worth after inflation — in both directions.

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Purchasing Power Calculator

What a sum is really worth after inflation — in both directions.

₹1,00,000
6 % p.a.
20 years
Takes you to 2046.
Purchasing power in 2046
To still buy what ₹1,00,000 buys today, you will need ₹3,20,714 in 20 years.
Left as it is, ₹1,00,000 in 2046 buys what ₹31,180 buys today.
Value retained
31.2%
Real purchasing power
₹31,180
Amount needed
₹3,20,714
Value lost
−68.8%
  • What it still buys (today's prices)
  • What you would need to match it
2027203020332036203920432046₹0₹85,000₹1.70 L₹2.55 L₹3.40 L
The maths: ₹1,00,000 ÷ (1 + 6%)20 = ₹31,180. Prices multiply by 3.21× over 20 years at 6% a year — the erosion compounds, which is why the curve steepens rather than falling in a straight line.

How the purchasing power calculator works

Inflation does not shrink the number in your account — it shrinks what that number buys. A projection that ends at 1.5 crore in twenty years sounds like a comfortable retirement until you ask what 1.5 crore will actually purchase by then. This calculator answers that in both directions from a single figure: real value = amount ÷ (1 + inflation)^n tells you what a future sum is worth in today’s money, and amount × (1 + inflation)^n tells you what you would need later to match what you have now.

How to Use: 1. Enter an "Amount" — a target you are saving towards, or a figure another calculator gave you. 2. Set an "Expected inflation" rate, or pick one of the presets. Headline CPI is the wrong rate for most goals: education and healthcare have run persistently above it, so a school fee or a hospital bill should not be planned at the general rate. 3. Choose the "Time period" in years.

Understanding the Results: "Real purchasing power" is what that sum buys once prices have moved — the honest size of the plan. "Value lost" is the gap between the nominal figure and that real value; the money does not leave the account, the buying power does. "Amount needed" runs it backwards, and is usually the figure worth planning against, because it is the target a SIP or savings calculator should be aimed at. The curve is drawn one year at a time because the shape matters: erosion is gentle early and then accelerates, since inflation compounds in exactly the way returns do.

The formula

Real value = amount ÷ (1 + inflation)^n

Amount needed later = amount × (1 + inflation)^n

  • n: the number of years

The first answers what a future sum is worth in today’s money; the second, what you will need later to match what you have now.

A worked example

At 6% inflation, ₹1,00,000 in 20 years buys what about ₹31,180 buys today. To match the buying power of ₹1,00,000 today, you would need about ₹3,20,714 then.

Questions people ask

How does inflation reduce purchasing power?

It does not shrink the number in your account; it shrinks what that number buys. Real value = amount ÷ (1 + inflation)^years, so at 6% inflation a sum loses about half its buying power in 12 years.

What is 1 crore worth in 20 years?

At 6% inflation, 1 crore rupees in 20 years buys what about 31 lakh rupees buys today. Put the other way, to match 1 crore today you would need about 3.2 crore in 20 years.

Which inflation rate should I use?

The general rate for everyday spending, and a higher one for education and healthcare, which have tended to rise faster than headline inflation. A goal in those areas should be planned at its own rate.

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Further reading

Estimates are for illustration only and assume constant returns. Actual returns vary with market conditions. This is not investment advice.

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