Inflation Calculator
Inflation is the reason a number in the future is not worth what it looks like. This shows both sides of that: what today’s money will cost later, and what a future amount is really worth in today’s terms.
Check the working
A worked example
A fixed case, for reference.
Take ₹1,00,000 and an assumed 6% inflation over 10 years.
Compound the inflation factor
Future cost of today’s basket
Value of ₹1,00,000 received in ten years
What costs ₹1,00,000 today would cost about ₹1,79,085 in ten years. Equivalently, ₹1,00,000 received in ten years buys what ₹55,839 buys today — barely more than half. This is why a retirement target set in today’s rupees is usually far too low.
The formula
What today’s basket of goods will cost after n years.
What an amount received in n years is worth in today’s money.
What each symbol means
- A
- the amount today
- i
- the assumed annual inflation rate, as a decimal
- n
- the number of years
What this assumes, and where it stops
Assumptions
- Inflation runs at the single rate you enter, every year, for the whole period.
- The basket of goods you care about inflates at the same rate as the general index.
- The rate is applied annually and compounds.
Limitations
- Actual inflation varies year to year and is not knowable in advance. India’s CPI inflation has moved substantially within single decades.
- Personal inflation differs from headline inflation. The published index is an average basket; if a goal is dominated by one kind of spending — education, healthcare, a home — the price of that thing is what matters, and it need not move with the average.
- The model uses one rate for the whole period, which is a simplification of something that changes constantly.
- This shows the erosion of purchasing power only. It does not model what your investments might earn against it.
What this calculator does
- Calculates the future cost of something that costs a given amount today.
- Calculates what a future amount is worth in today’s purchasing power.
- Shows how much purchasing power survives over the period, as a percentage.
Common questions
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