Inflation Calculator
See what today’s money will cost in future, what a future sum is worth today, or the average inflation rate between two prices.
Tool guide
What this tool does
The Inflation Calculator applies a constant yearly inflation rate to project future costs or discount a future amount back to today’s purchasing power. A third mode finds the average annual inflation implied by an old and a new price, with a year-by-year table.
Inflation is the gradual rise in prices that reduces what each unit of money can buy. At 6% a year prices double in about 12 years, so a goal that costs 1 lakh today will cost close to 1.8 lakh in a decade. Ignoring this is one of the most common planning errors, whether you are saving for education, a house or retirement, or judging what a pension or maturity amount will really be worth.
The calculator uses compound growth. Future cost = amount × (1 + i)^n and real value = amount ÷ (1 + i)^n, where i is the yearly inflation rate and n the number of years. In the third mode it reverses the formula, i = (later price ÷ earlier price)^(1/n) − 1, to give the average rate between two prices. It also reports how long it takes for prices to double at the chosen rate.
How to use Inflation Calculator
- Choose what to calculate: future cost, today’s value of a future amount, or the average inflation rate.
- Pick a currency for formatting.
- Enter the amount, or for the rate mode the starting price and the later price.
- Enter the inflation rate per year, for example 6 for 6%.
- Enter the number of years.
- Read the result and use the chart and year-by-year table to see the effect over time.
Tips for better results
- Use a higher rate for education and medical goals, which have often outpaced general consumer inflation.
- Compare investment returns with inflation; a 7% deposit during 6% inflation grows real wealth by only about 1% a year before tax.
- Divide 70 by the inflation rate for a quick estimate of the years it takes prices to double.
Common use cases
- Estimating the future cost of a child’s college education.
- Converting a pension or insurance maturity amount into today’s money.
- Working out how much rent or a product price has risen per year.
- Setting salary-increase expectations against the cost of living.
Common mistakes to avoid
- Applying simple growth (amount × rate × years) instead of compounding.
- Using one national inflation figure for every goal regardless of category.
- Comparing nominal returns with goals that are expressed in today’s prices.
Frequently asked questions
How do I calculate the future value of money with inflation?
Multiply the amount by (1 + inflation rate)^years. At 6% for 10 years, 1,00,000 grows to 1,00,000 × 1.06^10 ≈ 1,79,085.
What is the real value of a future amount?
It is the future amount divided by (1 + inflation)^years, showing what it can buy in today’s prices. 1,00,000 received in 10 years at 6% inflation is worth about 55,839 today.
How is the average inflation rate found?
Divide the later price by the earlier price, raise the result to the power 1 ÷ years and subtract 1. A price rising from 1,00,000 to 1,80,000 over 10 years implies about 6.05% a year.
Can I use a negative rate?
Yes, down to −20%, to model deflation, when prices fall and money gains purchasing power.
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