Future Cost
₹1,79,084.77
same goods, later
Future Purchasing Power
₹55,839.48
what today's money buys
Cost Increase
₹79,084.77
Formula
Future Value = Amount × (1 + rate/100)^years = ₹1,79,084.77
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Inflation Calculator shows the future cost of money and its shrinking purchasing power over time at a given inflation rate online for free.
Written & reviewed by Helperzy Editorial Team · Updated July 2026
Future Cost
₹1,79,084.77
same goods, later
Future Purchasing Power
₹55,839.48
what today's money buys
Cost Increase
₹79,084.77
Formula
Future Value = Amount × (1 + rate/100)^years = ₹1,79,084.77
100% Private
Runs locally. Nothing uploaded.
Type the sum in today's rupees, whether that is a goal cost, a monthly expense, or cash sitting in an account. The same figure drives both outputs.
Add the annual inflation rate you expect and the number of years. Try a conservative and an aggressive rate, since your personal inflation depends on what you actually spend on.
Read the future cost alongside the shrinking purchasing power of the same amount. Use the future cost when sizing a goal and the purchasing power when judging idle savings.
Inflation quietly makes everything cost more and your saved money buy less, and this calculator shows both halves of that at once. Enter an amount, an annual inflation rate, and a number of years, and it returns what that amount will cost in the future along with what today's money will actually be worth by then. The two answers are mirror images, and seeing them together is what makes inflation click for most people. Anyone setting a long-term goal needs this: parents pricing college fees fifteen years out, someone estimating retirement expenses, a person deciding whether to leave a large sum in a savings account, and salary negotiators checking whether a raise actually beat rising prices. The formula is future value = amount × (1 + rate ÷ 100)^years. It is the same compounding arithmetic behind interest, just applied to prices instead of returns. Purchasing power runs the calculation in reverse: present-day worth = amount ÷ (1 + rate ÷ 100)^years, which answers what a fixed sum of cash will be able to buy after the period. The variables are the amount, the annual rate you assume, and the number of years. Because the exponent grows, the effect accelerates — the first five years look mild and the last five do most of the damage, which is exactly why people under-estimate long horizons. Here is the arithmetic. Take ₹1,00,000 at 6 per cent inflation over ten years. Future cost = 1,00,000 × 1.06^10 = 1,00,000 × 1.79085 = ₹1,79,085, so something priced at a lakh today costs nearly ₹1.79 lakh then. Flip it: ₹1,00,000 kept as idle cash would buy only 1,00,000 ÷ 1.79085 = ₹55,839 worth of goods in today's terms, a 44 per cent loss of value without a single rupee leaving the account. At that rate money halves in purchasing power in about 11.9 years, which is a useful rule of thumb to carry around. The planning cases are specific and often uncomfortable. A parent whose child will need ₹20 lakh for a degree in fifteen years finds that at 7 per cent education inflation the real bill is closer to ₹55.18 lakh, which changes how much they must invest each month. Someone spending ₹50,000 a month today should budget around ₹1,60,357 a month twenty years into retirement at 6 per cent. A person with ₹15 lakh sitting in a savings account for eighteen years sees the future cost of the same basket rise to nearly ₹60 lakh. And an employee offered a 5 per cent raise in a year when inflation ran at 6.5 per cent can see they took a real pay cut, whatever the letter said. The honest caveat is that the rate is an assumption, not a fact. Official headline inflation is an average across a basket of goods, and your personal rate depends on what you actually buy — school fees, healthcare, and rent in Indian cities have run well above the headline figure for years, while electronics have gone the other way. Run two or three scenarios rather than trusting a single number. The mistake worth avoiding is planning long-term goals in today's rupees: a corpus that looks generous now can be badly short by the time you need it. Also note this models inflation alone and ignores any growth on your money, so compare the result against what the same amount would earn in an investment to see whether you are genuinely ahead. Beating inflation, not merely matching it, is what actually builds wealth over decades. This is not financial advice. Everything runs in your browser and nothing you type is uploaded or stored.
Future cost = amount × (1 + rate ÷ 100)^years Future purchasing power of today's money = amount ÷ (1 + rate ÷ 100)^years amount = the sum in today's money rate = annual inflation rate as a percentage years = number of years ahead Total increase = future cost − amount Approximate years for money to halve in value = 72 ÷ rate
Input
₹1,00,000 at 6% inflation over 10 years
Result
Future cost ≈ ₹1,79,085; purchasing power of that cash falls to ≈ ₹55,839
1,00,000 × 1.06^10 = 1,00,000 × 1.79085 = ₹1,79,085. Dividing instead gives ₹55,839, a 44% loss of value on idle cash.
Input
College fees of ₹20,00,000 today at 7% education inflation over 15 years
Result
Future cost ≈ ₹55,18,063
20,00,000 × 1.07^15 = ₹55,18,063, which is nearly 2.8 times the present figure and explains why education goals need inflation-adjusted planning.
Enter an amount, an annual inflation rate, and the number of years. The calculator applies Future Value = Amount × (1 + rate/100)^years to show the future cost, and also shows how much today's money will be worth in future terms.
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