Present Value Calculator
A rupee arriving in five years is not worth a rupee today, because money you already hold could have been earning returns in the meantime. Present value answers the question that every bonus, maturity payout or final settlement raises: what is that future sum actually worth in today's money? Discounting runs compound growth backwards, and this page shows both sides of that exchange.
Enter values
Results
- Worth in today's money
- ₹5,40,268.88
- Lost to delay and discounting
- ₹4,59,731.12
- Share of the promise eroded
- 45.97%
How is the Present Value calculated?
Enter the amount you expect to receive in the future, the annual return your money earns elsewhere — your discount rate — and the number of years until the payout lands. The calculator divides the future amount by one plus the rate raised to the power of the years, reports that as the present value, then shows how many rupees were lost to waiting and what share of the promise that loss represents.
Formula
PV = FV ÷ (1 + r)^n. FV is the amount promised in the future, r is the annual discount rate as a decimal (8% becomes 0.08), and n is the number of years until you receive it. The expression simply runs compound interest backwards: growing PV at rate r for n years returns exactly FV, which makes the two calculators inverses.
Example
A maturity payout of ₹10,00,000 is due in 8 years, and your money earns 8% elsewhere. PV = 10,00,000 ÷ 1.08^8 = 10,00,000 ÷ 1.85093 = ₹5,40,268.88. The promise is therefore worth about ₹5.40 lakh today, while ₹4,59,731.12 — close to 46% of it — is simply the price of waiting eight years at that rate.
Things to remember
Discounting is only as honest as the rate you pick. A higher rate shrinks future money, so test two or three figures before committing to anything that pays out late. When a guaranteed sum today competes with a larger sum later, present value is the number that settles the argument.
Frequently Asked Questions
What is present value in simple terms?
It is what a future sum of money is worth right now. Divide the future amount by one plus the discount rate, raised to the number of years: ₹10,00,000 due in 8 years is worth ₹5,40,268.88 today at an 8% discount rate, because that is what you would need to invest now to end up with the same amount.
Which rate should I use to discount?
Use the return you could reliably earn elsewhere over the same period — a debt fund or FD rate for a certain payout, and a higher rate only if you would really have put the money into equities. An inflated rate flatters today's money and makes genuinely poor offers look worse than they are.
How is present value related to compound interest?
They are inverse operations. Compound interest grows today's money into a future amount; present value divides a future amount back down to today's. Run both pages with the same rate and the same term and the figures return exactly to where they started.
Does inflation change the present value?
Inflation and discounting are separate ideas that often move together. If your discount rate is a real return after inflation, the answer already reflects rising prices; if it is a nominal rate, run the inflation calculator too to see what the payout will actually buy.
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