Present Value Calculator

Calculate what future money is worth today with our Present Value Calculator. Understand the time value of money and make better financial decisions.

%
Present Value
₹6,13,913
Future Value
₹10,00,000
Total Discount
₹3,86,087
Discount Factor
0.6139
Multiply any future amount by this factor

Value Discounting Over Time

Present Value Formula

Periodic Compounding
PV = FV / (1 + r/n)^(n×t)
PV = Present Value FV = Future Value r = Annual interest rate n = Compounding frequency t = Time in years
Continuous Compounding
PV = FV × e^(-r×t)
e = Euler's number (2.71828...)

Present Value by Compounding Frequency

Compounding Present Value Discount Factor Effective Rate

Common Use Cases

💼
Investment Decisions

Compare investment options by calculating present value of future returns

🏢
Business Valuation

Discount projected cash flows to determine business worth today

📊
Bond Pricing

Calculate fair value of bonds using present value of coupon payments

🎯
Goal Planning

Determine how much to invest today to reach future financial goals

Key Features

Single payment present value
Annuity present value
Variable cash flow support
Multiple discount rates
Detailed calculations
Comparison scenarios

How to Use This Calculator

Enter the future amount
Set the discount rate
Input the time period
Click "Calculate" for present value
Compare different scenarios

Understanding Present Value


Present Value (PV) is a fundamental financial concept that determines what future money is worth today. A rupee today is worth more than a rupee tomorrow because money has time value - it can be invested to earn returns.

The present value formula is: PV = FV / (1 + r)^n, where FV is the future value, r is the discount rate per period, and n is the number of periods. This reverses the compound interest calculation.

Present value helps answer questions like: "Is ₹10 lakhs now better than ₹15 lakhs in 5 years?" At a 10% discount rate, ₹15 lakhs in 5 years has a present value of ₹9.31 lakhs - so ₹10 lakhs now is better.

The discount rate represents your opportunity cost - the return you could earn elsewhere. Higher discount rates reduce present value because future money is less valuable when opportunity cost is high.

Present value is essential for evaluating investments, comparing payment options, valuing businesses, and making any financial decision involving future cash flows. It's the foundation of discounted cash flow (DCF) analysis.

Frequently Asked Questions

What is present value?
Present value is the current worth of future money, discounted at an appropriate rate. It accounts for the time value of money - the fact that money today can earn returns.
What discount rate should I use?
Use your expected return rate or opportunity cost. Common choices are inflation rate (conservative), fixed deposit rate (moderate), or equity returns (aggressive).
When is present value useful?
Use PV to compare payment options (lump sum vs installments), evaluate investments, make buy vs rent decisions, or value any future cash flows.
How does inflation affect present value?
Higher inflation means higher discount rates, which lower present value. Future money is worth less in inflationary environments.
What is the difference between PV and NPV?
PV discounts a single future amount. NPV (Net Present Value) is the sum of present values of multiple cash flows, often including an initial investment.