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Future Value Calculator

Free online Future Value (FV) calculator. Calculate future value of investments with annual, semi-annual, quarterly, or monthly compounding for your financial goals with ATS.

A Future Value (FV) calculator estimates the value of a current investment at a future date based on an assumed rate of return and compounding frequency. Enter your present investment amount, expected rate of return, time horizon, and compounding interval to see your projected wealth and growth multiple.
₹
₹1,000₹50 Lakh
%
1%30%
Yr
1 Year40 Years
Estimated Future Value₹3,10,584.82
Present Value (Invested)₹1,00,000.00
Total Wealth Gained₹2,10,584.82
Wealth Growth Multiplier3.1x
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Key takeaways

  • Future Value measures the time value of money: capital invested today compounds over time.
  • Formula: FV = PV × [1 + (r / m)]^(m × n), where m is the compounding frequency.
  • Higher compounding frequency (monthly vs annual) generates faster wealth accumulation.
  • Essential for retirement planning, education funds, and long-term asset allocation.

About the Future Value Calculator

The Future Value (FV) of an investment represents the total amount a sum of money invested today will grow to over a specific time period at a given rate of return. The core concept is based on the Time Value of Money (TVM) — a rupee in hand today is worth more than a rupee in the future due to its earning capacity through compounding.

Compounding occurs when the returns earned on an investment are reinvested to generate their own returns in subsequent periods. The more frequently interest compounds — whether annually, semi-annually, quarterly, or monthly — the greater the final maturity value.

The ATS Future Value Calculator helps you project savings goals, evaluate potential mutual fund investments, and determine the exact future purchasing power of your money.

Impact of compounding frequency on a ₹1,00,000 investment at 12% over 10 years
Compounding FrequencyCompounding PeriodsFinal Future Value (₹)Extra Interest Gained
Annually10 times₹3,10,585Base benchmark
Semi-Annually20 times₹3,20,714+ ₹10,129
Quarterly40 times₹3,26,204+ ₹15,619
Monthly120 times₹3,30,039+ ₹19,454

Worked example

  • Present Value (PV) = ₹1,00,000 | Annual Rate (r) = 12% (0.12) | Duration = 10 Years.
  • With annual compounding: FV = 1,00,000 × (1 + 0.12)^10 = ₹3,10,585.
  • With monthly compounding: FV = 1,00,000 × (1 + 0.12/12)^(12 × 10) = ₹3,30,039.
  • Total wealth gained = ₹2,30,039 | Wealth growth multiple = 3.3x.
Rates updated: June 2026. Reviewed by ATS Share Brokers Pvt Ltd, Authorised Member of NSE, BSE and MCX. Figures are indicative and statutory rates, exchange charges and margins can change. See our disclaimer and verify exact numbers on your trading platform before you trade.

Frequently Asked Questions

What is a future value calculator?

A future value calculator determines how much a present sum of money will be worth at a future date, given a specific rate of return and compounding schedule.

What is the future value formula?

The formula is: FV = PV × [1 + (r / m)]^(m × n), where PV is present value, r is annual interest rate (in decimal), m is compounding frequency per year, and n is number of years.

How does compounding frequency affect future value?

More frequent compounding (such as monthly or quarterly instead of annually) results in a higher future value because interest is calculated and added to the principal more often, earning interest on interest sooner.

Can I use future value for inflation calculations?

Yes. By substituting the inflation rate for the return rate, you can determine how much a specific expenditure (like college tuition or living expenses) will cost in the future.

What is the difference between Present Value and Future Value?

Present Value (PV) is the current worth of a future sum of money. Future Value (FV) is the projected worth of a present investment after earning compound interest over time.

Is future value guaranteed?

For fixed-income products like FDs and PPF, future value is predictable. For market-linked assets like stocks and mutual funds, the rate of return is an estimate based on historical averages.

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