Future Value Calculator
This future value calculator figures the after-tax and after-inflation value of periodic payments at a constant interest rate.
In other words, it calculates what your investment will be worth in real terms - net of inflation and taxes.
This calculator assumes monthly compounding so if you want a different time interval try this compound interest calculator. If you want to adjust a single lump-sum without compounding try this inflation calculator. Other helpful and related calculators include present value calculator and present value of an annuity calculator.
One of these calculators is certain to fit your exact needs!
If this free calculator helps you then please give a like, tweet, or +1 to support our effort. Thanks for helping out!
What Will Your Investment Really Be Worth In The Future?
A dollar today and a dollar tomorrow are not equal. The purchasing power of that dollar will rise or fall over time resulting from inflation, investment return, and taxes.
Time value of money teaches the principle that money today has reduced purchasing power in the future due to inflation but increased purchasing power due to investment return. The net impact of these two forces will determine if your future value rises or falls relative to the present value today.
Present Value Vs. Future Value
The present value is simply the value of your money today. If you have $1,000 in the bank today then the present value is $1,000.
If you kept that same $1,000 in your wallet earning no interest then the future value would decline at the rate of inflation making $1,000 in the future worth less than $1,000 today.
Conversely, if you invested that $1,000 in a world where inflation didn’t exist then the future value would rise at the rate of interest net of taxes making $1,000 (+ interest – taxes) worth more in the future than $1,000 today.
Future Value Calculation
Future Value = Present Value x (1 + Rate of Return)^Number of Years
While this formula may look complicated, this Future Worth Calculator makes the math easy for you by not only computing the variables present in this equation, but it also allows investors to account for recurring deposits, annual interest rates, and taxes.
However, please note when inputting data that applying historical inflation rates is acceptable but may prove inaccurate because the past is not the future.
Knowing Future Value Helps Investors
Investors benefit in three ways by calculating the future value of money:
- You can accurately determine how much taxes will cost you.
- You can accurately calculate how much inflation will reduce purchasing power.
- You can accurately calculate how much investment return will grow your capital.
- The net result provided by this future value calculator will then determine if you are better off accepting a dollar today or a dollar (plus interest minus inflation and taxes) tomorrow so you can make a smart investment decision.
This information is essential for understanding whether or not you will reach your investment goals – not just in nominal terms, but in real (purchasing power) terms. Based on your future value calculations you can then adjust your investment strategy by taking one or more of the following actions:
- Raise the amount of your deposits.
- Increase the frequency of your deposits.
- Invest where you will earn more interest.
Other alternatives include investing for a longer time-frame by beginning earlier or ending later than originally planned.
The key point is when you know the facts and calculate your numbers then you can make informed investment decisions because a dollar today is not the same as dollar tomorrow. This future value calculator will tell you which dollar you should prefer and how to manage your finances accordingly.
Future Value Calculator Terms & Definitions
- Beginning Savings Balance – The money you already have saved in the investment.
- Enter the ______ deposit amount – The amount and frequency of deposits added to the investment.
- Annual Interest Rate (% ROI) – The annual percentage interest rate your money earns if deposited.
- Number of Years – The number of years the investment will be held.
- Tax Rate (Combine State and Fed %) – The combined state and federal tax rates to account for future value after taxes.
- Rate of Inflation (%) – The average annual rate of inflation expected every year during the number of years the investment will be held.
- Nominal Future Value – The future value of an investment not accounting the taxes and inflation.
- After-Tax Future Value – The future value of an investment after deducting taxes.
- Future Value After Taxes And Inflation – The future value of an investment after deducting taxes and inflation.
Related Savings Calculators:
- Savings Goal Calculator: How much should I save each month to reach my savings goal by a given date?
- Savings Account Calculator: How long until I reach my savings goal given the amount I’m currently saving each month?
- Compound Interest Calculator – Monthly: What will my monthly savings deposits grow to when compounded monthly?
- Compound Interest Calculator – Daily To Yearly: What will my savings grow to when varying the deposit intervals and the compound intervals from daily to yearly (and everything in between)?
- Inflation Calculator: How has inflation effected the purchasing power of my savings from one year compared to any other year in history?
- Interest Calculator – Simple Monthly Payment vs. Compound Growth: How much will my savings earn if I spend the interest every month vs. compound it for growth?
- Latte Factor Calculator: How much do small, regular expenses (like a daily latte) really cost me in terms of savings?
- Spending Calculator – True Cost To Own: How much does that one-time expense truly cost me over many years?
- Money Saving Calculator: How much money can I save by switching from high-cost name brand to low-cost generic?
- Millionaire Calculator: How long until I grow my savings to a million dollars and what will it be worth after adjusting for inflation?
- Present Value of Annuity Calculator: What is the present value of a series of equal cash flows to be received in the future?