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## Future value |

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Motley Fool
Mar 14
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Here's how to determine how much your properties could be worth in the future.

Motley Fool
Mar 6
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Everything you need to know to calculate an interest rate with the present value formula.

Forbes
Nov 12
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Dropbox held its first Open conference last week to showcase the advancements the company has made and reveal the direction itâ€™s moving in. This comes at a contentious time in the market, with some questioning the $10 billion valuation of the...

minesite.com
Mar 7
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Many years ago this writer had a proper job working to extract tungsten, to sell to the Russians...

The Economic Times
Nov 24
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Kishore Biyani-led Future Value Retail is looking to set up a new format of standalone stores only for fruits and vegetables.

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**Future Value** is the amount that an investment made today will grow into at some point in the future. It answers the question: $100 invested today is equivalent to how much money X years into the future?

The future value is simply the principal plus any interest or return gained from an investment over time. To calculate future values, you take the present value of the money and compound it by an appropriate interest rate or rate of return. Future values are useful for knowing what an investment made today will grow to over time. Future value should not be confused with a futures contract.

Although there are a number of different ways to calculate future value (depending on the type of compounding), future value calculations are relatively straightforward. Take the present value of the money, and compound it by the rate you expect to earn. The future value will differ depending on whether it is simple interest, compounding interest, continuously compounded, or other various returns. For example, suppose you have $100 today, and put it into a savings account that earns 10% interest, compounded annually. Assume interest rates do not change.

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The future value of $100 in exactly one year will be: $100 * (1+0.10) = $110. If you do not touch the account for two years, the future value after two years will be $100 * (1+0.10) ^ 2 = $121. Another way of saying this is that $100 today is equivalent to $110 in one year, and equal to $121 in two years, assuming a constant 10% interest rate over the two years and annual compounding.

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