{"id":174,"date":"2022-06-03T08:50:08","date_gmt":"2022-06-03T08:50:08","guid":{"rendered":"https:\/\/dr-heshmati.ir\/?p=174"},"modified":"2024-04-24T10:12:57","modified_gmt":"2024-04-24T10:12:57","slug":"future-value-fv-formula-calculator","status":"publish","type":"post","link":"https:\/\/dr-heshmati.ir\/index.php\/2022\/06\/03\/future-value-fv-formula-calculator\/","title":{"rendered":"Future Value FV Formula + Calculator"},"content":{"rendered":"<p><img decoding=\"async\" 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\" width=\"458px\" alt=\"how to calculate a future value\"\/><\/p>\n<p><p>Since the number of compounding periods is equal to the term length (8 years) multiplied by the compounding frequency (2x), the number of compounding periods is 16. The number of compounding periods is equal to the term length in years multiplied by the compounding frequency. A good example of this kind of calculation is a savings account because the future value of it tells how much will be in the account at a given point in the future.<\/p>\n<\/p>\n<p><h2>Formula to Calculate Future Value<\/h2>\n<\/p>\n<p><p>With simple interest, an investment accrues interest based solely on the initial investment amount. The interest that adds up as the years pass comes from only your principal amount, not the interest earned on that principal. The more frequently that the deposit is compounded, the greater the amount of interest earned, which we can confirm by adjusting the compounding frequency.<\/p>\n<\/p>\n<p><h2>Quick Tips To Saving Your Way To A Million Dollars<\/h2>\n<\/p>\n<p><p>The Internal Revenue Service imposes a Failure to File Penalty on taxpayers who do not file their returns by the due date. The penalty is calculated as 5% of unpaid taxes for each month a tax return is late up to a limit of 25% of unpaid taxes. Future value (FV) is the value of a current asset at a future date based on an assumed growth rate. Investors and financial planners use it to estimate how much an investment today will be worth in the future.<\/p>\n<\/p>\n<p><h2>Future Value of a Growing Annuity (g \u2260 i) and Continuous Compounding (m \u2192 \u221e)<\/h2>\n<\/p>\n<p><p>In other words, it calculates what your investment will be worth in real terms \u2013 net of inflation and taxes. The \u201ctime value of money\u201d states that a dollar today is worth more than a dollar tomorrow, so future cash flows must be discounted back to the present date to be comparable to present values. Using the above example, the same $1,000 invested for five years in a savings account with a 10% compounding interest rate would have an FV of $1,000 \u00d7 [(1 + 0.10)5], or $1,610.51. Have you noticed that this value is higher (by $2.44) than previously and the only thing that has changed is the compounding frequency? You can say then that the more frequent the compounding, the higher the future value of the investment.<\/p>\n<\/p>\n<p><h2>How to Calculate the Future Value of an Investment<\/h2>\n<\/p>\n<p><p>Future value is the calculated value of an asset or cash flow at a specific point in the future. It&#8217;s a way to measure an investment&#8217;s potential worth or to estimate future earnings from an asset. Now that you know how to compute the future value, you can try <a href=\"https:\/\/www.online-accounting.net\/11-things-to-watch-out-for-when-buying-a-leasehold\/\" target=\"_blank\" rel=\"noopener\">https:\/\/www.online-accounting.net\/11-things-to-watch-out-for-when-buying-a-leasehold\/<\/a> to make your calculations faster and simpler with our future value calculator. This calculator is a tool for everyone who wants to make smart and quick investment calculations. It is also highly recommended for any investors, from shopkeepers to stockbrokers.<\/p>\n<\/p>\n<p><p>The future value formula can be expressed in its annual compounded version or for other frequencies. Did you know that you can also use the future value calculator the other way around? For example, plug in the present value, the future value, and the interest rate to find how long you need to invest to get the provided future value. The yearly interest rate in the considered investment is then 3.18%. However, please note when inputting data that applying historical inflation rates is acceptable but may prove inaccurate because the past is not the future. Check out our piece on the most important financial documents for showcasing your financials for would-be shareholders.<\/p>\n<\/p>\n<p><p>After studying them carefully, you shouldn&#8217;t have any trouble with understanding the concept of future value. We also believe that thanks to our examples, you will be able to make smart financial decisions. Discover the scientific investment process Todd developed during his hedge fund days that he still uses to manage his own money today. It\u2019s all simplified for you in this turn-key system that takes just 30 minutes per month. This future value calculator will tell you which dollar you should prefer and how to manage your finances accordingly. This information is essential for understanding whether or not you will reach your investment goals \u2013 not just in nominal terms, but in real (purchasing power) terms.<\/p>\n<\/p>\n<p><p>In our example, if you want to have $8,000 after five years, the initial deposit should be equal to $6,900.87. Other alternatives include investing for a longer time-frame by beginning earlier or ending later than originally planned. This website is using a security service to protect itself from online attacks. There are several actions that could trigger this block including submitting a certain word or phrase, a SQL command or malformed data. Stay updated on the latest products and services anytime anywhere. At Business.org, our research is meant to offer general product and service recommendations.<\/p>\n<\/p>\n<p><p>Usually, you&#8217;ll use the future value formula when you want to know how much an investment will be worth. For example, if you decided to invest $100.00 at an interest rate of 10% \u2013 assuming a compounding frequency of 1 \u2013 the investment should be worth $110 by the end of one year. Future value (FV) is a key concept in finance that draws from the time value of money. Using future value, investors can estimate <a href=\"https:\/\/www.online-accounting.net\/\" target=\"_blank\" rel=\"noopener\">https:\/\/www.online-accounting.net\/<\/a> the value of that dollar at some point later in time, or the value of an investment or series of cash flows at that future date. Future value works oppositely as discounting future cash flows to the present value. The default calculation in the calculator asks what is the future value of a present value amount of $12,487.16 invested for 3.5 years, compounded monthly at an annual interest rate of 5.25%.<\/p>\n<\/p>\n<p><p>It&#8217;s important to know how to calculate future value if you&#8217;re a business owner or, indeed, any owner of appreciable assets. Once you know how valuable your assets currently are, it&#8217;s important to know how valuable they will be at any given point in the future. It&#8217;s important to use a future value calculator in order to get around the problem of the fluctuating value of money. More <a href=\"https:\/\/www.online-accounting.net\/bookkeeping-software-free-free-accounting-software\/\" target=\"_blank\" rel=\"noopener\">bookkeeping software free<\/a> formally, the future value is the present value multiplied by the accumulation function. This function is defined in terms of time and expresses the ratio of the future value and the initial investment. 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.<\/p>\n<\/p>\n<p><p>You can also use an online future values calculator or run the formula on spreadsheet software like Excel or Google Sheets. If we assume that the term length is 8 years \u2013 the following are the inputs to calculate the future value of the bond investment.  The  calculated future value is a function of the interest rate assumption \u2013 i.e. the rate of return earned on the original amount of capital invested, or the present value (PV). Future value, or FV, is what money is expected to be worth in the future. Typically, cash in a savings account or a hold in a bond purchase earns compound interest and so has a different value in the future.<\/p>\n<\/p>\n<p><img decoding=\"async\" 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\" width=\"457px\" alt=\"how to calculate a future value\"\/><\/p>\n<p><p>Suppose a corporate bond has a present value (PV) of $1,000 with a stated annual interest rate of 5.0%, which compounds on a semi-annual basis. To learn more about or do calculations on present value instead, feel free to pop on over to our Present Value Calculator. For a brief, educational introduction to finance and the time value of money, please visit our Finance Calculator.<\/p>\n<\/p>\n<ol>\n<li>Formally, economists say that the future value of money is equal to its present value increased by interest.<\/li>\n<li>However, please note when inputting data that applying historical inflation rates is acceptable but may prove inaccurate because the past is not the future.<\/li>\n<li>Depending on the model, your calculator might be equipped with a built-in FV calculation.<\/li>\n<li>It&#8217;s important to use a future value calculator in order to get around the problem of the fluctuating value of money.<\/li>\n<li>Future value, or FV, is what money is expected to be worth in the future.<\/li>\n<\/ol>\n<p><p>With compound interest, an asset earns interest on both the initial deposit and the interest that accrues each year. So the bond has increased from $1,000 to $1,485 after eight years, given the annual interest rate of 5.0% compounded on a semi-annual basis. However, if the interest compounds semi-annually, the investment is worth $110.25 instead. The more compounding periods there are, the greater the future value (FV) \u2013 all else being equal. The&nbsp;Future Value (FV) refers to the implied value of an asset as of a specific date in the future based upon a growth rate assumption.<\/p>\n<\/p>\n<p><p>There can be no such things as mortgages, auto loans, or credit cards without FV. For example, use PV to calculate how much you\u2019d need to invest today to have $1,000 in five years. FV tells you how much money you&#8217;ll have in five years by investing $1,000 today. In less than a second, our calculator makes every computation and displays the results. They are shown in the future value field, where you should see the future value of your investment.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Since the number of compounding periods is equal to the term length (8 years) multiplied by the compounding frequency (2x), the number of compounding periods is 16. The number of compounding periods is equal to the term length in years multiplied by the compounding frequency. A good example of this kind of calculation is a [&hellip;]<\/p>\n","protected":false},"author":21,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[12],"tags":[],"class_list":["post-174","post","type-post","status-publish","format-standard","hentry","category-bookkeeping"],"_links":{"self":[{"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/posts\/174","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/users\/21"}],"replies":[{"embeddable":true,"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/comments?post=174"}],"version-history":[{"count":1,"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/posts\/174\/revisions"}],"predecessor-version":[{"id":175,"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/posts\/174\/revisions\/175"}],"wp:attachment":[{"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/media?parent=174"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/categories?post=174"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/dr-heshmati.ir\/index.php\/wp-json\/wp\/v2\/tags?post=174"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}