Plan Your Investments with Future Value (FV) Calculator and Formula (2024)

Future Value Calculator


Do you know that Future value is the value of an asset or investment as of some future date? Yes, the future value is the sum of money that an investment will be worth, assuming a certain rate of return after a specific amount of time (interest rate). Investors and financial planners emphasise future value because it enables them to predict how much an investment will be valued in the future.

Do you also know that there is a Future Value Calculator Online that helps us calculate the future value! Yes! Before we discuss how the future value calculator works, let us discuss what is actually meant by the future value:

What is Future Value?

The current asset's value at some point in the future based on an estimated rate of increase is known as a future value or FV.

Investors can use the FV calculation to estimate how much profit can be made from specific assets to varying degrees of accuracy. The calculation of FV is predicated on the notion of a constant growth rate.

Investors and financial planners use the future value (FV) to predict how much an investment made now will be worth. Investors can make wise investment choices based on their projected demands by knowing their future worth.

Future Value Formula

The formula for calculating the Future Value is-

Future Value= Invested Amount (1+ Rate of Return) ^Number of years

Isn't the formula too complicated? We also thought so! So, for such difficult calculations, Elearnmarkets has developed a Future Value Calculator Online to make the calculations easy.

Future Value Calculator Online

In Elearnmarkets Future Value Calculator Online, we need to enter the following inputs.

1.Present Value of Investment2.Number of years3.Expected Annual Rate of Return

After entering, click on the "Calculate Now", and we will get the amount as follows:

Plan Your Investments with Future Value (FV) Calculator and Formula (1)

Future Value Calculator Benefits

Below are the benefits of using the Future Value Calculator.

With this calculator, you may find out the precise worth of the amount invested for the future.

Knowing the worth of the money invested in the future allows one to increase their investment options and build up a sizable corpus over time.

Now that we know what is Future Value, how it work and how to use the Future Value Calculator Online, let us discuss some FAQs about the same:

What is the future value of $1000 in 5 years at 8?

An investment of $1,000 made today will be worth $1,480.24 in five years at interest rate of 8% compounded semi-annually.

How can I get two crores in 10 years?

One of the best ways to make money is to make regular, long-term investments. You will need to invest about Rs 86,000 to amass Rs 2 crore in 10 years, assuming a 12 per cent annual return. The best way to succeed is to put money into a plan matching your risk tolerance and investment goals.

What is a future value example?

Future value is the amount that, with time and an interest rate, is invested now and will eventually become. As an illustration, if you deposit Rs. 1,000 today with a 2 per cent annual interest rate will be worth Rs. 1,020 after a year. Its future value is, therefore Rs. 1,020.

What will Rs. 1000 be worth in 20 years?

Our investor would have amassed Rs. 16,187 after ten years of adding the inflation-adjusted Rs. 1,000 every year. Not enough to truly blow anyone away. However, the account would be valued at Rs. 118,874 after 20 years of this.

Plan Your Investments with Future Value (FV) Calculator and Formula (2024)

FAQs

What is the formula for calculating future value FV? ›

The future value formula is FV=PV(1+i)n, where the present value PV increases for each period into the future by a factor of 1 + i. The future value calculator uses multiple variables in the FV calculation: The present value sum.

What is the future value of $1000 after 5 years at 8% per year? ›

Answer and Explanation: The future value of a $1000 investment today at 8 percent annual interest compounded semiannually for 5 years is $1,480.24.

What is the future value of $1000 saved each year for 10 years at 5 percent? ›

For example, if you were to invest $1000 today at a 5% annual rate, you could use a future value calculation to determine that this investment would be worth $1628.89 in ten years.

How do you use FV formula? ›

FV of an annuity, if the payments are made at the end of the period (i.e., end of the month or year) is calculated as FV = PMT x [(1+r)n - 1)]/r, where FV = future value of an annuity stream, PMT = dollar amount of each annuity payment, r = the discount (interest) rate, and n = number of periods in which payments will ...

How do you manually calculate FV? ›

Future Value Formula
  1. FV = X * (1 + i)^n.
  2. FV = future value.
  3. X = original investment.
  4. i = interest rate.
  5. n = number of periods.

What is the future value of $3088 invested for 10 years at 6.1 percent compounded annually? ›

1) Here PV = 3088$ r = rate of interest = 6.1% n = no of years = 10 FV = PV(1+r)^n =3088(1+6.1%)^10 =3088(1.061)^10 = 3088(1.8078) = 5582.53$ Thus Ans …

What is the future value of $1500 after 5 years if the annual return is 6% compounded quarterly? ›

In this question, the initial investment is 1500, quarterly interest rate is 6%/4 = 1.5%, and there are 20 quarters in 5 years. Applying the formula, the future value is: 1500 ∗ ( 1 + 1.5 % ) 20 = 2 , 020.28.

What is the future value of $800 at 8% after 6 years? ›

The future value of $800 at 8 percent after six years equals $1,269.50. Where, PV = Present value = $800. i = interest rate = 8%

What is the future value of $500 invested at 8 percent for 5 years? ›

The future value of $500 invested at 8 percent for five years Future value $500 * (1+ 0.08) ^5 Future Value = $734.66 c.

How much is $1000 worth at the end of 2 years if the interest rate of 6% is compound? ›

Basic compound interest

For other compounding frequencies (such as monthly, weekly, or daily), prospective depositors should refer to the formula below. Hence, if a two-year savings account containing $1,000 pays a 6% interest rate compounded daily, it will grow to $1,127.49 at the end of two years.

What will $10 000 be worth in 30 years? ›

Over the years, that money can really add up: If you kept that money in a retirement account over 30 years and earned that average 6% return, for example, your $10,000 would grow to more than $57,000. In reality, investment returns will vary year to year and even day to day.

How do you calculate FV without a financial calculator? ›

The future value formula
  1. future value = present value x (1+ interest rate)n Condensed into math lingo, the formula looks like this:
  2. FV=PV(1+i)n In this formula, the superscript n refers to the number of interest-compounding periods that will occur during the time period you're calculating for. ...
  3. FV = $1,000 x (1 + 0.1)5

What is an example of a future value? ›

For example, if you decided to invest $100.00 at an interest rate of 10% – assuming a compounding frequency of 1 – the investment should be worth $110 by the end of one year. However, if the interest compounds semi-annually, the investment is worth $110.25 instead.

What is FV calculation in Excel? ›

FV, one of the financial functions, calculates the future value of an investment based on a constant interest rate. You can use FV with either periodic, constant payments, or a single lump sum payment. Use the Excel Formula Coach to find the future value of a series of payments.

What is the formula for the Fvif? ›

FVIF is calculated by using the following formula: FVIF = (1 + i)^n, where i is the interest rate and n is the number of periods. 2. Interpretation of FVIF: FVIF is a multiplier that is used to calculate the future value of a present sum of money.

What is the FV value? ›

Future value, or FV, is what money is expected to be worth in the future.

What is the formula for future value quizlet? ›

Future value with uneven cash stream = FV = PV x (1+r)N + PV x (1+r)N .... What is an ordinary annuity? A cash flow stream in which an equal flow (payment) occurs at the end of every period for n periods.

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