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## Future Value of a Present Sum when the total number of periods is given Solution

STEP 0: Pre-Calculation Summary
Formula Used
future_value = Present Value*(1+Interest Rate)^Total Number of Periods
FV = PV*(1+i)^t
This formula uses 3 Variables
Variables Used
Present Value- The present value of the annuity is the value that determines the value of a series of future periodic payments at a given time.
Interest Rate- Interest rate is the amount charged, expressed as a percentage of principal, by a lender to a borrower for the use of assets.
Total Number of Periods- Total Number of Periods is the total number of compounding periods for the life of the investment.
STEP 1: Convert Input(s) to Base Unit
Present Value: 10 --> No Conversion Required
Interest Rate: 6 --> No Conversion Required
Total Number of Periods: 8 --> No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
FV = PV*(1+i)^t --> 10*(1+6)^8
Evaluating ... ...
FV = 57648010
STEP 3: Convert Result to Output's Unit
57648010 --> No Conversion Required
57648010 <-- Future Value
(Calculation completed in 00.015 seconds)

## < 11 Other formulas that you can solve using the same Inputs

Number of Months
number_of_months = log10((Monthly Payment/Interest Rate)/((Monthly Payment/Interest Rate)-Loan Amount))/log10(1+Interest Rate) Go
EMI
equated_monthly_installment = Loan Amount*Interest Rate*((1+Interest Rate)^Compounding Periods/((1+Interest Rate)^Compounding Periods-1)) Go
Monthly Mortgage Payment
monthly_payment = (Mortgage Amount*Interest Rate*(1+Interest Rate)^Compounding Periods)/((1+Interest Rate)^Compounding Periods-1) Go
Monthly Payment
monthly_payment = (Loan Amount*Interest Rate*(1+Interest Rate)^Compounding Periods)/((1+Interest Rate)^Compounding Periods)-1 Go
Future Value of a Present Sum when Compounding Periods are given
future_value = Present Value*(1+(Rate of Return/Compounding Periods))^(Compounding Periods*Number of Periods) Go
Present Value of Annuity
present_value_of_annuity = (Monthly Payment/Interest Rate)*(1-(1/(1+Interest Rate)^Number of Months)) Go
Future Value of Annuity
future_value_of_annuity = (Monthly Payment/Interest Rate)*((1+Interest Rate)^Number of Periods-1) Go
Annuity Payment
annuity_payment = (Rate per Period*Present Value)/(1-(1+Rate per Period)^-Number of Periods) Go
Loan Amount
loan_amount = (Annuity Payment/Interest Rate)*(1-(1/(1+Interest Rate)^Compounding Periods)) Go
Future Value of a Present Sum when the number of periods is given
future_value = Present Value*exp(Rate of Return*Number of Periods) Go
Present Value of a Future Sum when total number of periods is given
present_value = Future Value/(1+Interest Rate)^Total Number of Periods Go

## < 2 Other formulas that calculate the same Output

Future Value of a Present Sum when Compounding Periods are given
future_value = Present Value*(1+(Rate of Return/Compounding Periods))^(Compounding Periods*Number of Periods) Go
Future Value of a Present Sum when the number of periods is given
future_value = Present Value*exp(Rate of Return*Number of Periods) Go

### Future Value of a Present Sum when the total number of periods is given Formula

future_value = Present Value*(1+Interest Rate)^Total Number of Periods
FV = PV*(1+i)^t

## How to Calculate Future Value of a Present Sum when the total number of periods is given?

Future Value of a Present Sum when the total number of periods is given calculator uses future_value = Present Value*(1+Interest Rate)^Total Number of Periods to calculate the Future Value, Future Value of a Present Sum when the total number of periods is given is the calculated future value of any investment when the total number of periods is provided. Future Value and is denoted by FV symbol.

How to calculate Future Value of a Present Sum when the total number of periods is given using this online calculator? To use this online calculator for Future Value of a Present Sum when the total number of periods is given, enter Present Value (PV), Interest Rate (i) and Total Number of Periods (t) and hit the calculate button. Here is how the Future Value of a Present Sum when the total number of periods is given calculation can be explained with given input values -> 5.765E+7 = 10*(1+6)^8.

### FAQ

What is Future Value of a Present Sum when the total number of periods is given?
Future Value of a Present Sum when the total number of periods is given is the calculated future value of any investment when the total number of periods is provided and is represented as FV = PV*(1+i)^t or future_value = Present Value*(1+Interest Rate)^Total Number of Periods. The present value of the annuity is the value that determines the value of a series of future periodic payments at a given time, Interest rate is the amount charged, expressed as a percentage of principal, by a lender to a borrower for the use of assets and Total Number of Periods is the total number of compounding periods for the life of the investment.
How to calculate Future Value of a Present Sum when the total number of periods is given?
Future Value of a Present Sum when the total number of periods is given is the calculated future value of any investment when the total number of periods is provided is calculated using future_value = Present Value*(1+Interest Rate)^Total Number of Periods. To calculate Future Value of a Present Sum when the total number of periods is given, you need Present Value (PV), Interest Rate (i) and Total Number of Periods (t). With our tool, you need to enter the respective value for Present Value, Interest Rate and Total Number of Periods and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Future Value?
In this formula, Future Value uses Present Value, Interest Rate and Total Number of Periods. We can use 2 other way(s) to calculate the same, which is/are as follows -
• future_value = Present Value*(1+(Rate of Return/Compounding Periods))^(Compounding Periods*Number of Periods)
• future_value = Present Value*exp(Rate of Return*Number of Periods)
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