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Simple Interest Calculator
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Calculate simple interest and the final amount using your principal, annual interest rate, and time period. Choose a duration in years, months, or days, select a currency, and see your results update as you change the inputs.
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Simple Interest Calculator
Calculate simple interest and the final amount using your principal, annual interest rate, and time period. Choose a duration in years, months, or days, select a currency, and see your results update as you change the inputs.
Quick guide
How to use
Enter the principal: Type the original amount of money you want to calculate interest on.
Enter the annual interest rate: Provide the rate as a percentage, such as 5%.
Choose the time unit: Enter the duration in years, months, or days.
Select the day-count convention: If you use days, choose either a 365-day year or a 360-day year.
Choose a currency: Select the currency used to display your amounts.
Set decimal precision: Choose how many decimal places should appear in the results.
The calculator updates the results as you change the inputs. You can also use the reset control to clear the values or copy a summary of your calculation.
Details
About this tool
Calculate simple interest and the final amount using your principal, annual interest rate, and time period. Choose a duration in years, months, or days, select a currency, and see your results update as you change the inputs.
What Is Simple Interest?
Simple interest is calculated only on the original amount of money, known as the principal. The principal stays constant throughout the calculation, so the same amount of interest is earned or charged for each equal period of time.
Simple interest is commonly used in some loans, short-term borrowing arrangements, and basic investment calculations.
Simple Interest Formula
The formula for calculating simple interest is:
I = P × r × t
Where:
I = Total simple interest
P = Original principal
r = Annual interest rate expressed as a decimal
t = Time period in years
For example, an annual interest rate of 5% is entered into the formula as 0.05.
To calculate the final amount:
A = P + I
Where A is the principal plus the total interest.
Simple Interest vs. Compound Interest
The main difference is how interest is calculated.
With simple interest, interest is always calculated on the original principal. Previously earned interest is not added to the principal for future calculations.
With compound interest, earned interest is added to the balance, and future interest can be calculated on both the original principal and accumulated interest.
For example, $10,000 invested at 5% per year for three years earns $1,500 in simple interest. With annual compounding at the same rate, the interest would be $1,576.25.
Understanding the Results
The calculator displays several values to help you understand the calculation:
Principal: The original amount used in the calculation.
Total simple interest: The interest accumulated over the selected period.
Final amount: The principal plus the total interest.
Average interest per year: The average interest earned or charged per year over the selected period.
Simple return: The total interest expressed as a percentage of the original principal.
Year-by-year schedule: An optional breakdown showing the interest and balance for each year.
The year-by-year schedule is useful for seeing how the balance changes over time. With simple interest, the interest added for each full year remains constant when the principal and annual rate do not change.
365-Day and 360-Day Conventions
When you enter a duration in days, the calculator needs a day-count convention to convert the period into years.
365-day convention: Divides the number of days by 365. It uses a standard 365-day year for the calculation.
360-day convention: Divides the number of days by 360. This convention is used in some financial calculations and agreements.
For example, consider a principal of $10,000 at an annual rate of 5% for 180 days:
Using 365 days: $10,000 × 0.05 × (180 ÷ 365) = approximately $246.58 interest.
Using 360 days: $10,000 × 0.05 × (180 ÷ 360) = $250 interest.
The selected convention affects the result, so check the terms of the relevant loan or investment when applicable.
Simple Interest Calculation Examples
Example 1: $10,000 at 5% for 3 years
Principal: $10,000
Annual interest rate: 5%
Time: 3 years
Calculation:
$10,000 × 0.05 × 3 = $1,500
Total interest: $1,500
Final amount: $11,500
Average interest per year: $500
Simple return: 15%
Example 2: Changing the interest rate
Suppose you keep the principal at $10,000 and the duration at 3 years but increase the annual rate from 5% to 6%.
$10,000 × 0.06 × 3 = $1,800
The total interest increases from $1,500 to $1,800, and the final amount becomes $11,800.
Example 3: Changing the duration
Suppose the principal is $10,000 and the annual interest rate is 5%, but the duration is reduced from 3 years to 2 years.
$10,000 × 0.05 × 2 = $1,000
The total interest is $1,000, and the final amount is $11,000.
These examples show that, with a fixed principal and annual rate, simple interest increases in direct proportion to the time period.
Additional Calculator Features
Live calculations: Results update as you change the principal, rate, or duration.
Flexible time units: Calculate interest using years, months, or days.
Day-count options: Choose a 365-day or 360-day convention for day-based calculations.
Currency selection: Display amounts using your preferred currency.
Decimal precision: Choose the number of decimal places shown in the results.
Year-by-year schedule: View an optional breakdown of yearly interest and balances.
Copy summary: Copy the calculation results for reference or sharing.
Reset: Clear the inputs and start a new calculation.
Input validation: Receive clear feedback when entered values are invalid.
Practical inputs
Examples JSON
Simple Interest Calculation Examples
Example 1: $10,000 at 5% for 3 years Principal: $10,000 Annual interest rate: 5% Time: 3 years Calculation: $10,000 × 0.05 × 3 = $1,500 Total interest: $1,500 Final amount: $11,500 Average interest per year: $500 Simple return: 15% Example 2: Changing the interest rate Suppose you keep the principal at $10,000 and the duration at 3 years but increase the annual rate from 5% to 6%. $10,000 × 0.06 × 3 = $1,800 The total interest increases from $1,500 to $1,800, and the final amount becomes $11,800. Example 3: Changing the duration Suppose the principal is $10,000 and the annual interest rate is 5%, but the duration is reduced from 3 years to 2 years. $10,000 × 0.05 × 2 = $
Help
Frequently asked questions
What is the formula for simple interest?
The simple interest formula is I = P × r × t. I represents total interest, P is the original principal, r is the annual interest rate expressed as a decimal, and t is the time in years.
How do I calculate simple interest?
Multiply the principal by the annual interest rate and the time period in years. For example, $10,000 at 5% for three years earns $1,500 in simple interest.
What is the difference between simple and compound interest?
Simple interest is calculated only on the original principal. Compound interest is calculated on the principal and previously accumulated interest, so the balance can grow faster over time.
Does the calculator support months and days?
Yes. You can enter a period in years, months, or days. For day-based calculations, you can choose a 365-day or 360-day convention.
What is the difference between a 365-day and 360-day year?
A 365-day convention divides the number of days by 365, while a 360-day convention divides it by 360. The choice can change the calculated interest for the same number of days.
What does simple return mean?
Simple return is the total simple interest expressed as a percentage of the original principal. It does not include additional gains, fees, taxes, or other adjustments.
Are the calculator results guaranteed to match a bank or lender?
Not necessarily. This calculator estimates interest using a fixed principal and simple interest. Actual financial products may use different day-count conventions, payment schedules, fees, taxes, or compounding methods. Check the relevant agreement for the exact calculation rules.