Simple Interest Calculator

Enter your principal, annual rate, and term to calculate simple interest, charged only on the original principal, plus your total interest and final amount at maturity.

How to Use

  1. Enter principal

    Input the principal amount to deposit or invest.

  2. Enter rate and time

    Input the annual interest rate (%) and time period (years or months).

  3. View results

    See the total interest earned and the final maturity amount.

What is simple interest?

Simple interest is calculated only on the original principal. Because the interest earned each period is never added back to the principal, the amount earned in any given year stays exactly the same no matter how long the term runs. For example, if you deposit 10,000,000 won at 5% per year, you earn 500,000 won in the first year and the very same 500,000 won in the fifth year.

Where is it used?

  • Lump-sum term deposits: products that pay all the interest once at maturity rather than reinvesting it along the way
  • Some bonds and private loans: cases where a fixed rate applies for the agreed term
  • Short-term cash management: trades of a year or less where the compounding effect is negligible

Its strength is a simple structure that makes returns easy to predict, but keep in mind that over longer terms the total return falls short of what compound interest would deliver.

The Formula

Simple interest is worked out in a single line.

Interest (I) = Principal (P) × Annual rate (r) × Time (t)

Total = Principal (P) + Interest (I)

Here P is the principal, r is the annual rate written as a decimal (5% → 0.05), and t is the number of years. Note that you must divide the percentage rate by 100 to convert it to a decimal rather than entering the percentage as is.

Worked Example

For a principal of 10,000,000 won at 5% per year over 3 years:

  • Interest = 10,000,000 × 0.05 × 3 = 1,500,000 won
  • Total = 10,000,000 + 1,500,000 = 11,500,000 won
  • Monthly equivalent interest = 1,500,000 ÷ (3 × 12) = 41,667 won

Frequently Asked Questions

What is simple interest?
Simple interest is calculated only on the original principal. With a principal of 10,000,000 won at 5% per year, you earn the same 500,000 won every year, and because the interest is never reinvested, the total return is lower than with compound interest.
What is the simple interest formula?
Interest (I) = Principal (P) × Annual rate (r) × Time (t), and the total is principal + interest. The annual rate is converted to a decimal for the calculation (5% → 0.05). For example, depositing 10,000,000 won at 5% for 3 years yields 1,500,000 won in interest.
What is the difference between simple and compound interest?
Simple interest is earned only on the principal, while compound interest is earned on the principal plus the accumulated interest. The longer the term, the more compound interest pulls ahead, whereas simple interest is easy to calculate and makes returns easy to predict.
How do I find the monthly equivalent interest?
Divide the total simple interest over the whole term by the total number of months (years × 12). For example, dividing 1,500,000 won of interest earned over 3 years by 36 months gives roughly 41,667 won as the monthly equivalent.
How do I enter a period given in months?
This calculator takes the period in years. For a term in months, such as 18 months, divide by 12 and enter it as a decimal like 1.5 years. It is applied directly to t in the formula and calculated exactly.
Which financial products use simple interest?
Simple interest can apply to lump-sum term deposits, some bonds, and private loans. It is mainly used in structures where the interest is not reinvested along the way but paid in full at maturity.
Is the calculated interest a pre-tax amount?
Yes, this calculator shows the interest before tax. The actual amount received is after interest income tax (15.4% for ordinary deposits in Korea) is deducted, so the after-tax return is somewhat lower than the figure shown.
Why does the interest result have no decimal places?
Interest and the total are rounded to whole units (zero decimal places). As a result, values that do not divide evenly, such as the monthly equivalent interest, appear as an approximation rounded to the nearest unit.
Updated 2026 — latest rates

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