Simple Interest Calculator
Calculate simple interest on a principal over any period, and see exactly how much less it is than compound interest on the same terms.
How to use this calculator
- 1Enter the principal — the original amount borrowed or deposited.
- 2Enter the annual rate and the length of time, choosing the matching unit.
- 3Compare the result against the compound figure shown underneath to see what compounding is worth.
How the calculation works
I = P × r × t and A = P + I- I
- Interest earned or owed
- P
- Principal — the original amount
- r
- Annual rate as a decimal (6% = 0.06)
- t
- Time in years
- A
- Final amount
Months are converted with t = months ÷ 12 and days with t = days ÷ 365. Some lenders use a 360-day year for daily interest, which produces slightly higher figures.
The defining property is that interest is always calculated on the original principal. The balance grows in a straight line, not a curve.
Worked example
$5,000 at 6% for 3 years
- 1.I = 5,000 × 0.06 × 3 = $900.
- 2.The final balance is 5,000 + 900 = $5,900.
- 3.Compounded annually the same deposit would reach $5,955.08, so compounding is worth $55.08 here.
Result: $900 interest, $5,900 total
What simple interest is
Simple interest is the most basic way of pricing the use of money: a fixed percentage of the original amount is charged for every period that passes, and that percentage never changes even as time goes on. Nothing about the calculation looks at how much interest has already accrued — only the original principal ever earns or costs anything. That single restriction is what makes the growth of a simple-interest balance perfectly linear rather than curved.
Simple interest versus compound interest
The distinction between simple and compound interest comes down to one question: does interest itself earn interest? Under simple interest, the answer is no — the interest calculated in month one has no effect on the interest calculated in month two, because both are based on the same unchanging principal. Under compound interest, each period’s interest is added to the balance before the next period’s interest is calculated, so the amount being charged grows a little larger every time.
Over short periods the difference is small. Over long ones it becomes substantial, because compounding is an exponential process while simple interest stays a straight line — this is why almost every long-term savings or investment product compounds, while simple interest survives mainly in short-duration or specialised instruments.
Where simple interest still shows up
Despite compounding being the default almost everywhere else in finance, simple interest persists in a handful of specific corners:
- Short-term lending — some personal loans, especially in certain international markets, are quoted and charged on a simple-interest, flat-rate basis rather than a reducing balance.
- Bonds between coupon dates — accrued interest owed to a bond seller for the days since the last coupon payment is typically calculated using simple interest over that short window.
- Certain court-ordered and statutory interest — some jurisdictions specify simple interest by law for calculating interest owed on judgments or overdue statutory payments.
Why a "flat rate" loan can be more expensive than it sounds
Some lenders quote a loan using a flat, simple-interest rate applied to the original amount borrowed for the full term — even though the borrower has been paying the balance down all along. Because interest keeps being charged on the full original amount rather than the shrinking balance, the true annualised cost of a flat-rate loan works out considerably higher than the quoted rate suggests. Comparing loans fairly means converting a flat rate to its equivalent annual percentage rate on a reducing balance, not comparing the headline percentages directly.
What this assumes, and where it stops
Assumptions
- Interest never compounds — it is always calculated on the original principal.
- The rate is constant throughout.
- A year is 365 days when converting from days.
Limitations
- Very few savings accounts pay simple interest. It appears mainly in short-term loans, some bonds between coupon dates, and certain car and personal finance products.
- Where a lender advertises a "flat rate", the effective APR is roughly double the flat rate because you are paying interest on the original amount even as your balance falls.
Common questions
When is simple interest actually used?
Short-term instruments: Treasury bills, some certificates of deposit, bond accrued interest between coupons, and "flat rate" consumer loans in some markets. Most savings and credit products compound.
Why do flat-rate loans look cheap but cost more?
A flat rate charges interest on the full original amount for the whole term, even though you have been paying the balance down. A 6% flat rate on a 3-year loan is roughly equivalent to an 11% reducing-balance APR. Always compare using APR.
Sources
- Interest rate basics — US Securities and Exchange Commission
Formula and content last reviewed on .
Results are estimates for information only, not professional advice.
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