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Simple Interest Calculator

Calculate simple interest on savings or loans. Compare simple vs compound interest side by side, analyze loan costs, and see how day count conventions affect your returns.

$
Starting amount or deposit
%
Annual percentage rate (APR)
Affects calculation when time is in days

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How to Use This Calculator

Calculate Interest tab

Enter your principal amount, annual interest rate, and time period (in years, months, or days). The calculator shows total interest earned or owed, total amount, and a per-year/month/day breakdown. Expand "More options" to change the day count convention for day-based calculations.

Simple vs Compound tab

Compare simple and compound interest side by side over the same principal, rate, and time. See a year-by-year table showing how compound interest pulls ahead — the difference grows exponentially. Adjust compounding frequency (monthly, quarterly, annual) under "More options."

Loan Interest tab

Compare a simple interest loan to a standard compound amortized loan. Enter loan amount, rate, and term. See which costs less and by how much. Add extra payments under "More options" to see how quickly you can pay off a simple interest loan.

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The Formula

Simple interest is calculated using one of the most straightforward formulas in finance:

I = P × r × t

Where:
I = Interest earned or owed
P = Principal (starting amount)
r = Annual interest rate (as a decimal)
t = Time in years

Total Amount = P + I

For months: t = months ÷ 12
For days (Actual/365): t = days ÷ 365
For days (30/360): t = days ÷ 360

Unlike compound interest, simple interest is linear — you earn the same dollar amount each period. There's no "interest on interest." This makes it easy to calculate but means your money grows more slowly over long periods.

For comparison, compound interest uses: A = P(1 + r/n)nt, where n is the compounding frequency. The difference between simple and compound grows dramatically over time.

Example

Emma — Lends $10,000 via Promissory Note

Emma lends $10,000 to a friend via a promissory note at 5% simple interest for 3 years. Here's what she can expect:

Simple Interest Calculation

Principal (P)$10,000
Annual rate (r)5%
Time (t)3 years
Interest: $10,000 × 0.05 × 3$1,500
Total repayment$11,500

What If It Were Compound Interest?

Compound (monthly): A = $10,000(1 + 0.05/12)^(12×3)$11,614.72
Compound (annual): A = $10,000(1.05)^3$11,576.25
Difference (annual compounding)$76.25

With simple interest, Emma earns $1,500 total. If it were compound interest (annual), she'd earn $1,576.25 — a difference of $76.25. Over 3 years the gap is small, but over 10+ years it grows exponentially.

FAQ

Simple interest is a method of calculating interest where you earn (or owe) a fixed percentage of the original principal each period. The formula is I = P x r x t. Unlike compound interest, simple interest does not include "interest on interest" — the interest amount stays the same each year regardless of how much has already been earned.
Simple interest is calculated only on the original principal: I = P x r x t. Compound interest is calculated on the principal plus any previously earned interest: A = P(1 + r/n)^(nt). Over short periods the difference is small, but over long periods compound interest grows exponentially while simple interest grows linearly. For example, $10,000 at 5% for 20 years: simple interest yields $10,000 in interest, while monthly compounding yields $17,160 — a $7,160 difference.
Simple interest is used in several common financial products: U.S. Treasury bills (T-bills), promissory notes between individuals, some personal loans, federal student loans (interest accrues on original balance during deferment), some car loans, and short-term commercial lending. It’s also the basis for calculating interest in many legal judgments and tax penalties.
Day count conventions determine how the number of days in a period is calculated for interest purposes. Actual/365 divides actual days by 365 and is the most common US convention. 30/360 assumes each month has 30 days and each year has 360 — used for corporate bonds and some commercial loans. Actual/Actual uses the actual number of days in the year (365 or 366) and is used for U.S. Treasury bonds. The convention you use can change the interest amount by a small but meaningful percentage.
Generally yes. With a simple interest loan, you only pay interest on the original principal — not on accumulated interest. This means the total cost of borrowing is lower compared to a compound interest loan at the same rate and term. However, simple interest loans are less common for large, long-term borrowing (like mortgages). For savers and investors, compound interest is better because your earnings accelerate over time.

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