Finance / Borrowing / Loans

Simple Interest Calculator

Calculate simple interest on a principal amount, see total interest earned, and compare with compound growth.

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$1,150.00

Total amount

$150.00

Interest earned

$1,000.00

Principal

5.00%

Effective annual yield

Interest Basics

Simple interest explained: the I = Prt formula

Simple interest is the most straightforward form of interest calculation. It applies a fixed percentage to the original principal for each period, without compounding growth on top of previously earned interest. Understanding how simple interest works helps you evaluate short-term loans, some bond instruments, and everyday financial comparisons before you encounter the more complex behaviour of compound interest.

The simple interest formula

Simple interest is calculated by multiplying three variables: the principal (the original amount), the annual rate expressed as a decimal, and the time in years. The result is the total interest earned or owed over that period. Adding the interest to the principal gives the total amount at the end of the term.

For example, 1,000 invested at a 5% annual simple interest rate for 3 years earns 1,000 × 0.05 × 3 = 150 in interest, giving a total of 1,150 in the same currency. No matter how long the term extends, the interest earned each year stays fixed at 50 because simple interest always applies to the original principal, never to accumulated interest.

The effective annual yield — interest earned per year as a percentage of the principal — equals the annual rate under simple interest, because the annual interest amount is constant. This differs from compound interest, where the effective annual yield increases over time as interest earns further interest.

I = P x r x t

I is the interest earned, P is the principal, r is the annual interest rate as a decimal, and t is the time in years.

A = P + I = P x (1 + r x t)

A is the total amount at maturity, combining the original principal and the accumulated interest.

P = I / (r x t)

Rearranging the formula lets you find the principal needed to earn a target interest amount at a given rate and term.

Simple interest vs compound interest

Simple interest and compound interest diverge significantly over longer time horizons. With simple interest, growth is linear: the same currency amount is added each year. With compound interest, growth is exponential: interest is added to the balance each period, so future interest applies to an ever-larger base.

In practical financial products, simple interest appears most often in short-term instruments, trade credit, and some consumer loans. Auto loans and personal loans sometimes use simple-interest style accrual where interest is computed on the outstanding balance without the same compounding behaviour seen in revolving credit. Simple interest is also common in classroom finance examples because it makes the relationship between rate, time, and principal easy to see clearly.

Savings accounts, mortgages, most investment vehicles, and credit cards all use compound interest. Over a year or less, the difference between simple and compound interest is modest. Over ten or more years, compound interest produces dramatically higher totals, which is why it is described as the engine of long-term wealth building and, in the case of debt, as a financial risk for borrowers who carry balances for extended periods.

Further reading

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