Simple Interest Calculator

Calculate simple interest and balance.

Details

$
%

= 36 months

Total to repay

$11,500.00

$10,000 at 5% for 3 years

Principal

$10,000

Interest paid

$1,500.00

This works out simple interest, where interest is charged only on the original amount and never on interest already earned.

It gives the interest and the final total, and shows how far it diverges from compound interest over time.

What simple interest is

Simple interest is calculated only on the original principal. It never earns interest on interest, so the amount added each period is identical.

$10,000 at 5% earns exactly $500 every year, forever. After three years that is $1,500. [Compound interest](/financial/compound-interest-calculator) on the same money would earn $1,576.25, because year two pays on $10,500 rather than $10,000.

Over short periods the gap is small, which is why simple interest is a reasonable approximation for a few months. Over long ones it is enormous: 30 years gives $15,000 simple against $33,219 compounded.

$10,000 at 5%, simple against compound
3 years$1,500 vs $1,576
10 years$5,000 vs $6,289
30 years$15,000 vs $33,219

The gap is negligible at first and then grows without limit. Simple interest is a straight line; compound is a curve.

What to enter

Principal
The original amount. Unlike compound interest, this is the only figure interest is ever charged on.
Interest rate
The annual rate. Make sure it matches the time unit you use.
Time
In years. For months, divide by 12; for days, by 365.

Where simple interest is actually used

Most US car loans
Interest accrues on the outstanding balance daily and does not compound, which is why paying early genuinely saves money.
Many personal loans
Same structure. Each payment covers accrued interest first, then reduces principal.
Short-term and bridging loans
Terms are short enough that compounding would make little difference.
Bond coupon payments
A bond pays a fixed coupon on its face value. Reinvesting those coupons is what introduces compounding, not the bond itself.
Not: savings and credit cards
Savings accounts compound, usually monthly or daily. Credit cards compound daily, which is why balances grow so fast.

What this assumes

The rate is fixed and interest never capitalises. If unpaid interest is ever added to the balance, the loan has stopped being simple interest.

Time and rate must use the same unit. An annual rate with a period in months is the most common error here.

How to calculate simple interest

One multiplication, three inputs.

I = P × r × t
I
Interest earned or owed
P
Principal, the original amount
r
Annual rate as a decimal, so 5% is 0.05
t
Time in years
  1. Convert the rate to a decimal. Divide by 100. 5% becomes 0.05.

  2. Express time in years. 6 months is 0.5. 90 days is 90 ÷ 365, which is 0.2466.

  3. Multiply all three. Principal times rate times time gives the interest.

  4. Add the principal for the total. P + I, or equivalently P(1 + rt).

See a worked example: the same money, two ways of charging interest
Principal
$10,000
Rate
5% a year
Time
3 years

Simple: $10,000 × 0.05 × 3 = $1,500. Total $11,500.

Compound annually: $10,000 × (1.05)³ − $10,000 = $1,576.25.

The difference over three years is $76.25, which is small.

Over 30 years it is $15,000 against $33,219. The gap grows because compound interest keeps paying on interest already earned.

$1,500 of interest, $11,500 total

Frequently asked questions

Problems people actually run into

Mixing the units of rate and time

An annual rate multiplied by a period expressed in months gives an answer twelve times too large. It is by far the most common error with this formula.

Convert time to years first, every time. Six months is 0.5, not 6.

Using simple interest to project savings

Over a few months the two are close enough. Over decades they are not remotely close: $15,000 against $33,219 on $10,000 over 30 years.

Any long-range savings or investment projection needs compound interest. Simple interest will understate it badly.

Results are estimates for general information only and are not professional financial, medical, or legal advice. Read our full disclaimer.

Sources

Last updated: September 4, 2026