💰
💰 Money tools

Equal Principal Repayment Calculator

Results update as you type. Any currency — pick yours below.

Your numbers

Understanding the equal principal repayment calculator — concept and principle

With equal principal repayment (also called constant amortization), you repay the same amount of principal every month and pay interest on the remaining balance. The first payment is the largest and payments shrink steadily to the end. This calculator shows the first and last payment, the fixed principal portion, total interest, and how much interest you save compared with an equal-payment (annuity) loan of the same rate and term.

Equal principal payments in months 1, 180 and 360A $200,000 loan at 6% over 30 years repays $555.56 of principal each month. Interest falls from $1,000 in month 1 to $502.78 in month 180 and $2.78 in month 360, so payments fall from $1,555.56 to $558.33. Total interest is $180,500, $51,176 less than with equal payments.Same principal every month, shrinking interest$1,555.56$1,000.00$555.56month 1$1,058.33$502.78$555.56month 180$558.33$555.56month 360principal 200,000 ÷ 360interest on balanceTotal interest$180,500Equal payments instead$231,676Interest saved$51,176
Payments start high and fall each month because interest is charged only on the shrinking balance.

How it is calculated

With loan P, monthly rate i = annual rate ÷ 12 and N = years × 12:

The principle

Interest is always charged on what you still owe. Because the balance falls by the same amount every month, it declines in a straight line, and so does the interest. The average balance over the loan is about half the original amount, which gives the (N + 1) ÷ 2 factor. An annuity loan keeps the payment flat by repaying less principal at the start, so its balance stays higher for longer and more interest accrues in total.

Worked example

Default inputs: $200,000, 6% a year, 30 years (360 months).

  1. Principal each month: 200,000 ÷ 360 = $555.56; monthly rate 0.5%.
  2. First payment: 555.56 + 200,000 × 0.005 = $1,555.56.
  3. Last payment: 555.56 × 1.005 = $558.33.
  4. Total interest: 0.005 × 200,000 × 361 ÷ 2 = $180,500.00; total paid $380,500.00.
  5. Annuity interest: $1,199.10 × 360 − 200,000 = $231,676.38.
  6. Saving: $51,176.38.

How to read the result

Equal principal costs less interest overall, but the early payments are much higher: here $1,555.56 versus $1,199.10 for an annuity. Choose it if you can comfortably afford the first payments and expect your income to stay stable or fall, such as near retirement. If cash flow is tight early on, an annuity loan with extra prepayments later can be a middle path.

Common mistakes

Keep in mind: The calculation assumes a fixed rate and no prepayments or fees. This is not financial advice.

Frequently asked questions

Equal principal or equal payment?

Equal principal starts higher but costs less interest; equal payment is easier to budget.

What is the total interest formula?

Monthly rate × principal × (N + 1) ÷ 2.

Why does the payment drop every month?

The principal part is fixed while interest falls with the balance.

Sources: Brealey, Myers and Allen, Principles of Corporate Finance (loan amortization)

Checked 8 Nov 2026. Standard financial mathematics (time value of money). Estimates for information only — not financial advice.

💰 All money tools →🌍 Calculators by country →