AbraCalc

Loan Calculator

Calculate your monthly loan payment, total interest, and total cost.

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APA

AbraCalc. (2026). Loan Calculator [Online calculator]. Retrieved from https://abracalc.com/calculator/loan-calculator/

BibTeX

@misc{abracalc-loan-calculator, author = {AbraCalc}, title = {Loan Calculator}, year = {2026}, howpublished = {\url{https://abracalc.com/calculator/loan-calculator/}} }

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How to use this tool

  1. Enter loan amount, annual rate and term in the fields above.
  2. Results update instantly as you type — or click Calculate.
  3. Read your monthly payment and the full breakdown beneath it.

Calculate your monthly loan payment, total interest, and total cost.

⚠ This tool provides general estimates for education only and is not financial, tax or legal advice. Figures may not reflect your situation — verify with a qualified professional.

Formula

Monthly payment M = P × r(1 + r)n ÷ [(1 + r)n − 1]

When rate = 0: M = P ÷ n.

Where P = principal, r = monthly rate (annual rate ÷ 12 ÷ 100), n = total payments (years × 12).

Total interest = M × nP.   Total paid = M × n.

How it works

This calculator uses the standard amortisation formula to compute the fixed monthly repayment that fully retires a loan at the specified interest rate over the chosen term, with each instalment allocated first to monthly interest and the remainder to principal reduction.

At a zero interest rate the formula reduces to a straight principal split. Results assume a fixed rate and equal monthly payments; fees, prepayment penalties, or variable-rate adjustments are not included.

Worked example

  1. Inputs: $12,000 loan, 0% annual rate, 1-year term.
  2. Number of payments: n = 1 × 12 = 12.
  3. Because rate = 0, use simplified formula: M = 12,000 ÷ 12 = $1,000.
  4. Total paid = 1,000 × 12 = $12,000. Total interest = $12,000 − $12,000 = $0.

Monthly payment = $1,000 | Total interest = $0 | Total paid = $12,000

Common mistakes to avoid

  • Entering the annual interest rate without dividing by 12 to get the monthly rate — using the annual rate directly overstates monthly payments dramatically.
  • Forgetting to enter the loan term in months rather than years when the field expects months — a 30-year mortgage entered as 30 instead of 360 computes as a 30-month loan.
  • Ignoring fees, PMI, and property taxes when interpreting the monthly payment output — the formula shows principal-and-interest only.

Key terms

Amortisation
The gradual repayment of a loan through scheduled instalments that each cover accrued interest and a portion of the principal balance.
Principal
The original borrowed amount on which interest is charged.
Monthly payment
The fixed amount paid each month that, over the loan term, repays both principal and interest in full.
Annual Percentage Rate (APR)
The yearly cost of borrowing expressed as a percentage; the calculator uses this divided by 12 for the monthly rate.
Term
The agreed loan duration in years (converted to months for calculation); longer terms reduce monthly payments but increase total interest paid.

Frequently asked questions

What happens to total interest if I make extra principal payments?
Extra payments reduce the outstanding principal, which reduces the interest charged in subsequent months. Even one extra payment per year can cut years off a 30-year mortgage.
Why does my first payment go mostly to interest?
Amortization front-loads interest because interest is calculated on the remaining balance. Early in the loan the balance is highest, so more of each payment covers interest rather than principal.
Does the calculator account for compound interest?
Standard mortgage amortization compounds monthly — interest accrues on the outstanding balance each month. The formula M = P x r(1+r)^n / ((1+r)^n - 1) incorporates this.

References & sources