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Finance calculator

Loan Payment Calculator

Calculate fixed monthly loan payments from principal, annual rate, and term. Shows amortization-style payment math. Runs locally in your browser.

Instant result
Result

Enter values to calculate.

Inputs
Mode
Formula
Trust summary Engine tested · Specification checked · v1.1.0
Input interpretation
Enter values to calculate.
Result
Model
Monthly payment, total paid, and total interest for a fixed-rate amortizing loan.
Scope
Fixed rates and terms as entered; no fees or taxes unless modeled.
Verification
Engine tested · Specification checked · v1.1.0
Named expert review
Optional · Not performed
Specification basis
  • Consumer Financial Protection Bureau (CFPB) — how amortizing loan payments are structured
  • Truth in Lending Act / Regulation Z (conceptual) — periodic rate and payment disclosure identities
  • Standard mortgage PMT formula: PMT = P·r(1+r)^n / ((1+r)^n − 1) with r = annual/12, n = months
Specification basis

Formulas

Core equations used by this calculator.

PrimaryPMT = P·r(1+r)^n / ((1+r)^n−1); r = annual/12; n = years×12
iRuns locally in your browser. Results are informational — verify critical financial decisions independently.

How to use

1

Enter the known values

Fill in each field with amounts and rates as labeled.

2

Calculate

Results update as you type; compare scenarios below when available.

3

Read the outputs

Check the result panel for the primary figure and supporting totals.

Example calculations

Common configurations with formula and result.

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Worked example

250,000 at 6.5% for 30 years → monthly payment ≈ 1,580.17

PMT = P·r(1+r)^n / ((1+r)^n−1); r = annual/12; n = years×12
See result panel

Loan Payment calculator specification

Version 1.1.0 · Engine tested

Calculation status
  • Engine tested 3 published cases
  • Named expert review Not performed
  • Calculation version 1.1.0

Review policy

Definition
An amortizing loan payment is the fixed periodic amount that pays down both interest and principal so the balance reaches zero at the end of the term. Monthly payment uses PMT = P·r(1+r)^n / ((1+r)^n−1) with r = annual rate/12 and n = years×12.
What it calculates
Monthly payment, total paid, and total interest for a fixed-rate amortizing loan.
Inputs
  • Values shown on the calculator form
Outputs
  • Primary result in the result panel
Formula
PMT = P·r(1+r)^n / ((1+r)^n−1); r = annual/12; n = years×12
Assumptions
  • Fixed rates and terms as entered; no fees or taxes unless modeled.
  • Calculation runs locally in the browser.
Units
  • Currency units as entered (dimensionless rates in %)
Boundary conditions
  • Zero or missing required fields yield zero or empty results.
  • Negative inputs are treated as zero.
Example
250,000 at 6.5% for 30 years → monthly payment ≈ 1,580.17
Validation cases

3 published on this page

  • 250000 · 6.5% · 30 yr → payment ≈ 1580.17
  • 10000 · 0% · 5 yr → payment = 166.67
  • 200000 · 4% · 15 yr → payment ≈ 1479.38
Specification basis
  • Consumer Financial Protection Bureau (CFPB) — how amortizing loan payments are structured
  • Truth in Lending Act / Regulation Z (conceptual) — periodic rate and payment disclosure identities
  • Standard mortgage PMT formula: PMT = P·r(1+r)^n / ((1+r)^n − 1) with r = annual/12, n = months
Calculation version
1.1.0

Background

Interpretation and common distinctions.

About this calculator

An amortizing loan payment is the fixed periodic amount that pays down both interest and principal so the balance reaches zero at the end of the term. Monthly payment uses PMT = P·r(1+r)^n / ((1+r)^n−1) with r = annual rate/12 and n = years×12.

Example

250,000 at 6.5% for 30 years → monthly payment ≈ 1,580.17

Other calculators in this family: Compound Interest, Simple Interest, ROI Calculator .

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Frequently asked questions

Key distinctions behind the calculation.

How does the Loan Payment Calculator work?

It uses PMT = P·r(1+r)^n / ((1+r)^n−1); r = annual/12; n = years×12. All math runs locally in your browser.

Can I share my inputs?

Yes. Use Copy link in the result panel — the URL stores your current inputs.