ToolNest

Mortgage Calculator

Monthly payment and amortizationRuns locally · nothing uploaded

Monthly payment
1,896.2
Total interest
382,633.47
Total paid
682,633.47
Amortization schedule (yearly)
YearPrincipalInterestBalance
Year 13,353.1819,401.27296,646.82
Year 23,577.7419,176.7293,069.08
Year 33,817.3518,937.1289,251.73
Year 44,073.0118,681.44285,178.72
Year 54,345.7918,408.66280,832.93
Year 64,636.8318,117.62276,196.1
Year 74,947.3717,807.08271,248.73
Year 85,278.717,475.75265,970.03
Year 95,632.2317,122.22260,337.81
Year 106,009.4316,745.02254,328.38
Year 116,411.8916,342.56247,916.49
Year 126,841.3115,913.14241,075.18
Year 137,299.4815,454.97233,775.7
Year 147,788.3414,966.11225,987.36
Year 158,309.9414,444.51217,677.42
Year 168,866.4713,887.98208,810.95
Year 179,460.2813,294.17199,350.68
Year 1810,093.8512,660.6189,256.83
Year 1910,769.8511,984.6178,486.98
Year 2011,491.1311,263.32166,995.85
Year 2112,260.7110,493.74154,735.14
Year 2213,081.839,672.62141,653.3
Year 2313,957.958,796.5127,695.36
Year 2414,892.747,861.71112,802.62
Year 2515,890.136,864.3296,912.49
Year 2616,954.325,800.1379,958.16
Year 2718,089.794,664.6661,868.38
Year 2819,301.293,453.1642,567.08
Year 2920,593.942,160.5121,973.15
Year 3021,973.15781.30

Results are estimates for reference only and are not financial, lending or tax advice. Confirm actual rates and taxes with your lender or tax authority.

Rates, down payment and repayment rules depend on your lender and local regulations. This tool assumes a fixed rate and ignores rate resets, prepayment, fees, taxes and insurance.

How it works

When to use it

  • Estimate the monthly payment for different loan sizes and terms before buying a home.
  • Compare a fixed (annuity) payment with an equal-principal schedule.
  • Check a lender's quoted payment or remaining balance against your contract rate.

Formula

Fixed payment M = P × i × (1 + i)^n ÷ [(1 + i)^n − 1]

P = principal, i = monthly rate (annual rate ÷ 12), n = number of payments (years × 12).

Equal principal, month k = P ÷ n + (P − principal repaid) × i

Principal is constant, interest falls with the balance, so the payment drops by P ÷ n × i each month.

Equal principal, total interest = P × i × (n + 1) ÷ 2

Worked example

Given: Loan $300,000 at 6.5% for 30 years (360 payments)

  1. i = 6.5% ÷ 12 ≈ 0.5417%, n = 360.
  2. Fixed payment: M = 300,000 × i × (1 + i)^360 ÷ [(1 + i)^360 − 1] ≈ $1,896.20.
  3. Total interest ≈ 1,896.20 × 360 − 300,000 ≈ $382,633.
  4. Equal principal: first payment = 300,000 ÷ 360 + 300,000 × i ≈ 833.33 + 1,625.00 = $2,458.33, then about $4.51 less each month.
  5. Equal-principal total interest = 300,000 × i × 361 ÷ 2 ≈ $293,313.

Result: Equal principal saves about $89,000 in interest but starts about $562 a month higher.

Reading the result

  • Total interest assumes you keep the loan to maturity at the same rate. Extra payments or refinancing lower it.
  • Early years are mostly interest. The yearly schedule shows how slowly the balance falls on a fixed-payment loan.

Limitations

  • Assumes a fixed rate. Adjustable-rate loans change after each reset.
  • Principal and interest only: property tax, homeowners insurance, PMI and HOA fees are not included.

How to use

  1. 1Enter the loan amount, annual interest rate and term in years.
  2. 2Choose fixed payment or equal principal.
  3. 3Review the payment and the amortization schedule.

FAQ

How is the monthly payment calculated?

For a fixed-payment loan: M = P·i·(1+i)^n / ((1+i)^n − 1), where i is the monthly rate and n the number of payments.

Does it include taxes and insurance?

No. It covers principal and interest only. Add property tax, insurance and HOA fees separately.