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Amortization Schedule Calculator

Enter the loan amount, interest rate and term to get the fixed monthly payment, total interest and total paid — plus a year-by-year breakdown of how your balance falls.

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Total interest
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Amortization — Quick answer

A fixed payment covers interest on the balance first; the rest cuts principal. Early payments are mostly interest.

M = P × r ÷ (1 − (1 + r)−n)

Worked example: $320,000 at 6.5% for 30 yrs → $2,022.62/mo, total interest $408,142.36 ($728,142.36 paid).

Shorter term, far less interest ($320,000 @ 6.5%)

TermMonthlyTotal interest
15 yr$2,787.54$181,757.84
20 yr$2,385.83$252,600.17
30 yr$2,022.62$408,142.36

Principal & interest only — excludes taxes, insurance, PMI. Not financial advice.

📋 Amortization Schedule Calculator

Enter the loan amount, the annual interest rate, and the term in years.

Monthly payment
Total interest
Total paid
Number of payments

⚠️ Principal and interest on a fixed-rate loan only — it excludes property taxes, insurance, PMI, HOA and fees, so a real mortgage payment (PITI) is higher. Assumes a constant rate. Educational only — not financial advice.

An amortization schedule is the repayment plan behind every fixed-rate loan. The monthly payment never changes, but its makeup does: each month interest is charged on the remaining balance, and whatever's left of the payment chips away at the principal. Because the balance is highest at the start, early payments are mostly interest and later ones mostly principal. The schedule lays this out month by month until the balance reaches zero.

Reviewed: June 20, 2026 · Author: Naveen P N, Founder — AI Calculator · Verified against: the standard amortizing-loan formula, recomputed in code. Not financial advice.

The amortization formula

Monthly payment
M = P × r ÷ (1 − (1 + r)−n)
Each month
interest = balance × r  ·  principal = M − interest

P is the loan amount, r is the monthly rate (annual rate ÷ 12), and n is the number of payments (years × 12). The payment formula sizes M so the balance lands on exactly zero at payment n. From there the schedule is mechanical: charge interest on the current balance, subtract it from the payment to get the principal portion, reduce the balance, repeat. The total interest is simply M × n − P.

Worked example — $320,000 at 6.5% for 30 years

Scenario: loan $320,000, rate 6.5% (r = 0.0054167), term 30 years (n = 360).

Monthly payment
320,000 × 0.0054167 ÷ (1 − 1.0054167−360) = $2,022.62
Total interest
2,022.62 × 360 − 320,000 = $408,142.36

The payment is $2,022.62 and you'll pay $408,142 of interest over 30 years — more than the original loan. Month one's interest alone is about $1,733, so only ~$290 reduces principal; by the final year almost the whole payment is principal. Shortening the term flips the maths: at 15 years the payment rises to $2,787.54 but total interest drops to $181,758 — less than half. That trade-off, lower payment versus less interest, is the central choice in any loan.

Frequently Asked Questions

What is amortization?

The plan that pays a fixed-rate loan to zero. Fixed payment; interest share falls, principal share rises.

How is the payment found?

M = P·r ÷ (1 − (1+r)⁻ⁿ). $320,000 at 6.5%/30yr = $2,022.62/month.

Why is early payment mostly interest?

Interest is on the balance, biggest at the start. Month one: ~$1,733 interest, ~$290 principal.

Does a shorter term save money?

Yes — 15 yr is $2,787.54/mo but $181,758 interest vs $408,142 over 30 yr.

What's excluded?

Taxes, insurance, PMI, HOA, fees. Real mortgage payment (PITI) is higher.

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