Loan Amortization Schedule Calculator

See every payment split into principal and interest. Add extra amounts and track payoff date. Export schedules, compare scenarios, and budget with confidence monthly.

Calculator

Use the options below to build an amortization schedule, including extras, interest-only periods, and rate changes.
Total principal borrowed.
Fixed rate unless you add changes below.
Changes the schedule cadence and periodic rate.
You can add additional months too.
Extra months beyond full years.
Schedule starts from this date.
Pay interest only, then re-amortize.
Applied to principal each payment.
Applied at the end of each loan year.
Optional lump-sum principal payment.
Which payment number receives the lump sum.
Choose detail level for results display.
Recommended for cleaner totals.

Optional rate changes (up to 3)

If a change starts at payment N, that payment and onward uses the new rate and re-amortizes.

Example data table

Sample inputs and a few first payments for illustration.
Input Value Notes
Loan amount250,000Principal borrowed
Annual rate6.50%Fixed rate
Term30 yearsMonthly payments
Extra per payment50Principal reduction
First payment date2026-05-11Example start
# Date Payment Principal Interest Extra Balance
12026-05-111,630.17276.001,354.1750.00249,724.00
22026-06-111,630.17277.501,352.6750.00249,446.50
32026-07-111,630.17279.001,351.1750.00249,167.50

Formula used

This calculator uses standard amortization math, adjusted for payment frequency and optional events.

Periodic rate

If the annual nominal rate is APR and payments per year are m, then:

r = (APR / 100) / m

Regular payment (fixed-rate phase)

For principal P, periodic rate r, and n payments:

Payment = P · r / (1 − (1 + r)−n)

Per payment breakdown

Interest = Balance · r
Principal = ScheduledPayment − Interest
NewBalance = Balance − (Principal + Extra)

When a rate change begins, the calculator re-amortizes the remaining balance across remaining payments.

How to use this calculator

  1. Enter the loan amount, annual interest rate, term, and first payment date.
  2. Choose a payment frequency to match your lender schedule.
  3. Add extras (per payment, yearly, or one-time) to see payoff changes.
  4. If your rate can change, fill up to three rate-change rows.
  5. Press Calculate schedule to view results above the form.
  6. Use Download CSV or Download PDF to export your schedule.

Payment composition shifts over time

Early payments are interest-heavy because interest is calculated on the highest balance. For a $250,000 loan at 6.50% over 30 years with monthly payments, the scheduled payment is about $1,580.17. In month one, interest is roughly $1,354.17 and principal about $226.00 (before extras). As the balance declines, interest falls and principal rises, accelerating equity build-up later.

Extra payments change both term and cost

Extra principal reduces the balance immediately, shrinking future interest charges. Adding $50 per month to the same example can shorten payoff from 360 payments to about 329 payments, saving roughly $32,900 in interest. Lump sums work similarly: a one-time $5,000 extra early usually saves more than the same amount near the end.

Frequency affects cash flow and total interest

Weekly and biweekly schedules use smaller, more frequent payments and a periodic rate based on payments per year. When the total paid per year is higher than the monthly equivalent, the loan can retire earlier. Many borrowers choose biweekly because 26 payments can feel like “13 monthly” payments across a year. The schedule table helps you match payments to payroll timing and see the balance path for each cadence.

Interest-only periods require a reset plan

During an interest-only phase, payments cover interest and the balance stays flat unless you add extra principal. When amortization begins, the remaining balance must be repaid over fewer payments, so the scheduled payment typically jumps. Model different interest-only lengths to measure that jump and test mitigation with extras.

Rate changes and scenario comparisons

If the annual rate changes at a specific payment number, the schedule re-amortizes the remaining balance across the remaining term. For example, moving from 6.50% to 7.50% at payment 25 recalculates the payment for the remaining term and increases total interest unless offset by extra principal. Export CSV/PDF and compare total interest, payoff date, and ending balance. Even a 1.00% rate increase early can add tens of thousands in interest, depending on term and extras.

FAQs

1) What does “regular payment” represent?

It is the scheduled payment used after any interest-only period. It is recalculated when a rate change starts so the remaining balance amortizes over the remaining payments.

2) Why can monthly, biweekly, and weekly totals differ?

The periodic rate is APR divided by payments per year. More frequent payments can reduce interest faster if they increase total annual paid, but the exact impact depends on your chosen cadence and extras.

3) How are extra payments applied?

Extras are treated as additional principal. They reduce the balance immediately, which lowers future interest. Extras are capped so the balance never goes below zero on the final payment.

4) What happens during an interest-only period?

Each payment covers interest for that period, so scheduled principal is zero. If you add extras, they still reduce principal. When amortization begins, the payment usually increases because fewer payments remain.

5) How do rate changes work in this schedule?

Enter a payment number and a new annual rate. Starting on that payment, the periodic rate updates and the calculator re-amortizes the remaining balance across the remaining term, keeping the schedule consistent.

6) Why might my lender’s amortization differ slightly?

Lenders may use different day-count conventions, rounding rules, or payment application order. This tool uses a nominal APR divided by payments per year and optional rounding to cents for a clear, comparable schedule.

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Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.