Current loan · scheduled payments
- Payment per period
- —
- Total interest
- —
- Payoff date
- —
Loan payment planning tool
See how each estimated payment splits between principal and interest, track the balance month by month, and compare payoff scenarios.
Your assumptions
Start with the figures from your offer or loan statement.
Payment breakdown
Balance path
Charts are unavailable right now. The payment summary and schedule are still available below.
Payment by payment
Expand a year to inspect each payment and follow the balance.
Estimates use the inputs and assumptions selected above. Your lender’s dates, rate conventions, fees, posting rules, and rounding may differ; the final payment may be smaller than a regular installment.
Choose a tool for the decision you are working through. These estimates run in your browser and use the figures you provide.
Each row shows one modeled payment date, the amount paid, principal reduction, interest charged, and closing balance. The yearly rows summarize those payments; expand a year to inspect the individual entries. The charts provide a visual summary, while the CSV export is useful when you want to sort or annotate the payment data in a spreadsheet.
For comparison, assume a $250,000 balance, 6.5% nominal APR, monthly payments, periodic APR ÷ 12 interest, and no fees or extra principal. These are mathematical illustrations, not current rate guidance or a lender quote:
| Term | Estimated monthly P&I | Estimated total interest |
|---|---|---|
| 15 years | $2,177.77 | $141,998 |
| 30 years | $1,580.17 | $318,861 |
In this simplified comparison, the 30-year payment is about $598 lower each month, while modeled interest is about $176,863 higher across the full term. This does not tell you which payment fits your budget: it shows why comparing payment, term, total interest, and cash-flow needs together is more informative than comparing the monthly amount alone.
Enter the amount actually financed, not just the purchase price. Compare offers using the same balance, term, and payment frequency; then enter each quoted APR, financed fee, and any planned extra payment in a scenario card. A longer term can lower the scheduled payment while increasing total interest, so review payment, interest, and payoff date together. Mortgage tax, insurance, PMI, or HOA entries are estimates displayed separately from principal and interest.
Periodic mode converts the entered nominal annual rate into a rate per payment period. For a monthly schedule that is APR ÷ 12; other frequencies divide by the number of payments per year. Simple daily mode instead applies APR to the outstanding balance for the actual number of days between modeled payments using 365.25 days per year. The loan contract may use different dates, compounding, fees, or rounding. The calculator is an estimate, not a lender quote, and does not model every loan structure.
For decisions with loan-specific or program-specific rules, compare this estimate with your lender or servicer's written terms. The mortgage tool, auto loan tool, and student loan tool explain their own input assumptions.
A loan amortization calculator estimates scheduled payments and separates each one into principal and interest. Enter the amount, rate, and term to see the payoff date, total interest, expandable yearly summaries, and individual monthly payments.
Enter the financed balance, annual rate, and term. The selected interest method determines each period’s interest; the schedule then applies the payment to interest and principal and carries the remaining balance forward. The final payment may be smaller than a regular payment.
A loan amortization schedule lists payment dates, payment amounts, principal, interest, and remaining balance. This calculator groups the schedule by year; expand a year to inspect each payment and follow the balance month to month.
In periodic mode, monthly interest is the outstanding balance multiplied by APR ÷ 12. In simple daily mode, interest is based on actual elapsed days and a 365.25-day year. Payment timing and day-count conventions in your loan agreement can differ from either estimate.
For a fixed periodic rate, the payment formula is M = P × [r(1+r)^n] ÷ [(1+r)^n − 1], where P is the financed balance, r is the rate per payment period, and n is the number of periods. The formula assumes equal periods and no extra payments or later rate changes; daily-interest schedules use date-specific accrual instead.
For a monthly periodic-rate estimate, Excel’s PMT function can calculate the scheduled payment; columns for date, opening balance, interest, principal, payment, and closing balance can then show each period. Check that the spreadsheet uses the same rate conversion, dates, rounding, and fees as your loan documents.
Loan amortization specifically refers to paying off debt through scheduled, equal payments where the principal/interest split shifts over time — interest dominates early, principal dominates later. Loan repayment is the broader concept of returning borrowed money, which may include interest-only periods, balloon payments, or variable payment structures. A fully amortizing loan has equal payments and a zero balance at the end of the term.
You can model a personal loan by entering the financed amount, APR, and term, then compare offers using payment, total interest, and payoff date. Origination fees, variable rates, and lender-specific payment rules may change the amount you actually pay.
An extra amount may reduce modeled interest if it is applied to principal. The actual effect depends on timing, fees, and the lender’s allocation rules. Use the extra-payment comparison and confirm with your servicer how the amount will be applied.
The remaining balance is lower after the extra principal is applied, so later interest is recalculated on that lower balance. The schedule compares the modeled result with standard payments; your lender may calculate dates or amounts differently.