Scientific Calculator
Trigonometry, logarithms, powers and constants with full expression entry.
Every payment split into principal and interest, with totals.
| # | Payment | Principal | Interest | Cumulative interest | Balance |
|---|
Payment
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The Amortization Calculator builds the full payment schedule for any loan: principal, interest, balance and running totals for every payment, with a yearly summary and support for monthly, bi-weekly and weekly payment frequencies.
Enter a loan amount, rate and term to produce the full amortization schedule. Every row shows the payment, how much of it clears principal, how much is interest, and the balance left afterwards, with cumulative totals so you can see the cost accumulate.
Amortization is what makes fixed payments possible on a falling balance: the payment stays the same, but its composition shifts month by month from mostly interest to mostly principal. The consequence is that a loan repays very little capital in its early years, which is why the schedule matters more than the payment when you are deciding whether to overpay, refinance, or sell an asset before the term is up.
Full detail when you need it, an annual summary when you just want the shape.
True bi-weekly gives twenty-six half-payments a year — thirteen monthly payments, not twelve.
The schedule recalculates and ends on the payment that actually clears the balance.
Cumulative interest and principal columns show the cost accumulating rather than just the monthly slice.
The whole schedule can be copied out if you want it in a spreadsheet.
The amount borrowed, the annual interest rate and the term in years or months.
Monthly, bi-weekly or weekly, each of which produces a different schedule and total.
Optional. The schedule rebuilds around them and ends on the payment that clears the balance.
Switch between per-payment detail and a yearly summary, and copy the table if you need it elsewhere.
Spreading a loan over a series of fixed payments so that interest and principal are both covered and the balance reaches zero exactly at the end of the term.
Interest is charged on the outstanding balance. As the balance falls, less of the fixed payment is needed for interest, so more of it goes to principal, and the effect compounds.
When the payment is smaller than the interest due, so the shortfall is added to the balance and the debt grows. Some adjustable loans allowed this historically; it is rare now and worth avoiding.
Yes, if they are true bi-weekly rather than twice monthly. Twenty-six half-payments a year equals thirteen monthly payments rather than twelve, and that extra payment goes entirely to principal.
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