Loan Overpayment and Early Payoff Calculator
Compare the schedule with regular or one-off overpayments.
Enter a balance, fixed rate and term to see an amortisation table month by month. It assumes equal monthly interest periods and does not model irregular daily accrual or a balloon settlement.
Build a monthly schedule showing how a conventional loan balance falls over its remaining term. Interest and principal are separated in each payment, with a choice of full-precision calculations or monthly cent rounding.
Apply the annuity formula to principal, monthly rate and payment count. At zero interest, divide principal by the number of months.
Multiply opening balance by monthly rate for interest. The payment remaining after interest reduces principal and determines the next opening balance.
Repeat the calculation, limiting the final payment to remaining principal and interest. Inspect total interest alongside the month-by-month allocation.
Sample inputs demonstrate the method. They are not a forecast or product offer.
The first example borrows €1,200 at zero interest over twelve months. Principal divided by twelve gives €100 monthly. Every payment repays principal, interest is zero and total payments equal €1,200.
Sample inputs demonstrate the method. They are not a forecast or product offer.
Early payments usually contain more interest because the balance is larger. At a fixed rate, more of each regular payment goes toward principal as the balance declines.
This is a regular monthly model. Actual-day accrual, irregular first periods, extra fees and balloon arrangements can produce different results on a lender's statement.
The final payment clears the outstanding principal and interest. In cent-rounding mode it also absorbs accumulated rounding differences.
The dates here do not change monthly accrual. A lender using actual-day interest or an irregular first period can produce a different schedule.
Read our calculation and testing approach.