📅 Amortization Schedule Calculator

See how a fixed-rate loan pays down over time — the monthly payment, and a year-by-year breakdown of how much goes to principal versus interest.

The payment formula, then a 360-month loop

A fixed-rate loan uses the standard amortization payment formula, in which P is the amount borrowed, i the monthly rate (the annual rate divided by 12) and n the total number of payments:

Payment = P x i x (1 + i)^n / ((1 + i)^n - 1)

For $300,000 at 6.5% over 30 years, i is 0.00541667 and n is 360, giving $1,896.20 a month. The calculator then walks all 360 months - interest is the current balance times i, the rest of the payment comes off the balance - and totals them into the calendar years shown.

Why the early years look so lopsided

Month one splits that $1,896.20 into $1,625.00 of interest and $271.20 of principal. Nothing is being held back: interest is charged on a balance that is still almost the whole loan.

YearPrincipal paidInterest paidBalance
1$3,353$19,401$296,647
15$8,310$14,445$217,677
30$21,973$781$0

The balance does not fall below half the loan until month 257, in year 22. Total interest across the term is $382,633.

Principal and interest only. Tax, insurance and escrow are on top, and the schedule assumes no extra payments and a rate that never moves.

Frequently asked questions

What is the monthly payment on a $300,000 mortgage at 6.5%?

$1,896.20 over 30 years. Over 15 years the same loan costs $2,613.32 a month but only $170,398 in total interest instead of $382,633.

How much interest do I pay in the first year?

$19,401 of the $22,754 paid in year one is interest, leaving $3,353 off the balance. That is why selling after two or three years returns very little of what you have paid in.

How much does one extra payment a year save?

Adding $158 a month to this loan - one extra payment spread across the year - clears it in 24 years 2 months and cuts total interest to $295,377, a saving of $87,256.