Z

Amortization Schedule Calculator

Generate a full amortization schedule showing principal, interest and balance each month.

Runs in your browser — files never leave your device

YearPrincipalInterestBalance
1$210.33$988.77$197,543.99
2$223.3$975.8$194,936.5
3$237.07$962.03$192,168.2
4$251.7$947.4$189,229.13
5$267.22$931.88$186,108.8
6$283.7$915.4$182,796
7$301.2$897.9$179,278.87
8$319.78$879.32$175,544.81
9$339.5$859.6$171,580.46
10$360.44$838.66$167,371.6
11$382.67$816.43$162,903.15
12$406.27$792.83$158,159.09
13$431.33$767.77$153,122.42
14$457.93$741.17$147,775.11
15$486.18$712.92$142,097.98
16$516.17$682.93$136,070.69
17$548$651.1$129,671.65
18$581.8$617.3$122,877.94
19$617.69$581.41$115,665.24
20$655.78$543.32$108,007.66
21$696.23$502.87$99,877.76
22$739.17$459.93$91,246.43
23$784.76$414.34$82,082.73
24$833.16$365.94$72,353.84
25$884.55$314.55$62,024.9
26$939.11$259.99$51,058.88
27$997.03$202.07$39,416.5
28$1,058.53$140.57$27,056.04
29$1,123.81$75.29$13,933.23
30$1,194.17$5.97$0

How it works

This tool builds a full amortization schedule for any fixed-rate loan and summarizes it year by year. Enter the principal, the annual interest rate, and the term in years, and it generates the complete month-by-month payoff, then shows one row per year — each row is that year’s final monthly payment split into principal and interest, plus the balance still owed. Watching the interest column shrink while the principal column grows is the clearest picture of how an amortizing loan actually gets repaid.

The fixed payment comes from the standard formula payment = P × r × (1 + r)ⁿ / ((1 + r)ⁿ − 1), where P is the principal, r is the monthly rate (annual rate ÷ 12 ÷ 100), and n is the number of months. The schedule then iterates month by month: interest = balance × r, principal = payment − interest, and the balance drops by that principal portion. Each figure is rounded to the cent, and the final month settles the exact remaining balance so the loan ends at $0.

A fully worked example: $200,000 at 6% for 30 years. The monthly rate is 0.06 ÷ 12 = 0.005 and n = 360, so 1.005³⁶⁰ ≈ 6.0226 and the payment is $1,199.10 per month. In month 1, interest is 200,000 × 0.005 = $1,000.00, leaving just $199.10 for principal and a balance of $199,800.90. By the end of year 1 the split is $988.77 interest to $210.33 principal with $197,543.99 still owed; by the end of year 15 it is $712.92 to $486.18 with a balance of $142,097.98. Principal finally overtakes interest in month 223 — year 19 — and total interest over the full term comes to $231,676.38, more than the amount borrowed.

Two caveats when reading the table. It covers principal and interest only, so property taxes, insurance, and other escrow items on a real mortgage statement are not included. And it assumes you pay exactly the scheduled amount every month — extra principal payments are not modeled, though the schedule makes their appeal obvious: any extra dollar paid early avoids interest at the loan’s rate for every remaining month. Because of cent-by-cent rounding, the last payment differs slightly ($1,200.14 here); lenders true up the final installment the same way.

Frequently asked questions

What exactly does each row of the table show?
One row per year of the loan, taken from that year’s final monthly payment: the principal portion and interest portion of that single payment, plus the balance still owed afterward. It is a snapshot of where the loan stands at each year-end, not a sum of the whole year’s payments.
Why does interest fall over time?
Each month’s interest is the remaining balance times the monthly rate, so as payments whittle the balance down, the interest charge shrinks. Since the total payment is fixed, every dollar less interest becomes a dollar more principal — which shrinks the balance faster, compounding the effect.
How is each month in the schedule computed?
Interest = remaining balance × (annual rate ÷ 12 ÷ 100), principal = fixed payment − interest, and the new balance is the old balance minus that principal portion. Every figure is rounded to the cent as it goes, exactly as the table displays it.
When does principal overtake interest?
It depends on the rate and term — higher rates and longer terms push the crossover later. In the $200,000, 6%, 30-year example, the principal portion first exceeds interest in month 223, deep into year 19. At lower rates the crossover happens much earlier.
Why is the final payment slightly different?
Because each month is rounded to the cent, a small drift accumulates over hundreds of payments. The schedule clears it by settling the exact remaining balance in the last month — in the example the final payment is $1,200.14 instead of $1,199.10. Real lenders adjust the last installment the same way.
Can I model extra payments or escrow costs?
No — the schedule assumes exactly the required payment every month and covers principal and interest only. Extra principal payments would shorten the schedule from the end and cut total interest, and real mortgage bills often add escrow for property taxes and insurance on top.
Is my data uploaded?
No — the schedule is generated entirely in your browser and nothing you enter leaves your device.