Loans & Debt

Amortization Calculator

See where every payment goes — interest, principal and balance, payment by payment — and what actually changes when you pay more often or pay more.

Your loan

The amount financed — after any down payment or trade-in.

The nominal annual rate, as quoted. Not the APR, which also folds in fees.

The contracted length of the loan.

Payment frequency & extra payments

Changing this re-prices each payment for the new interval. Compare the annual outlay, not the payment.

Paid on top of every scheduled payment, straight off the principal. This is what shortens the loan.

Your payment and total cost

Payment

$482.77

every month — $5,793.24 a year across 12 payments

What the loan costs

Total interest and total amount repaid over the term
Amount borrowed
$28,000.00
Total interest Every $100 borrowed costs $24.14 in interest over the full term.
$6,759.27
Total repaid
$34,759.27

The schedule

Number of payments, the term they cover and the yearly outlay
Number of payments
72
Paid off in
6 years
Paid per year
$5,793.24

A $28,000 loan at 7.4% paid every month comes to $482.77 per payment, or $5,793.24 a year. Interest over the full term is $6,759.27 — 24.1% of the amount borrowed. Changing the payment frequency alone moves the interest total very little; paying more than the scheduled amount is what shortens the loan.

Where the money goes

Balance and cumulative interest over the life of the loan 1y 2y 3y 4y 5y 6y
Balance remaining Interest paid to date Scale to $27.7K

The balance starts at $28,000 and falls to zero over 72 payments. Total interest is $6,759. Principal repaid exceeds interest paid from the very first payment.

The solid line is what you still owe. The dashed line is the interest you have paid so far. Early payments are mostly interest because interest is charged on the balance outstanding, and the balance is largest at the start — so the gap between the lines narrows as the loan runs.

Payment schedule

Annual summary of payments, interest, principal and remaining balance
Year Interest Principal Total paid Balance
1 $1,943.15 $3,850.09 $5,793.24 $24,149.91
2 $1,648.37 $4,144.87 $5,793.24 $20,005.04
3 $1,331.06 $4,462.18 $5,793.24 $15,542.86
4 $989.41 $4,803.83 $5,793.24 $10,739.03
5 $621.62 $5,171.62 $5,793.24 $5,567.41
6 $225.66 $5,567.41 $5,793.07 $0.00
Show all 72 payments month by month
Every scheduled payment, showing the split between interest and principal and the balance after each payment
# When Payment Interest Principal Balance
1 Yr 1 · m1 $482.77 $172.67 $310.10 $27,689.90
2 Yr 1 · m2 $482.77 $170.75 $312.02 $27,377.88
3 Yr 1 · m3 $482.77 $168.83 $313.94 $27,063.94
4 Yr 1 · m4 $482.77 $166.89 $315.88 $26,748.06
5 Yr 1 · m5 $482.77 $164.95 $317.82 $26,430.24
6 Yr 1 · m6 $482.77 $162.99 $319.78 $26,110.46
7 Yr 1 · m7 $482.77 $161.01 $321.76 $25,788.70
8 Yr 1 · m8 $482.77 $159.03 $323.74 $25,464.96
9 Yr 1 · m9 $482.77 $157.03 $325.74 $25,139.22
10 Yr 1 · m10 $482.77 $155.03 $327.74 $24,811.48
11 Yr 1 · m11 $482.77 $153.00 $329.77 $24,481.71
12 Yr 1 · m12 $482.77 $150.97 $331.80 $24,149.91
13 Yr 2 · m1 $482.77 $148.92 $333.85 $23,816.06
14 Yr 2 · m2 $482.77 $146.87 $335.90 $23,480.16
15 Yr 2 · m3 $482.77 $144.79 $337.98 $23,142.18
16 Yr 2 · m4 $482.77 $142.71 $340.06 $22,802.12
17 Yr 2 · m5 $482.77 $140.61 $342.16 $22,459.96
18 Yr 2 · m6 $482.77 $138.50 $344.27 $22,115.69
19 Yr 2 · m7 $482.77 $136.38 $346.39 $21,769.30
20 Yr 2 · m8 $482.77 $134.24 $348.53 $21,420.77
21 Yr 2 · m9 $482.77 $132.09 $350.68 $21,070.09
22 Yr 2 · m10 $482.77 $129.93 $352.84 $20,717.25
23 Yr 2 · m11 $482.77 $127.76 $355.01 $20,362.24
24 Yr 2 · m12 $482.77 $125.57 $357.20 $20,005.04
25 Yr 3 · m1 $482.77 $123.36 $359.41 $19,645.63
26 Yr 3 · m2 $482.77 $121.15 $361.62 $19,284.01
27 Yr 3 · m3 $482.77 $118.92 $363.85 $18,920.16
28 Yr 3 · m4 $482.77 $116.67 $366.10 $18,554.06
29 Yr 3 · m5 $482.77 $114.42 $368.35 $18,185.71
30 Yr 3 · m6 $482.77 $112.15 $370.62 $17,815.09
31 Yr 3 · m7 $482.77 $109.86 $372.91 $17,442.18
32 Yr 3 · m8 $482.77 $107.56 $375.21 $17,066.97
33 Yr 3 · m9 $482.77 $105.25 $377.52 $16,689.45
34 Yr 3 · m10 $482.77 $102.92 $379.85 $16,309.60
35 Yr 3 · m11 $482.77 $100.58 $382.19 $15,927.41
36 Yr 3 · m12 $482.77 $98.22 $384.55 $15,542.86
37 Yr 4 · m1 $482.77 $95.85 $386.92 $15,155.94
38 Yr 4 · m2 $482.77 $93.46 $389.31 $14,766.63
39 Yr 4 · m3 $482.77 $91.06 $391.71 $14,374.92
40 Yr 4 · m4 $482.77 $88.65 $394.12 $13,980.80
41 Yr 4 · m5 $482.77 $86.21 $396.56 $13,584.24
42 Yr 4 · m6 $482.77 $83.77 $399.00 $13,185.24
43 Yr 4 · m7 $482.77 $81.31 $401.46 $12,783.78
44 Yr 4 · m8 $482.77 $78.83 $403.94 $12,379.84
45 Yr 4 · m9 $482.77 $76.34 $406.43 $11,973.41
46 Yr 4 · m10 $482.77 $73.84 $408.93 $11,564.48
47 Yr 4 · m11 $482.77 $71.31 $411.46 $11,153.02
48 Yr 4 · m12 $482.77 $68.78 $413.99 $10,739.03
49 Yr 5 · m1 $482.77 $66.22 $416.55 $10,322.48
50 Yr 5 · m2 $482.77 $63.66 $419.11 $9,903.37
51 Yr 5 · m3 $482.77 $61.07 $421.70 $9,481.67
52 Yr 5 · m4 $482.77 $58.47 $424.30 $9,057.37
53 Yr 5 · m5 $482.77 $55.85 $426.92 $8,630.45
54 Yr 5 · m6 $482.77 $53.22 $429.55 $8,200.90
55 Yr 5 · m7 $482.77 $50.57 $432.20 $7,768.70
56 Yr 5 · m8 $482.77 $47.91 $434.86 $7,333.84
57 Yr 5 · m9 $482.77 $45.23 $437.54 $6,896.30
58 Yr 5 · m10 $482.77 $42.53 $440.24 $6,456.06
59 Yr 5 · m11 $482.77 $39.81 $442.96 $6,013.10
60 Yr 5 · m12 $482.77 $37.08 $445.69 $5,567.41
61 Yr 6 · m1 $482.77 $34.33 $448.44 $5,118.97
62 Yr 6 · m2 $482.77 $31.57 $451.20 $4,667.77
63 Yr 6 · m3 $482.77 $28.78 $453.99 $4,213.78
64 Yr 6 · m4 $482.77 $25.98 $456.79 $3,756.99
65 Yr 6 · m5 $482.77 $23.17 $459.60 $3,297.39
66 Yr 6 · m6 $482.77 $20.33 $462.44 $2,834.95
67 Yr 6 · m7 $482.77 $17.48 $465.29 $2,369.66
68 Yr 6 · m8 $482.77 $14.61 $468.16 $1,901.50
69 Yr 6 · m9 $482.77 $11.73 $471.04 $1,430.46
70 Yr 6 · m10 $482.77 $8.82 $473.95 $956.51
71 Yr 6 · m11 $482.77 $5.90 $476.87 $479.64
72 Yr 6 · m12 $482.60 $2.96 $479.64 $0.00

The same loan at every payment frequency

Only the frequency changes between these rows — same amount, same rate, same term, and no extra payments in any of them. Read the yearly column, not the payment column: a smaller payment taken more often is not a cheaper loan.

Payment, number of payments, annual outlay and total interest for each payment frequency on the same loan
Frequency Payment Payments Paid per year Total interest vs monthly
Annually $5,947.01 6 $5,947.01 $7,682.09 $922.82 more
Semi-annually $2,931.76 12 $5,863.52 $7,181.12 $421.85 more
Quarterly $1,455.36 24 $5,821.44 $6,928.52 $169.25 more
Monthly $482.77 72 $5,793.24 $6,759.27
Semi-monthly $241.09 144 $5,786.16 $6,716.99 $42.28 less
Bi-weekly $222.52 156 $5,785.52 $6,713.78 $45.49 less
Weekly $111.20 312 $5,782.40 $6,693.99 $65.28 less
Daily $15.83 2190 $5,777.95 $6,679.80 $79.47 less

What a biweekly plan actually does

A plan billing half the monthly payment — $241.39 — every two weeks collects 26 half-payments a year, which is $482.90 more than twelve monthly payments. That is 1.00 of an extra monthly payment a year, and it is where almost all of the advertised saving comes from. Paying $40.23 extra each month collects the same amount without changing your billing schedule.

What this calculates

This builds the full amortisation schedule for a fixed-rate loan: every payment, split into interest and principal, with the balance remaining after each one. It shows the payment, the total interest over the term, and what that interest costs per $100 borrowed. Because the payment frequency and an optional extra payment are both inputs, it also answers the question schedules are usually used to settle — whether paying more often, or paying more, is what actually saves money. The two effects are reported separately, because they are very different in size and are almost always conflated.

How it works

Periodic rate   i = annual rate ÷ payments per year
Number of periods  n = years × payments per year

  payment = P × i ÷ (1 − (1 + i)^−n)

Then each period, in order:

  interest  = balance × i
  principal = payment − interest + extra
  balance   = balance − principal

Each period's payment is rounded to the cent before the
balance is reduced, which is what a lender does — and why
the final payment differs slightly from all the others.

The term is fixed at the contracted number of periods and
the last payment absorbs the rounding residual, rather than
letting a fraction of a cent add a spurious extra period.

An amortising loan has a level payment, and the split inside that payment moves. Interest is charged on what you still owe, so early on most of the payment is interest and very little touches the balance; as the balance falls the interest charge falls with it and the principal share grows. Nothing about the payment changes — only its composition.

That is why the schedule is worth reading rather than summarising. On a long loan at a normal rate, the first payment can be more interest than principal, and the point where that reverses can be years away. On a 30-year mortgage at 6.5%, total interest exceeds the amount borrowed, so cumulative principal never overtakes cumulative interest at all. On a six-year car loan at 7.4%, principal is ahead from the very first payment. Same arithmetic, opposite shape, and the only way to know which you have is to look.

Payment frequency changes less than its reputation suggests. Paying more often does reduce interest, because the balance is lower for more of the time — but on this page's default loan the whole effect from monthly to fortnightly is $45.49, under 0.7% of the interest. From annual to daily, the extremes of what this calculator offers, it is $1,002.29. Real, and nothing like what biweekly plans advertise.

The reason those plans appear to save so much is that they change the amount paid, not just the timing. A "biweekly" plan bills half the monthly payment every two weeks, and 26 half-payments is thirteen monthly payments, because a year holds 26 fortnights but only 24 half-months. On the default loan that is $6,276.14 a year against $5,793.24 — an extra $482.90, which is one whole monthly payment. The saving is the thirteenth payment.

This distinction is practical rather than pedantic. If your servicer will not bill fortnightly, or holds part-payments rather than applying them on receipt, you are not locked out of the saving: paying a twelfth more each month captures nearly all of it. And if your aim is to clear the loan sooner, the extra-payment field is the lever — not the frequency selector.

A worked example

A $28,000 car loan at 7.4% over six years, and the three things a borrower might do with it: pay it as written, switch to fortnightly payments, or add $75 a month.

Paid monthly, the payment is $482.77 and the loan costs $6,759.27 in interest — 24.1% of the amount borrowed, or $24.14 for every $100 financed. Because the term is short and the rate moderate, principal exceeds interest from the first payment onward; there is no crossover to wait for.

Switch to fortnightly and the payment becomes $222.52, taken 156 times. It looks like a much smaller commitment and is not: 26 × $222.52 is $5,785.52 a year against $5,793.24 paid monthly, a difference of $7.72. Total interest falls from $6,759.27 to $6,713.78 — a saving of $45.49 over six years, which is 0.67% of the interest and about 63 cents a month. That is the whole effect of the frequency, isolated.

Now add $75 a month and keep paying monthly. Interest falls to $5,609.05, a saving of $1,150.22, and the loan clears in 61 payments instead of 72 — 5 years 1 month instead of 6 years. The extra payment does 25.3 times as much work as the frequency change, and it is the only one of the two that shortens the term.

Which explains what the advertised biweekly plans are really doing. A plan billing half the monthly payment — $241.39 — every two weeks collects $6,276.14 a year rather than $5,793.24. That extra $482.90 is, to the cent, one additional monthly payment against a payment of $482.77. Such a plan clears the loan in 141 fortnights — 5 years 5 months — and saves $727.77. Of that, $45.49 is the frequency and the rest is the money.

The useful test is therefore to compare annual outlay, not payment size. If two plans collect different amounts per year, the cheaper one is cheaper because it collects more — and you can generally collect more from yourself without changing your billing schedule at all. Paying $40.23 extra a month here, a twelfth of the payment, saves $670.98: 92% of what the fortnightly plan achieves, with no plan and no fees.

What this assumes

  • The rate is fixed for the whole term. Nothing here models a variable or adjustable rate.
  • The rate entered is the nominal annual rate as quoted, converted to a periodic rate by dividing by the number of payments a year — the convention for US instalment loans.
  • Every payment arrives exactly on schedule, and interest is charged on the balance outstanding at each period.
  • Each period's payment is rounded to the cent before the balance is reduced, as a lender does, so the final payment differs slightly from the rest.
  • Extra payments are applied to principal immediately and in full on the date of each scheduled payment.
  • A "year" of fortnightly payments is 26 periods and of weekly payments 52; daily uses 365. Calendar drift within a year is not modelled.
  • No fees, insurance, taxes or escrow are included — this is the loan alone, which is why the rate here is not an APR.

What it does not model

  • It does not model prepayment penalties, which some loans carry and which can absorb part or all of the saving from paying early.
  • Whether a servicer accepts fortnightly payments, and whether it applies each on receipt or holds it until a full monthly payment accumulates, varies by servicer. A plan that holds payments captures less than this schedule shows, and third-party biweekly services sometimes charge a setup or per-payment fee that is not modelled here.
  • Interest-only periods, balloon payments, deferred interest and negative amortisation are not modelled. Every schedule here fully repays the loan over the term.
  • It assumes extra payments reduce principal rather than being held as a credit toward the next instalment, which is a servicer-specific behaviour worth confirming in writing.
  • Simple-daily-interest loans, common in some auto lending, accrue by the day rather than by the period, so a payment made early or late changes the interest in a way this schedule does not capture.
  • It says nothing about whether paying a loan down early is the best use of the money. A 4% mortgage and a 24% credit card are not the same decision, and neither is compared here against saving or investing instead.

Questions

Does paying biweekly really save thousands in interest?

It saves money, but not for the reason it is usually sold. Almost all of the saving comes from paying more per year, not from paying more often. On a $28,000 loan at 7.4% over six years, a true fortnightly schedule — the same annual amount, split into 26 pieces — saves $45.49 against monthly, which is 0.67% of the interest. A biweekly plan billed at half the monthly payment saves $727.77, roughly sixteen times more, because 26 half-payments is $6,276.14 a year against $5,793.24 for twelve monthly ones. That $482.90 difference is one extra monthly payment, to the cent. So the saving is the thirteenth payment, and the fortnightly schedule is how it gets collected.

Then is there any point switching to a more frequent payment?

A small one, and it is worth knowing the size before paying for it. Paying more often lowers the average balance interest is charged on, which is a genuine saving — 0.67% of interest from monthly to fortnightly on the example loan, and $1,002.29 from annual to daily at the extremes. On short, small, high-rate loans it matters more: we measured 14.5% of total interest between annual and weekly on a $25,000 loan at 12% over five years. But if a service charges a fee to set up biweekly billing, compare the fee against the frequency effect alone, because the rest of the advertised saving is money you could pay directly instead.

What if my lender will not take fortnightly payments?

You lose very little. Add a twelfth of your monthly payment to each payment instead: on the example loan that is $40.23 a month, which saves $670.98 against the $727.77 a half-payment fortnightly plan saves — about 92% of it, with no plan to enrol in and no fee. The mechanism is the same, because what the fortnightly plan collects over a year is one extra payment, and a twelfth added twelve times is one extra payment. Do tell the servicer the extra is for principal, and check it is applied that way rather than held as a credit toward next month.

Why is so much of my early payment interest?

Because interest is charged on what you still owe, and early on you still owe almost all of it. The payment is level, so the interest share is largest when the balance is largest, and every dollar of principal you do repay permanently reduces every interest charge after it. This is also why extra payments are worth most at the start and why the crossover point — where cumulative principal overtakes cumulative interest — can be far into the term. It is not a fee structure or front-loading in any deliberate sense; it is what charging interest on a shrinking balance looks like.

Why does my final payment differ from all the others?

Because each payment is rounded to the cent before it is applied. Those roundings accumulate over the term, leaving the balance a few cents away from zero when the last scheduled payment arrives, so the final payment absorbs the residual. Lenders do the same thing. This calculator keeps the number of payments equal to the contracted term and adjusts the last one, rather than letting a fraction of a cent create a spurious extra period — which is why the schedule ends at exactly the term you entered.

Should I pay extra on the loan or invest the money instead?

This calculator cannot answer that, and it is worth being clear about why. Paying extra earns you a guaranteed return equal to your loan rate, which is a genuinely good return at 18% and a mediocre one at 3%. Investing might earn more and might not, and the comparison depends on your rate, your tax position, whether the interest is deductible, how liquid you need to be and what other debt you carry. What this page can tell you is exactly what paying extra is worth in dollars and months, so the figure on that side of the comparison is at least precise.

Does an extra payment lower my monthly payment?

No — it shortens the term instead. The payment is set by the original contract, so paying extra removes principal and brings the payoff date forward while the scheduled payment stays the same. Some lenders will re-amortise a loan after a large lump sum, which does lower the payment over the remaining term, but it is a request you have to make and it is not automatic. This calculator models the usual behaviour: the same payment, fewer of them.

Sources

  1. Consumer Financial Protection Bureau — What is amortization? (opens in a new tab)

    The definition of amortisation and how a level payment divides between interest and principal over a loan term.

    Checked

  2. CFPB — Should I use a biweekly mortgage payment plan? (opens in a new tab)

    That biweekly plans result in the equivalent of one extra monthly payment a year, that some services charge fees to arrange them, and that the same effect can be achieved by paying extra directly — the basis for separating the frequency effect from the extra-payment effect on this page.

    Checked

  3. CFPB — What is the difference between a mortgage interest rate and an APR? (opens in a new tab)

    Why the rate entered here is the nominal interest rate rather than the APR, which also includes fees and other costs of credit.

    Checked