Loan Calculator
Works for any amortizing loan — personal, auto, student or business. Choose a payment frequency and see the payment, the total interest, and where every installment goes.
Loan details
Works for personal, auto, student and small business loans.
Terms
The nominal rate, not the APR.
Amortization schedule
Payment 1 sends $156.25 to interest and $344.70 to principal.
| # | Payment | Principal | Interest | Balance |
|---|---|---|---|---|
| 1 | $500.95 | $344.70 | $156.25 | $24,655.30 |
| 2 | $500.95 | $346.85 | $154.10 | $24,308.45 |
| 3 | $500.95 | $349.02 | $151.93 | $23,959.43 |
| 4 | $500.95 | $351.20 | $149.75 | $23,608.23 |
| 5 | $500.95 | $353.40 | $147.55 | $23,254.83 |
| 6 | $500.95 | $355.61 | $145.34 | $22,899.22 |
| 7 | $500.95 | $357.83 | $143.12 | $22,541.39 |
| 8 | $500.95 | $360.07 | $140.88 | $22,181.32 |
| 9 | $500.95 | $362.32 | $138.63 | $21,819.00 |
| 10 | $500.95 | $364.58 | $136.37 | $21,454.42 |
| 11 | $500.95 | $366.86 | $134.09 | $21,087.56 |
| 12 | $500.95 | $369.15 | $131.80 | $20,718.41 |
| 13 | $500.95 | $371.46 | $129.49 | $20,346.95 |
| 14 | $500.95 | $373.78 | $127.17 | $19,973.17 |
| 15 | $500.95 | $376.12 | $124.83 | $19,597.05 |
| 16 | $500.95 | $378.47 | $122.48 | $19,218.58 |
| 17 | $500.95 | $380.83 | $120.12 | $18,837.75 |
| 18 | $500.95 | $383.21 | $117.74 | $18,454.54 |
| 19 | $500.95 | $385.61 | $115.34 | $18,068.93 |
| 20 | $500.95 | $388.02 | $112.93 | $17,680.91 |
| 21 | $500.95 | $390.44 | $110.51 | $17,290.47 |
| 22 | $500.95 | $392.88 | $108.07 | $16,897.59 |
| 23 | $500.95 | $395.34 | $105.61 | $16,502.25 |
| 24 | $500.95 | $397.81 | $103.14 | $16,104.44 |
| 25 | $500.95 | $400.30 | $100.65 | $15,704.14 |
| 26 | $500.95 | $402.80 | $98.15 | $15,301.34 |
| 27 | $500.95 | $405.32 | $95.63 | $14,896.02 |
| 28 | $500.95 | $407.85 | $93.10 | $14,488.17 |
| 29 | $500.95 | $410.40 | $90.55 | $14,077.77 |
| 30 | $500.95 | $412.96 | $87.99 | $13,664.81 |
| 31 | $500.95 | $415.54 | $85.41 | $13,249.27 |
| 32 | $500.95 | $418.14 | $82.81 | $12,831.13 |
| 33 | $500.95 | $420.76 | $80.19 | $12,410.37 |
| 34 | $500.95 | $423.39 | $77.56 | $11,986.98 |
| 35 | $500.95 | $426.03 | $74.92 | $11,560.95 |
| 36 | $500.95 | $428.69 | $72.26 | $11,132.26 |
| 37 | $500.95 | $431.37 | $69.58 | $10,700.89 |
| 38 | $500.95 | $434.07 | $66.88 | $10,266.82 |
| 39 | $500.95 | $436.78 | $64.17 | $9,830.04 |
| 40 | $500.95 | $439.51 | $61.44 | $9,390.53 |
| 41 | $500.95 | $442.26 | $58.69 | $8,948.27 |
| 42 | $500.95 | $445.02 | $55.93 | $8,503.25 |
| 43 | $500.95 | $447.80 | $53.15 | $8,055.45 |
| 44 | $500.95 | $450.60 | $50.35 | $7,604.85 |
| 45 | $500.95 | $453.42 | $47.53 | $7,151.43 |
| 46 | $500.95 | $456.25 | $44.70 | $6,695.18 |
| 47 | $500.95 | $459.11 | $41.84 | $6,236.07 |
| 48 | $500.95 | $461.97 | $38.98 | $5,774.10 |
| 49 | $500.95 | $464.86 | $36.09 | $5,309.24 |
| 50 | $500.95 | $467.77 | $33.18 | $4,841.47 |
| 51 | $500.95 | $470.69 | $30.26 | $4,370.78 |
| 52 | $500.95 | $473.63 | $27.32 | $3,897.15 |
| 53 | $500.95 | $476.59 | $24.36 | $3,420.56 |
| 54 | $500.95 | $479.57 | $21.38 | $2,940.99 |
| 55 | $500.95 | $482.57 | $18.38 | $2,458.42 |
| 56 | $500.95 | $485.58 | $15.37 | $1,972.84 |
| 57 | $500.95 | $488.62 | $12.33 | $1,484.22 |
| 58 | $500.95 | $491.67 | $9.28 | $992.55 |
| 59 | $500.95 | $494.75 | $6.20 | $497.80 |
| 60 | $500.91 | $497.80 | $3.11 | $0.00 |
What this assumes
- A fixed rate and a level payment for the whole term.
- No origination fees, late fees or prepayment penalties.
- Biweekly and weekly options use a true periodic rate, not the "accelerated biweekly" method of paying half a monthly payment 26 times a year.
Payment every month
$500.95
60 payments on $25,000 at 7.50%.
- Total interest20.2% of the amount borrowed
- $5,057
- Total principal
- $25,000
- Total amount paid
- $30,057
- Equivalent monthly costFor comparing payment frequencies
- $500.95
- Final payment
- September 2031
How loan payments are calculated
An amortizing loan is repaid with a level payment: the same amount each period, for a fixed number of periods, until the balance reaches zero. The payment is set so that the final installment lands exactly on zero, which is what the amortization formula does:
payment = principal × r ÷ (1 − (1 + r)⁻ⁿ)
Here r is the rate for one payment period and n the total number of payments. For a monthly loan r is the annual rate divided by 12; for a weekly loan it is the annual rate divided by 52.
Each payment is applied to interest first. Interest is charged on the balance outstanding, so it falls as the loan is repaid, and the fixed payment sends the difference to principal. The result is that principal repayment accelerates towards the end of the term.
Monthly, biweekly and weekly payments
Paying more often reduces total interest, because the balance spends less time at its higher level between payments. The effect is real but modest — usually a fraction of a percent of total interest, not a transformation.
What people usually mean by "biweekly mortgage payments" is something different: paying half the monthly payment every two weeks. Because there are 26 fortnights in a year, that quietly makes 13 monthly payments instead of 12, and the extra payment is what shortens the loan — not the frequency.
This calculator uses the true periodic method: a genuine biweekly loan at a biweekly rate with 26 payments a year. If you want to model the accelerated approach, use the debt payoff calculator and add the equivalent extra payment.
What the amortization schedule tells you
The schedule is the most useful part of any loan calculation, because it shows how little of an early payment actually reduces what you owe.
On a five-year $25,000 loan at 7.5%, the first payment sends about $156 to interest and $345 to principal. On a 30-year mortgage the imbalance is far more extreme: the first payment can be 85% interest. Anyone considering refinancing, selling, or paying extra should look at where they currently sit on that curve before deciding.
APR versus interest rate
The interest rate is the cost of borrowing the money. The APR — annual percentage rate — folds in origination fees, points and certain closing costs, and expresses the total as an annualised rate. It is the number designed for comparing offers.
This calculator works from the interest rate, because that is what determines your actual payment. If you are comparing two loans with different fee structures, compare their APRs; if you want to know what leaves your account each month, use the interest rate.
Frequently asked questions
Use the amortization formula: payment = P × r ÷ (1 − (1 + r)⁻ⁿ), where P is the amount borrowed, r is the monthly interest rate (annual rate ÷ 12) and n is the total number of monthly payments. For example, $25,000 at 7.5% over five years gives a monthly payment of about $500.95 and roughly $5,057 of total interest.
A true biweekly loan saves a small amount of interest because the balance is reduced more often. The much larger saving usually attributed to biweekly payments comes from paying half a monthly payment 26 times a year, which adds up to 13 monthly payments annually. It is the extra payment doing the work, not the schedule.
The interest rate is the cost of the borrowed money and is what determines your monthly payment. The APR also includes origination fees, points and certain closing costs, expressed as an annual rate. APR is the better number for comparing two loan offers; the interest rate is the number that drives your actual payment.
Interest is charged on the balance you still owe, and at the start of a loan that balance is at its highest. The payment is fixed, so whatever is left after interest goes to principal. As the balance falls the interest charge falls with it and more of each identical payment reduces the debt — which is why amortization accelerates over time.
Almost always, and any extra amount applied to principal removes all the future interest that principal would have generated. Check your agreement for a prepayment penalty first — these are rare on personal and auto loans in the US but not unheard of. Some servicers also require you to state explicitly that extra money is for principal rather than the next scheduled payment.