TOTAL INTEREST
Longer terms cost more interest.
Bars show total interest paid over each example repayment period.
PERSONAL LOAN PAYMENT MATRIX
Compare estimated monthly payments for loans from $500 to $10,000. Change the repayment period, inspect interest costs, and explore real amortization math—with no account needed.
INTERACTIVE PAYMENT TABLE
These are illustrative fixed-rate payments, not lender quotes. All numbers are calculated locally in your browser.
Swipe across the table on narrow screens. Select a term to update every payment.
| Loan amount | 12% APR | 18% APR | 24% APR | 36% APR |
|---|---|---|---|---|
| $500 | $23.54 | $24.96 | $26.44 | $29.52 |
| $1,000 | $47.07 | $49.92 | $52.87 | $59.05 |
| $1,500 | $70.61 | $74.89 | $79.31 | $88.57 |
| $2,500 | $117.68 | $124.81 | $132.18 | $147.62 |
| $5,000 | $235.37 | $249.62 | $264.36 | $295.24 |
| $7,500 | $353.05 | $374.43 | $396.53 | $442.86 |
| $10,000 | $470.73 | $499.24 | $528.71 | $590.47 |
YOUR EXAMPLE IN FOCUS
$2,500 at an illustrative 18% APR over 24 months.
EXPLORE THE TRADEOFF
Compare the same loan amount and example APR across five possible payment schedules. Tap a bar or chart point to change the selected term.
TOTAL INTEREST
Bars show total interest paid over each example repayment period.
MONTHLY PAYMENT
The same principal and APR are used for every point.
UNDERSTAND YOUR NUMBERS
At an illustrative 18% APR, a $2,500 loan repaid over 24 months has an estimated monthly payment of $124.81. Extending it to 36 months reduces the payment to $90.38, but raises the amount of interest paid overall. Use the interactive table to try other amounts and terms.
At the same APR and repayment term, principal scales the scheduled payment. For instance, at 18% APR for 24 months, the estimates are $74.89 for $1,500, $249.62 for $5,000 and $499.24 for $10,000. These examples are mathematical illustrations rather than amounts or rates being offered.
Stretching repayment across more months typically reduces the required monthly payment but increases the total interest paid, assuming the same fixed annual interest rate and no added fees. The charts above show both sides of that tradeoff.
The table uses the standard amortizing-loan payment formula: monthly payment = principal × monthly rate ÷ [1 − (1 + monthly rate)−number of payments]. The monthly rate is the entered annual percentage rate divided by 12. A zero-interest illustration divides the principal equally across the selected number of payments. Displayed amounts are rounded to cents; actual lender calculations and repayment schedules can differ.
The examples exclude origination charges, late-payment fees, variable-rate changes, penalties and taxes. APR may incorporate certain borrowing fees, so using APR as a simple annual interest rate is a simplifying assumption. This site does not issue loan quotes or assess creditworthiness.
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