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Borrow $25,000 at 7.5% for five years and the math settles at $501 a month: $30,057 paid in all, $5,057 of it interest. Change any number below and every figure, including the schedule, updates with it.

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Monthly payment -
Total interest -
Total paid -
Number of payments -

Estimates only. Not financial advice.

Average personal loan rate as of June 2026: 11.40% (24-month term, Federal Reserve G.19). See the full rate table.

Why the number on your statement rarely matches the ad

Ask three lenders for a payment on the same loan amount and you can get three different figures, even at the same headline rate. The gap is almost never the amortization math. It's what got bundled in before the math started: an origination fee rolled into the balance, a documentation charge, or a credit insurance add-on the loan officer mentioned once and you didn't say no to fast enough. Strip those out and every lender is running the identical formula on the identical three numbers.

The three numbers that decide everything: amount borrowed, rate, and term in months. Nothing else changes a fixed-rate installment payment.

The formula, run on your numbers

Payment M equals A times i, divided by 1 minus (1 plus i) to the power of negative n, where A is the amount borrowed, i is the monthly rate, and n is the total number of payments. Feed in a $25,000 loan at 7.5 percent for five years: i works out to 0.075 divided by 12, or 0.00625, and n is 60. The numerator, A times i, is 156.25. The denominator lands near 0.3115. Divide and you get roughly $501.50 a month, which is what the calculator above shows for the default numbers. Swap in your own figures and the same three-step arithmetic runs again behind the scenes.

Full amortization schedule

The table below breaks every payment into its interest and principal pieces, using whatever numbers are currently in the calculator. Early rows are interest-heavy because the balance is still large; by the last few rows nearly the whole payment is going to principal.

Payment by rate and term

Rate3 years5 years7 years
6%$761$501$365
7.5%$778$501$383
9%$795$519$402

These are principal-and-interest figures on a $25,000 loan. Stretching the term always drops the monthly number and always raises what you hand over in interest, so the smallest monthly payment is rarely the loan that costs you the least overall.

Reading your own statement against this tool

If your lender's amortization table doesn't match this one at month one, check whether their first payment date is a full month out or a short first period, since a partial first month changes the day-one interest slightly. Beyond that, a mismatch almost always traces back to a fee financed into the loan balance rather than paid up front. The editorial standards page lists the primary sources behind the formula itself.

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FAQs

Why did my quoted payment come in higher than this calculator shows?

The most likely reason is fees. This tool amortizes principal and interest only. Lenders often quote a payment that already bundles in an origination fee financed into the balance, or a required insurance product. Ask for an itemized breakdown and re-run the numbers using just the principal being amortized.

Can I copy my exact numbers to send to someone else?

Yes. Use the "Copy link to this calculation" button below the results. It builds a URL with your amount, rate and term as query parameters, so anyone who opens it sees the same inputs and results already filled in.

How do I read the amortization schedule?

Each row is one payment. The interest column is the remaining balance times the monthly rate; the principal column is what's left of the payment after interest; the balance column is what you still owe after that payment posts. Open the schedule below the results to see every month of your specific loan.

Does paying biweekly instead of monthly change the math here?

This calculator assumes monthly payments. Biweekly plans effectively add one extra monthly payment per year, which shortens the term and cuts interest, but the underlying amortization formula is the same one shown here.