Personal Loan Calculator

Estimate monthly repayments and total cost for a personal loan at any rate and term, and see how extra payments shorten the payoff.

Monthly payment$327.39
Total interest$1,785.94
Total paid$11,785.94
Payoff time
3y 0m
Number of payments
36

Yearly schedule

YearPrincipalInterestBalance
1$2,975.71$952.94$7,024.29
2$3,320.05$608.60$3,704.24
3$3,704.24$224.40$0.00

Estimate. Excludes taxes, insurance and fees.

What This Personal Loan Calculator Does

This personal loan calculator estimates your fixed monthly repayment and the total cost of borrowing over the life of the loan. You enter three numbers - the amount you want to borrow, the annual interest rate, and the term in months or years - and it returns the monthly payment, the total interest paid, and the total amount repaid.

It is built for anyone comparing offers: consolidating credit card debt, financing a car or home improvement, or covering a one-off expense. Because most personal loans use simple amortization with a fixed rate, this loan repayment calculator gives a reliable picture before you sign anything.

How It Works: The Amortization Formula

Personal loans are amortizing, meaning each payment covers the interest accrued that month plus a slice of the principal. Early payments are mostly interest; later ones are mostly principal. The fixed monthly payment is found with the standard amortization formula:

M = P * [ r(1 + r)^n ] / [ (1 + r)^n - 1 ]

Here M is the monthly payment, P is the principal (amount borrowed), r is the monthly interest rate (the annual rate divided by 12), and n is the total number of monthly payments. Once M is known, total repaid is M * n, and total interest is (M * n) - P.

Worked Example

Suppose you borrow 10,000 at a 9% annual rate over 3 years (36 months).

First, find r: 9% / 12 = 0.0075 per month. Then n = 36. Plugging in: (1.0075)^36 = 1.30865, so M = 10,000 * (0.0075 * 1.30865) / (1.30865 - 1) = 10,000 * 0.0098149 / 0.30865 = 318.00.

Your monthly payment is about 318. Over 36 months you repay 318 * 36 = 11,448, of which 1,448 is interest. Stretch the same loan to 5 years (60 months) and the payment drops to roughly 208, but total interest rises to about 2,455 - lower monthly cost, higher overall cost.

APR vs Nominal Rate and Fees

The nominal (or stated) rate drives the formula above, but it is not the full price of the loan. The APR (Annual Percentage Rate) folds in mandatory fees - most commonly an origination fee - so it is the number to compare across lenders.

An origination fee is usually 1% to 8% of the principal, often deducted from the money you receive. If you are approved for 10,000 with a 5% origination fee, you receive 9,500 but still repay based on 10,000. That gap pushes the APR above the nominal rate even when the headline interest looks identical.

Secured vs Unsecured and Term Tradeoffs

Personal loans come in two forms. Unsecured loans need no collateral and rely on your credit; rates are higher and limits lower. Secured loans are backed by an asset such as a savings account or vehicle, which usually lowers the rate but puts that asset at risk if you default.

Choosing a term is a balancing act between cash flow and total cost:

  • Shorter term: higher monthly payment, far less interest overall.
  • Longer term: lower monthly payment, noticeably more interest paid.
  • A higher credit score typically earns a lower rate, shrinking both the payment and total interest.

Tips and Common Mistakes

Use the calculator to compare loans by total cost and APR, not by monthly payment alone - a smaller payment often hides a longer term and more interest. Run a few scenarios before deciding.

Watch for these pitfalls:

  • Confusing the rate you enter: this tool expects the annual nominal rate, which it converts to monthly internally.
  • Ignoring origination fees, which reduce the cash you actually receive.
  • Overlooking prepayment penalties; if there are none, extra payments cut interest because they reduce principal directly.
  • Forgetting that variable-rate loans can change - this calculator assumes a fixed rate for the full term.