CalculationTime

Personal Loan Calculator

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Your numbers, formula and explanation together

Personal Loan Calculator: $500.95 per month. personal-loan quote comparison: financed balance $25,000.00 over 60 months at 7.5% APR. Total paid $30,056.92; total interest $5,056.92.

Formula applied

The exact method behind this answer

CalculationTime keeps the method visible so the number can be checked instead of blindly trusted.

Financed balance = max(0, loan amount + upfront financed fee − down payment). Monthly rate = APR ÷ 100 ÷ 12. Number of payments = term years × 12. Fixed payment = P × r ÷ (1 − (1 + r)^−n). If APR is 0, payment = P ÷ n. Total interest = payment × n − P.
  1. Apply the formulaFinanced balance = max(0, loan amount + upfront financed fee − down payment). Monthly rate = APR ÷ 100 ÷ 12. Number of payments = term years × 12. Fixed payment = P × r ÷ (1 − (1 + r)^−n). If APR is 0, payment = P ÷ n. Total interest = payment × n − P.$500.95 per monthpersonal-loan quote comparison: financed balance $25,000.00 over 60 months at 7.5% APR. Total paid $30,056.92; total interest $5,056.92.

Your live breakdown

Current inputs in the calculation

These values come from the controls above and update when the calculator changes.

Loan amount
25,000 $
Enter the amount actually borrowed before optional fees or deposits.
Annual interest rate
7.5 % APR
Use the nominal annual percentage rate for a fixed-rate estimate.
Loan term
5 years
Enter the repayment term in years. Five years equals 60 monthly payments.
Upfront financed fee
0 $
Optional fee added to the financed balance if it is rolled into the loan.
Deposit or down payment
0 $
Optional amount paid upfront and subtracted before the payment is calculated.
Extra monthly payment
0 $
Optional extra payment for a simple payoff comparison; exact lender amortization may differ.

Resulting answer

$500.95 per month

personal-loan quote comparison: financed balance $25,000.00 over 60 months at 7.5% APR. Total paid $30,056.92; total interest $5,056.92.

Answer
$500.95 per month
Live support
personal-loan quote comparison: financed balance $25,000.00 over 60 months at 7.5% APR. Total paid $30,056.92; total interest $5,056.92.

Assumptions used

What this answer assumes

Best for personal-loan quotes, vehicle finance checks, equipment purchases, classroom amortization examples and budget planning.

  • The calculator estimates a fixed-rate, fully amortizing loan with equal monthly payments.
  • APR is treated as a nominal annual rate divided into monthly periods; lender APR disclosures, fees, compounding rules and daily interest methods may differ.
  • Upfront financed fees increase the balance only when they are rolled into the loan; a cash fee should not be entered there.
  • The down payment is subtracted before payment calculation and is not included in total interest.
  • Extra monthly payment is a planning comparison, not a formal payoff schedule; confirm prepayment rules, fees and exact balances with the lender.

Master’s Tip

How to use the result well

Master’s Tip: print the financed balance separately from the advertised loan amount. Fees, deposits and trade-ins change the balance, and that is the number the amortization formula actually uses.

Printable record

What belongs in the saved calculation

Save the inputs, result, formula, assumptions, page URL and date together so the calculation can be reviewed later.

Loan amount
25,000 $
Enter the amount actually borrowed before optional fees or deposits.
Annual interest rate
7.5 % APR
Use the nominal annual percentage rate for a fixed-rate estimate.
Loan term
5 years
Enter the repayment term in years. Five years equals 60 monthly payments.
Upfront financed fee
0 $
Optional fee added to the financed balance if it is rolled into the loan.

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Formula

Financed balance = max(0, loan amount + upfront financed fee − down payment). Monthly rate = APR ÷ 100 ÷ 12. Number of payments = term years × 12. Fixed payment = P × r ÷ (1 − (1 + r)^−n). If APR is 0, payment = P ÷ n. Total interest = payment × n − P.

Worked example

For a $25,000 loan at 7.5% APR over 5 years, monthly rate = 0.075 ÷ 12 = 0.00625 and n = 60. The fixed-payment formula gives about $500.95 per month, with about $30,056.93 total paid and $5,056.93 interest before any fees or extra payments.

Professional note

Master’s Tip: print the financed balance separately from the advertised loan amount. Fees, deposits and trade-ins change the balance, and that is the number the amortization formula actually uses.

Regional and unit assumptions

Standard or basis: general fixed-rate amortization arithmetic for monthly payments. This is an educational estimate for quote comparison, budgeting and classroom records, not financial advice, credit approval, tax advice or a substitute for lender disclosures.

Assumptions and limitations

Methodology & Accuracy

How this calculator is checked

CalculationTime pages are built around visible arithmetic: the formula, assumptions, worked example and practical limitations are shown so the result can be checked rather than simply trusted.

Formula used

Financed balance = max(0, loan amount + upfront financed fee − down payment). Monthly rate = APR ÷ 100 ÷ 12. Number of payments = term years × 12. Fixed payment = P × r ÷ (1 − (1 + r)^−n). If APR is 0, payment = P ÷ n. Total interest = payment × n − P.

Standard or basis

Standard or basis: general fixed-rate amortization arithmetic for monthly payments. This is an educational estimate for quote comparison, budgeting and classroom records, not financial advice, credit approval, tax advice or a substitute for lender disclosures.

Where a calculator follows a named legal, trade or industry standard, that standard is cited visibly. Otherwise the page uses transparent general arithmetic and states its limits.

Master's Tip

Master’s Tip: print the financed balance separately from the advertised loan amount. Fees, deposits and trade-ins change the balance, and that is the number the amortization formula actually uses.

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Questions

How do I calculate a loan payment?

Use the fixed-payment amortization formula: payment = P × r ÷ (1 − (1 + r)^−n), where P is the financed balance, r is the monthly interest rate and n is the number of monthly payments.

What happens if the loan interest rate is 0%?

If APR is 0%, the monthly payment is simply the financed balance divided by the number of payments. There is no interest in that simplified case.

Does a down payment reduce total interest?

Yes. A down payment lowers the financed balance before interest is calculated, so the monthly payment and total interest usually fall.

Is this the same as a lender payoff quote?

No. This calculator gives a deterministic estimate from visible inputs. Lender payoff quotes can include daily interest, fees, payment timing, insurance products, taxes or prepayment rules.

What should I print for a loan comparison record?

Print the loan amount, financed fee, down payment, APR, term, monthly payment, total paid, total interest, formula, assumptions, page URL, date and notes about the lender or quote being compared.

Calculation note

Loan payment arithmetic is a time-value-of-money problem: a lender advances money now and the borrower repays it over time. A clear record names the financed balance, rate and payment count before the monthly payment is trusted.

The balance matters more than the headline price

A quote can mention a sale price, deposit, fee and financed amount. The payment formula uses the financed balance, so the printable record separates those pieces instead of hiding them inside one number.

APR and payment timing are assumptions

Monthly amortization estimates usually divide a nominal annual rate into monthly periods. Real lender disclosures may include different fee treatment, compounding conventions or day-count details.

Printable comparisons make lender quotes easier to challenge

Keeping payment, total interest, APR, term and notes on one page helps a borrower or student see what changed between two offers without rebuilding the calculation from memory.

Sources and further readingConsumer Financial Protection Bureau — Understand loan options and costsFederal Reserve — Consumer credit and interest-rate educationKhan Academy — Loans and compound interest