Payment Summary
- Monthly Payment: —
- Loan Amount: —
- Term (months): —
- Total Interest: —
- Total Repayment: —
Step-by-step
Explanation:
Estimate your monthly car payment in seconds using vehicle price, down payment, trade-in value, APR, and term. This page is focused on monthly affordability first, with clear totals for interest and repayment so you can compare offers quickly. For deeper payoff analysis, extra-payment scenarios, and full schedule modeling, continue to Loans.
Estimate your monthly car payment first, then review total interest and repayment cost.
Your feedback matters
A car payment calculator estimates your monthly payment before you commit to dealer financing or a lender offer. It converts purchase details into a financed amount, then applies APR and term to show what you will likely pay each month.
The main goal is payment clarity: can this monthly amount fit your budget right now? You also get total interest and total repayment so you can compare two offers with confidence instead of relying on sticker price alone.
The calculator first computes financed principal by adjusting vehicle price for down payment, trade-in credit, and financed fees. Then it converts APR to a monthly rate and applies the standard amortized-payment formula. If you searched for how to calculate car payment manually or monthly car payment formula, this is the exact structure used.
Here, $P$ is financed principal, $r$ is monthly interest rate, and $n$ is number of monthly payments. Monthly payment is the core output on this page; total interest and total paid are included as decision support.
Use this tool when your first question is simple: What will my monthly payment be? It is designed for fast monthly-payment comparison across realistic car-buying scenarios.
If you need payoff-speed testing, extra principal strategy, or amortization schedule depth, use Loans. In short: this page is payment-first; auto-loan is analysis-first.
A practical scenario for buyers prioritizing lower monthly payment on a modest vehicle budget.
Given
$$price = 18{,}500,\; down = 2{,}500,\; trade\_in = 0,\; fees = 0$$ $$APR = 8.0\%,\; n = 48,\; m = 12$$
Compute
$$P = 18{,}500 - 2{,}500 - 0 + 0 = 16{,}000$$ $$r = \frac{8.0}{100\cdot 12} = 0.006667$$ $$PMT = 16{,}000 \cdot \frac{0.006667}{1-(1.006667)^{-48}} \approx 390.53$$
Result
Monthly payment: $390.53$
Total interest: $2{,}745.44$
Total repayment: $18{,}745.44$
This scenario highlights how trade-in credit can materially reduce financed amount on a larger vehicle purchase.
Given
$$price = 36{,}500,\; down = 3{,}000,\; trade\_in = 7{,}000,\; fees = 1{,}200$$ $$APR = 6.5\%,\; n = 60,\; m = 12$$
Compute
$$P = 36{,}500 - 3{,}000 - 7{,}000 + 1{,}200 = 27{,}700$$ $$r = \frac{6.5}{100\cdot 12} \approx 0.005417$$ $$PMT = 27{,}700 \cdot \frac{0.005417}{1-(1.005417)^{-60}} \approx 541.98$$
Result
Monthly payment: $541.98$
Total interest: $4{,}818.78$
Total repayment: $32{,}518.78$
Used-car financing often has higher APR, which can increase monthly payment even when principal looks moderate.
Given
$$price = 21{,}000,\; down = 1{,}500,\; trade\_in = 0,\; fees = 600$$ $$APR = 11.5\%,\; n = 48,\; m = 12$$
Compute
$$P = 21{,}000 - 1{,}500 - 0 + 600 = 20{,}100$$ $$r = \frac{11.5}{100\cdot 12} \approx 0.009583$$ $$PMT = 20{,}100 \cdot \frac{0.009583}{1-(1.009583)^{-48}} \approx 524.89$$
Result
Monthly payment: $524.89$
Total interest: $5{,}094.76$
Total repayment: $25{,}194.76$
With true zero APR, monthly payment becomes a straight principal split over the selected term.
Given
$$price = 28{,}000,\; down = 4{,}000,\; trade\_in = 0,\; fees = 0$$ $$APR = 0\%,\; n = 36$$
Compute
$$P = 28{,}000 - 4{,}000 - 0 + 0 = 24{,}000$$ $$PMT = \frac{P}{n} = \frac{24{,}000}{36} = 666.67$$
Result
Monthly payment: $666.67$
Total interest: $0$
Total repayment: $24{,}000$
Keep exploring in Loans or browse more tools in Finance and Calculators.
Common questions about monthly payment, APR impact, trade-in, and financed fees.