SUV parked beside a mountain road
A worked financing scenario · USD

$25,000 car loan: compare down payments

On a $25,000 car, $5,000 down leaves $20,000 to finance before tax and fees. At an illustrative 7% rate over 60 months, the regular payment is about $396.02. Use the comparison feature to try a different deposit, and keep a sensible emergency reserve while you do.

The starting example
Amount financed$20,000

$25,000 price less $5,000 down; no financed fees.

Regular monthly payment$396.02

60 months at 7% annual interest, with monthly accrual.

Modeled total interest$3,761.48

$23,761.48 in total scheduled loan payments.

Car loan estimate

Change any input and the result updates as you type.

Currency USD ($)
Illustrative rate, not a loan offer. Use the contract rate; APR may include fees.
The amount still owed on the vehicle you are trading.
Enter a verified dollar amount, not a percentage. Include only tax added to the loan.
User-entered estimate; no DMV fee table is supplied.
Include only charges added to the loan, not charges paid separately.
Exclude amounts entered above. Older shared links can keep a combined total here.
Assumes extra payments reduce principal immediately.

Results update as you type. Defaults are examples. Shared URLs contain your inputs; don’t include private information.

Estimated monthly payment
$396.02/ month
Amount financed
$20,000
Total interest
$3,761.48
Total loan payments
$23,761.48
Payoff time
60 months
Financed taxes & fees
$0.00
Trade-in equity
$0.00

Payment breakdown

Principal
$279.3571%
Interest
$116.6729%
Balance after
$19,720.65

Financed taxes and fees are part of principal. They are not added again to each payment.

Fixed monthly interest model. Fees, payment timing, and daily interest can change a lender’s schedule.

Car loan: compare scenarios

Compare terms with the same amount and rate, without extra payments.
TermMonthlyTotal interest
36 months$617.54$2,231.50
48 months$478.92$2,988.44
60 months$396.02$3,761.48
72 months$340.98$4,550.63
84 months$301.85$5,355.80
96 months$272.67$6,176.82
Full amortization schedule · 60 payments
Monthly rounded payments; final payment reconciles the remaining balance.
MonthPaymentPrincipalInterestBalance
1$396.02$279.35$116.67$19,720.65
2$396.02$280.98$115.04$19,439.67
3$396.02$282.62$113.40$19,157.05
4$396.02$284.27$111.75$18,872.78
5$396.02$285.93$110.09$18,586.85
6$396.02$287.60$108.42$18,299.25
7$396.02$289.27$106.75$18,009.98
8$396.02$290.96$105.06$17,719.02
9$396.02$292.66$103.36$17,426.36
10$396.02$294.37$101.65$17,131.99
11$396.02$296.08$99.94$16,835.91
12$396.02$297.81$98.21$16,538.10
13$396.02$299.55$96.47$16,238.55
14$396.02$301.30$94.72$15,937.25
15$396.02$303.05$92.97$15,634.20
16$396.02$304.82$91.20$15,329.38
17$396.02$306.60$89.42$15,022.78
18$396.02$308.39$87.63$14,714.39
19$396.02$310.19$85.83$14,404.20
20$396.02$312.00$84.02$14,092.20
21$396.02$313.82$82.20$13,778.38
22$396.02$315.65$80.37$13,462.73
23$396.02$317.49$78.53$13,145.24
24$396.02$319.34$76.68$12,825.90
25$396.02$321.20$74.82$12,504.70
26$396.02$323.08$72.94$12,181.62
27$396.02$324.96$71.06$11,856.66
28$396.02$326.86$69.16$11,529.80
29$396.02$328.76$67.26$11,201.04
30$396.02$330.68$65.34$10,870.36
31$396.02$332.61$63.41$10,537.75
32$396.02$334.55$61.47$10,203.20
33$396.02$336.50$59.52$9,866.70
34$396.02$338.46$57.56$9,528.24
35$396.02$340.44$55.58$9,187.80
36$396.02$342.42$53.60$8,845.38
37$396.02$344.42$51.60$8,500.96
38$396.02$346.43$49.59$8,154.53
39$396.02$348.45$47.57$7,806.08
40$396.02$350.48$45.54$7,455.60
41$396.02$352.53$43.49$7,103.07
42$396.02$354.59$41.43$6,748.48
43$396.02$356.65$39.37$6,391.83
44$396.02$358.73$37.29$6,033.10
45$396.02$360.83$35.19$5,672.27
46$396.02$362.93$33.09$5,309.34
47$396.02$365.05$30.97$4,944.29
48$396.02$367.18$28.84$4,577.11
49$396.02$369.32$26.70$4,207.79
50$396.02$371.47$24.55$3,836.32
51$396.02$373.64$22.38$3,462.68
52$396.02$375.82$20.20$3,086.86
53$396.02$378.01$18.01$2,708.85
54$396.02$380.22$15.80$2,328.63
55$396.02$382.44$13.58$1,946.19
56$396.02$384.67$11.35$1,561.52
57$396.02$386.91$9.11$1,174.61
58$396.02$389.17$6.85$785.44
59$396.02$391.44$4.58$394.00
60$396.30$394.00$2.30$0.00

What this scenario helps you see

01

A bigger deposit means less principal and less interest, but spending every spare dollar can leave you stuck with the first surprise repair. Decide how much cash you want left after the purchase before you decide that more down is better.

02

Price, amount financed and total payments are three different numbers. This example finances $20,000, not the full $25,000. Taxes, title, add-on products and negative trade equity all raise the principal if they're rolled into the loan.

03

Try a shorter term with the same deposit, then try extra payments on the original term. Extra payments give you flexibility, but check that your contract applies them to principal without a charge.

Test a different rate

Same $20,000 balance and 60-month term. Hypothetical rates; no current offers.
Annual interestMonthly paymentTotal interest
5%$377.42$2,645.52
7%$396.02$3,761.48
9%$415.17$4,909.99

Method and limitations

The model uses fixed monthly amortization: M = P × r ÷ (1 − (1 + r)^−n), with principal P, monthly rate r, and n payments. At zero interest, payment is P ÷ n. Interest and payments are rounded monthly, and the last payment reconciles the balance. See the complete loan methodology for assumptions and sources.

Daily-interest contracts, prepaid finance charges, late payments, and lender rules can produce a different result. This page is an educational example, not a rate quote or approval. CFPB explains loan terminology and disclosures.

Questions about this example

Is the loan amount $25,000 in this example?

No. The car costs $25,000 and the deposit is $5,000, so you start with $20,000 financed. Fees and taxes you roll in would add to that.

How does another $1,000 down change the payment?

It lowers the financed balance by $1,000 if everything else stays the same. Save the current result as scenario A, raise the deposit, and compare the payment and interest.

Should I finance taxes and fees on a $25,000 car?

Financing them raises what you pay in interest, so compare your monthly cash flow with the cash you'd have left. Use the financed-fee input only for charges that are really added to the loan.

SUV parked beside a mountain road
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