Payment Calculator
Calculate monthly loan payments, total interest, and amortization schedules. Solve for payment amount, loan amount, or loan term.
Payment Breakdown
Monthly Payment
$500.95
| Loan Type | Excellent (750+) | Good (700-749) | Fair (650-699) |
|---|---|---|---|
| Auto Loan (New) | 6.5-7.5% | 8-10% | 11-14% |
| Auto Loan (Used) | 7.5-9% | 10-12% | 13-17% |
| Personal Loan | 8-12% | 13-18% | 20-28% |
| Home Equity | 7.5-8.5% | 9-10.5% | 11-13% |
| Student (Private) | 5-8% | 8-11% | 11-14% |
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About This Calculator
Understanding your loan payments is the foundation of sound financial planning. Whether you're financing a car, taking out a personal loan, or planning any major purchase, knowing exactly what you'll pay each monthβand over the life of the loanβempowers you to make informed decisions. Our Payment Calculator uses the standard PMT (Payment) formula used by banks and financial institutions worldwide to give you precise, reliable results in seconds.
The PMT formula calculates the fixed monthly payment required to fully amortize a loan over a specified term at a given interest rate. This calculator goes beyond simple payment calculationsβyou can also solve for the loan amount you can afford based on a target payment, or determine how long it will take to pay off a specific debt. With average consumer debt reaching $104,215 per household in 2026 and interest rates stabilizing after the Federal Reserve's rate cuts, understanding your payment obligations has never been more important.
Related Tools for Comprehensive Financial Planning:
- Mortgage Calculator - Specifically designed for home loan payments with property taxes and insurance
- Auto Loan Calculator - Car loan calculations with trade-in and down payment options
- Loan Calculator - General-purpose loan analysis
- Amortization Calculator - View your complete payment schedule month by month
- Debt Payoff Calculator - Plan strategies to eliminate multiple debts
- Interest Calculator - Calculate interest costs on savings or loans
How to Use the Payment Calculator
- 1Select what you want to calculate: Monthly Payment, Loan Amount, or Loan Term.
- 2Enter the loan principal (the amount you plan to borrow).
- 3Input the annual interest rate (APR) for your loanβcheck current rates from multiple lenders.
- 4Choose the loan term in months or years using the toggle switch.
- 5Click Calculate to see your monthly payment and total cost breakdown.
- 6Review the amortization preview to see how payments are split between principal and interest.
- 7Use the term comparison feature to see how different loan lengths affect your payment and total cost.
- 8Toggle to Advanced mode for bi-weekly payment options and extra payment scenarios.
- 9Share or print your results for reference when shopping for loans.
Formula
M = P Γ [r(1+r)^n] / [(1+r)^n - 1]The PMT (Payment) formula is the cornerstone of loan calculations used by every bank, credit union, and financial institution. Here's what each variable represents: **M** = Monthly payment amount (what you're solving for) **P** = Principal (the loan amount borrowed) **r** = Monthly interest rate (annual rate divided by 12, expressed as a decimal) **n** = Total number of payments (loan term in years multiplied by 12) **Step-by-Step Calculation Example:** Let's calculate the payment for a $25,000 auto loan at 7.5% APR for 60 months: 1. Convert annual rate to monthly: 7.5% Γ· 12 = 0.625% = 0.00625 2. Calculate (1+r)^n: (1.00625)^60 = 1.4536 3. Calculate r(1+r)^n: 0.00625 Γ 1.4536 = 0.009085 4. Calculate (1+r)^n - 1: 1.4536 - 1 = 0.4536 5. Divide: 0.009085 Γ· 0.4536 = 0.02003 6. Multiply by principal: $25,000 Γ 0.02003 = **$500.75/month** **Total paid over 60 months:** $500.75 Γ 60 = $30,045 **Total interest paid:** $30,045 - $25,000 = $5,045 This formula can also be rearranged to solve for P (how much can you borrow) or n (how long until payoff) given the other values.
The Loan Payment Formula Explained
The Standard Amortization Formula (PMT Function):
M = P Γ [r(1+r)^n] / [(1+r)^n - 1]
Breaking Down Each Component:
| Symbol | Name | Description |
|---|---|---|
| M | Monthly Payment | The fixed amount you pay each month |
| P | Principal | Original loan amount borrowed |
| r | Monthly Rate | Annual rate Γ· 12 (as decimal) |
| n | Number of Payments | Term in years Γ 12 |
Why This Formula Works:
The formula is derived from the concept of present value. Your lender is giving you P dollars today, and in return, you're promising to make n payments of M dollars in the future. The formula calculates exactly what M must be so that the present value of all your future payments equals P.
Key Mathematical Relationships:
- Higher interest rate β Higher payment (exponential relationship)
- Longer term β Lower payment but MORE total interest
- Larger principal β Proportionally higher payment
Practical Example (January 2026):
| Loan Type | Amount | Rate | Term | Monthly Payment | Total Interest |
|---|---|---|---|---|---|
| Personal Loan | $15,000 | 11.5% | 36 mo | $495 | $2,820 |
| Auto Loan | $35,000 | 7.2% | 60 mo | $696 | $6,760 |
| Home Improvement | $50,000 | 8.5% | 84 mo | $785 | $15,940 |
These examples demonstrate how rate and term dramatically affect both your monthly obligation and total cost.
How Interest Rate Affects Your Payment
Interest rate is the single biggest factor determining your total loan cost after the principal amount. Even small rate differences compound significantly over time.
Rate Impact on a $30,000 Loan (60-month term):
| APR | Monthly Payment | Total Interest | vs. 6% Rate |
|---|---|---|---|
| 5.0% | $566 | $3,968 | Save $1,141 |
| 6.0% | $580 | $4,799 | Baseline |
| 7.0% | $594 | $5,644 | Pay $845 more |
| 8.0% | $608 | $6,499 | Pay $1,700 more |
| 10.0% | $637 | $8,244 | Pay $3,445 more |
| 12.0% | $667 | $10,022 | Pay $5,223 more |
Every 1% increase in rate costs roughly $850-$900 extra over a 5-year loan!
2026 Average Interest Rates by Loan Type:
| Loan Type | Excellent Credit (750+) | Good Credit (700-749) | Fair Credit (650-699) |
|---|---|---|---|
| Auto Loan (New) | 6.5-7.5% | 8.0-10.0% | 11.0-14.0% |
| Auto Loan (Used) | 7.5-9.0% | 10.0-12.0% | 13.0-17.0% |
| Personal Loan | 8.0-12.0% | 13.0-18.0% | 20.0-28.0% |
| Home Equity | 7.5-8.5% | 9.0-10.5% | 11.0-13.0% |
| Credit Card | 18.0-22.0% | 22.0-26.0% | 26.0-30.0% |
Strategies to Get the Best Rate:
- Check and improve your credit score before applying
- Get quotes from at least 3-5 lenders
- Consider credit unionsβthey often beat bank rates by 0.5-1%
- Ask about rate discounts for autopay enrollment
- Time your application when the Fed rate environment is favorable
Loan Term: The Payment vs. Total Cost Trade-Off
Choosing your loan term involves a fundamental trade-off: shorter terms mean higher monthly payments but less total interest, while longer terms ease monthly cash flow but cost significantly more overall.
Side-by-Side Comparison: $25,000 Loan at 7.5% APR
| Term | Monthly Payment | Total Interest | Total Paid |
|---|---|---|---|
| 24 months | $1,127 | $1,048 | $27,048 |
| 36 months | $777 | $2,972 | $27,972 |
| 48 months | $603 | $3,944 | $28,944 |
| 60 months | $499 | $4,940 | $29,940 |
| 72 months | $431 | $6,032 | $31,032 |
| 84 months | $382 | $7,088 | $32,088 |
Analysis:
- 36 vs. 60 months: Pay $278 more monthly, save $1,968 in interest
- 48 vs. 72 months: Pay $172 more monthly, save $2,088 in interest
- 60 vs. 84 months: Pay $117 more monthly, save $2,148 in interest
When to Choose a Shorter Term:
- You can comfortably afford the higher payment (under 10% of gross income)
- You want to build equity faster (important for auto loans)
- You plan to sell or refinance before term ends
- You're debt-averse and want to minimize interest paid
When a Longer Term Makes Sense:
- Cash flow flexibility is more important than total cost
- You'll invest the monthly payment difference (potential for higher returns)
- The asset will retain value longer than the loan term
- You're managing multiple financial priorities
The Sweet Spot: For most borrowers, a 48-60 month term on auto loans and 36-48 months on personal loans offers the best balance of manageable payments and reasonable total cost.
2026 Interest Rate Environment
After years of volatility, interest rates have stabilized as the Federal Reserve completed its rate-cutting cycle. Here's what borrowers need to know in January 2026:
Federal Reserve Actions:
- September 2025: Cut 50 basis points (5.25-5.50% β 4.75-5.00%)
- November 2025: Cut 25 basis points (4.75-5.00% β 4.50-4.75%)
- December 2025: Cut 25 basis points (4.50-4.75% β 4.25-4.50%)
- Current Federal Funds Rate: 4.25-4.50%
- Prime Rate: 7.50%
2026 Rate Projections:
- Most economists expect 1-2 additional cuts in 2026
- 30-year mortgage rates projected: 5.9-6.4% by year end
- Auto loan rates expected to decline 0.25-0.50% from current levels
- Personal loan rates may see modest decreases as credit markets stabilize
Historical Context:
| Period | Prime Rate | 30-Yr Mortgage | Auto Loan (New) |
|---|---|---|---|
| Jan 2020 | 4.75% | 3.72% | 4.5% |
| Jan 2022 | 3.25% | 3.45% | 3.9% |
| Jan 2024 | 8.50% | 6.95% | 7.9% |
| July 2024 | 8.50% | 6.78% | 7.5% |
| Jan 2026 | 7.50% | 6.15% | 6.9% |
What This Means for Borrowers:
- Rates are better than 2023-2024 peaks but above 2020-2021 historic lows
- If you delayed borrowing due to high rates, now may be favorable
- Refinancing makes sense if your existing rate is 1%+ higher than current
- Fixed rates preferred over variable in current environment
- Shop aggressivelyβlender competition is increasing as rates stabilize
Understanding Amortization: Where Your Payment Goes
Every loan payment is split between interest and principal, but the ratio changes dramatically over the life of the loan. Understanding this "amortization schedule" reveals why early extra payments are so powerful.
How Amortization Works:
Each month, your payment first covers the interest owed (calculated on remaining balance), then the rest reduces your principal. Early in the loan, most of your payment is interest. By the end, nearly all is principal.
Example: $30,000 Loan at 7% for 60 Months ($594/month)
| Payment # | Payment | Interest | Principal | Remaining Balance |
|---|---|---|---|---|
| 1 | $594 | $175 | $419 | $29,581 |
| 6 | $594 | $167 | $427 | $28,502 |
| 12 | $594 | $159 | $435 | $27,335 |
| 24 | $594 | $140 | $454 | $24,044 |
| 36 | $594 | $119 | $475 | $20,417 |
| 48 | $594 | $95 | $499 | $16,421 |
| 60 | $594 | $3 | $591 | $0 |
Key Observations:
- Payment #1: 29.5% goes to principal, 70.5% to interest
- Payment #30 (midpoint): 77% goes to principal, 23% to interest
- Payment #60: 99.5% goes to principal
The Power of Early Extra Payments:
Adding $100/month to the loan above from the start:
- Payoff time: 51 months (9 months early)
- Total interest saved: $938
- Extra paid: $5,100
- Net benefit: Paid off faster with less total money
Why early payments matter more: An extra $100 in month 1 eliminates $100 + all the interest that would have accrued on it for 59 remaining months. The same $100 in month 50 only saves 10 months of interest on that amount.
Bi-Directional Calculations: Solve for Any Variable
Our calculator can solve for three different unknowns, making it versatile for various financial planning scenarios:
Mode 1: Calculate Monthly Payment (Most Common) You know: Loan amount, interest rate, term You need: Monthly payment amount
Example: "I want to borrow $20,000 at 8% for 4 years. What's my payment?" Answer: $488.26/month
Mode 2: Calculate Loan Amount (Affordability Analysis) You know: Target monthly payment, interest rate, term You need: Maximum loan amount
Example: "I can afford $400/month. At 7% for 5 years, how much can I borrow?" Answer: $20,234 maximum loan
Mode 3: Calculate Loan Term (Payoff Planning) You know: Loan amount, interest rate, desired payment You need: How long until payoff
Example: "I owe $15,000 at 9%. If I pay $500/month, when am I done?" Answer: 35 months (just under 3 years)
Practical Applications:
| Scenario | Mode | Use Case |
|---|---|---|
| Shopping for a car | Calculate Payment | Know the loan terms, need monthly budget |
| Setting a budget | Calculate Amount | Know what you can pay, find max purchase |
| Accelerating payoff | Calculate Term | Current loan, want to know impact of extra payments |
| Comparing offers | Calculate Payment | Same amount, different rates/terms |
| Debt consolidation | Calculate Payment | Combining debts, need new total payment |
Pro Tip: Use Mode 2 (Calculate Amount) before shopping to determine your true budget. If you can comfortably afford $500/month, knowing you can borrow up to $23,000 at current rates helps you negotiate from a position of knowledge.
Term Comparison: Making the Right Choice
Choosing the optimal loan term is one of the most impactful financial decisions you'll make. Our term comparison feature shows you exactly how different terms affect your finances.
Comprehensive Comparison: $40,000 Loan at 7.25% APR
| Term | Monthly | Total Interest | Total Paid | Monthly Savings vs. 36mo |
|---|---|---|---|---|
| 36 mo | $1,238 | $4,568 | $44,568 | β |
| 48 mo | $962 | $6,176 | $46,176 | $276 |
| 60 mo | $796 | $7,760 | $47,760 | $442 |
| 72 mo | $687 | $9,464 | $49,464 | $551 |
| 84 mo | $609 | $11,156 | $51,156 | $629 |
Interest Cost Per Month Saved:
- 36β48 months: Saves $276/mo, costs $134/mo in extra interest
- 48β60 months: Saves $166/mo, costs $132/mo in extra interest
- 60β72 months: Saves $109/mo, costs $142/mo in extra interest
- 72β84 months: Saves $78/mo, costs $141/mo in extra interest
The Diminishing Returns: Notice that as terms get longer, you save less per month but pay more in interest. Going from 36 to 48 months has a favorable ratio (save $276, cost $134), but 72 to 84 months is unfavorable (save $78, cost $141).
Decision Framework:
| If You Value... | Choose... | Because... |
|---|---|---|
| Minimum total cost | Shortest affordable term | Less interest paid |
| Maximum flexibility | Longer term | Lower required payment |
| Balanced approach | 48-60 months | Good trade-off |
| Asset protection | Term < useful life | Don't owe more than it's worth |
Warning Signs You've Chosen Too Long a Term:
- Monthly payment is under 5% of gross income (underutilizing capacity)
- Term extends beyond the asset's useful life
- You're paying PMI or GAP insurance due to low equity
- Interest paid exceeds 25% of principal
Types of Loans and When to Use Each
Different loan products serve different purposes. Here's a comprehensive guide to choosing the right financing option:
Auto Loans
- Purpose: Vehicle purchase
- Typical terms: 36-84 months
- 2026 rates: 6.5-14% (credit dependent)
- Best for: Cars, trucks, motorcycles, RVs
- Secured by: The vehicle itself
- Use our Auto Loan Calculator for vehicle-specific features
Personal Loans
- Purpose: Flexible use (debt consolidation, home improvement, emergencies)
- Typical terms: 24-84 months
- 2026 rates: 8-28% (credit dependent)
- Best for: Unsecured borrowing needs
- Secured by: Nothing (signature loan)
Home Equity Loans
- Purpose: Large expenses using home equity
- Typical terms: 60-180 months
- 2026 rates: 7.5-10%
- Best for: Major renovations, debt consolidation, large purchases
- Secured by: Your home (second lien)
Mortgages
- Purpose: Home purchase or refinance
- Typical terms: 180-360 months (15-30 years)
- 2026 rates: 5.4-6.4%
- Best for: Real estate purchases
- Secured by: The property
- Use our Mortgage Calculator for comprehensive analysis
Student Loans
- Purpose: Education expenses
- Typical terms: 120-300 months (10-25 years)
- 2026 rates: 5.5-8.5% (federal), 4-14% (private)
- Best for: College, graduate school, professional programs
- Secured by: Nothing (government backed or private)
Credit Cards (Revolving)
- Purpose: Short-term borrowing, convenience
- Terms: Minimum payments = 25+ years to payoff
- 2026 rates: 18-30%
- Best for: Short-term needs paid off monthly
- Warning: Extremely expensive for carried balances
Strategies to Lower Your Payment
If your calculated payment is higher than you'd like, here are proven strategies to bring it down:
1. Extend the Loan Term
- Impact: Significant payment reduction
- Trade-off: More total interest
- Example: $25,000 at 7%, 48β60 months: $599β$495 (saves $104/mo)
2. Improve Your Credit Score First
- Impact: Lower interest rate = lower payment
- Trade-off: Requires time (typically 3-6 months minimum)
- Example: 680β740 score could drop rate from 10% to 7%, saving $50+/mo
3. Increase Your Down Payment
- Impact: Smaller loan = smaller payment
- Trade-off: Less cash on hand
- Example: $5,000 extra down on $30,000 loan saves ~$100/mo
4. Shop Multiple Lenders
- Impact: Find the best rate available
- Trade-off: Multiple credit inquiries (minimal impact if done within 14 days)
- Example: Finding 0.5% better rate saves ~$25/mo on $30,000 loan
5. Consider a Co-Signer
- Impact: Access to co-signer's credit profile
- Trade-off: Co-signer takes on risk
- Example: Can reduce rate by 2-4% for borrowers with limited credit
6. Refinance an Existing Loan
- Impact: Lower rate or extended term
- Trade-off: May reset the amortization clock
- When it makes sense: Current rate is 1%+ higher than available rates
7. Make a Large Down Payment
- Impact: Borrow less = pay less
- Trade-off: Depletes savings
- Rule: Keep 3-6 months emergency fund even after down payment
Payment Reduction Calculator: Starting point: $30,000 loan, 8% rate, 60 months = $608/month
| Strategy | New Payment | Monthly Savings |
|---|---|---|
| Extend to 72 months | $526 | $82 |
| Lower rate to 6.5% | $586 | $22 |
| Both combined | $505 | $103 |
| Add $5,000 down | $507 | $101 |
Extra Payments: Accelerating Your Payoff
Making extra payments is one of the most effective ways to save money and become debt-free faster. Here's how to maximize their impact:
Extra Payment Strategies:
1. Round Up Payments
- Method: Round payment to nearest $50 or $100
- Example: $586 β $600 adds $14/month extra
- Impact on $30,000/7%/60mo: Saves $310 interest, pays off 2 months early
2. Bi-Weekly Payments
- Method: Pay half the monthly payment every two weeks
- Result: 26 half-payments = 13 full payments per year (1 extra)
- Impact on $30,000/7%/60mo: Saves $620 interest, pays off 5 months early
3. Annual Lump Sum
- Method: Apply tax refunds, bonuses, or windfalls to principal
- Example: $1,000 annual extra payment
- Impact on $30,000/7%/60mo: Saves $680 interest, pays off 6 months early
4. The "Snowball" from Paid-Off Debts
- Method: When one debt is paid, apply that payment to the next
- Example: $200 car payment ends, apply to student loan
- Impact: Accelerating debt elimination
Detailed Impact Analysis: $30,000 at 7% for 60 Months
| Extra Payment | Months Saved | Interest Saved | Total Extra Paid |
|---|---|---|---|
| $25/month | 3 | $245 | $1,425 |
| $50/month | 5 | $470 | $2,750 |
| $100/month | 9 | $875 | $5,100 |
| $200/month | 15 | $1,510 | $9,000 |
| 13th payment/year | 5 | $620 | $2,965 |
Important Rules for Extra Payments:
- Specify "apply to principal" to avoid lender applying to future payments
- Verify no prepayment penalties exist (rare but possible)
- Extra payments early in the loan save more than later ones
- Don't sacrifice emergency fund or retirement match for extra payments
- Pay highest-rate debts first for maximum savings
Pro Tips
- π‘Always calculate total interest paid, not just monthly paymentβthe difference between loan terms can be thousands of dollars.
- π‘Get pre-approved before shopping to know your exact rate and negotiate from a position of strength.
- π‘A credit score improvement of 50 points can save 1-2% on your rate, potentially thousands over the loan term.
- π‘Round up your payment to the nearest $50 or $100 for painless extra principal reduction.
- π‘Shop at least 3-5 lenders within a 14-day windowβall inquiries count as one for credit scoring.
- π‘Consider bi-weekly payments to make one extra payment per year automatically.
- π‘For depreciating assets like cars, keep the loan term shorter than your expected ownership period.
- π‘Credit unions often offer rates 0.5-1% lower than traditional banksβalways include them in your search.
- π‘Never skip payments to "get ahead"βit rarely works and can damage your credit.
- π‘Use our term comparison feature to see exactly how much you save with shorter loans.
Frequently Asked Questions
Your monthly loan payment is calculated using the PMT formula: M = P Γ [r(1+r)^n] / [(1+r)^n - 1], where P is the principal (loan amount), r is the monthly interest rate (annual rate Γ· 12), and n is the total number of payments (term in months).
Quick Example: For a $20,000 loan at 8% APR for 48 months:
- Monthly rate: 8% Γ· 12 = 0.667%
- Number of payments: 48
- Monthly payment: $488.26
Even Quicker Method: Use our calculator! Enter your loan amount, rate, and term, and get instant results along with total interest and amortization preview.
Rule of Thumb: For every $1,000 borrowed at 7% for 60 months, expect approximately $20 in monthly payments. At 5%, it's about $19; at 9%, it's about $21.

