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🏦 Loan Calculator

Calculate monthly payments, total cost, and see your full amortization schedule for any loan.

$0.00
Monthly Payment
$0.00 Total Payment
$0.00 Total Interest
$0.00 Principal
0% Interest % of Total

📋 Amortization Schedule

Month Payment Principal Interest Balance
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How to Use the Loan Calculator

Our free loan calculator uses the standard amortization formula to compute your monthly payment, total interest, and full payment schedule for any installment loan — auto loan, personal loan, student loan, or mortgage. Enter the loan amount, annual interest rate, and term in years, then press Calculate. Results appear instantly alongside a month-by-month amortization table.

Loan Payment Formula

For a fixed (amortized) loan, the monthly payment formula is:

M = P × [r(1+r)^n] / [(1+r)^n − 1]

  • M — Monthly payment
  • P — Principal (amount borrowed)
  • r — Monthly rate = annual rate ÷ 12
  • n — Number of payments = years × 12

3 Real-World Loan Examples

🚗 Example 1 — Auto Loan

$20,000 at 5.9% for 5 years → $386/month, $3,160 total interest. Choosing a 3-year term instead cuts interest to $1,845 but raises the payment to $607/month.

💳 Example 2 — Personal Loan (debt consolidation)

$10,000 at 11.5% for 3 years → $330/month, $1,875 total interest. If you were carrying that same balance on a credit card at 24% APR with minimum payments, you could pay $3,900+ in interest and take 7+ years to pay it off.

🏠 Example 3 — Mortgage: 15 vs. 30 years

$300,000 at 7.0%: a 30-year term costs $1,996/month and $418,500 in interest. A 15-year term costs $2,696/month but only $185,400 in interest — saving you $233,100 over the life of the loan.

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Tips to Pay Off Your Loan Faster

  • Make one extra payment per year — applied entirely to principal, this can cut 4–6 years off a 30-year mortgage.
  • Round up your monthly payment — even an extra $50/month makes a meaningful difference.
  • Refinance when rates drop — even 0.5% lower can save thousands.
  • Avoid interest-only loans unless you have a clear exit strategy; you build no equity.

Understanding Your Amortization Schedule

In the early months of a loan, most of your payment covers interest. As the balance shrinks, more goes toward principal. This is why extra payments early in the loan have the biggest impact on total interest savings. Use the table generated above to find the breakeven point and decide when to refinance or make lump-sum payments.

Frequently Asked Questions

How do I calculate my monthly loan payment?
Use the formula M = P × [r(1+r)^n] / [(1+r)^n − 1], where P is the principal, r is the monthly rate (annual rate ÷ 12), and n is the total payments (years × 12). Alternatively, use the calculator above — just enter your loan amount, rate, and term to get instant results without doing any math.
How much interest will I pay on a $20,000 loan?
It depends on your rate and term. At 5.9% for 5 years: about $3,160 in interest ($386/month). At 8% for 3 years: about $2,500 in interest ($626/month). A shorter term always costs less interest even though the monthly payment is higher. Use the calculator to compare scenarios.
Does this calculator work for mortgages and car loans?
Yes — both are amortized installment loans and use the same formula. One caveat for mortgages: this calculator does not include property taxes, homeowner's insurance, or PMI. Your actual monthly housing payment will be $200–$600 higher depending on location and down payment.
How does loan term affect total interest paid?
Dramatically. A 30-year $300,000 mortgage at 7% costs $418,500 in interest. The same loan on a 15-year term costs only $185,400 — saving $233,100. Longer term = lower monthly payment but much higher total cost. Always compare total interest, not just monthly payment.
What is APR and how is it different from interest rate?
The interest rate is the base borrowing cost. APR (Annual Percentage Rate) includes the rate plus origination fees, points, and other loan costs expressed as a yearly rate. APR shows the true cost of a loan. When comparing offers, always compare APRs — a loan with a lower rate but high fees may cost more than one with a slightly higher rate and no fees.
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