Loan Calculator
Calculate your monthly loan payments, total interest, and total amount payable for any loan including mortgages, auto loans, personal loans, and more.π All processing happens in your browser. Your data never leaves your device.
How to Use
- 1Enter the loan amount (principal)
- 2Enter the annual interest rate (%)
- 3Enter the loan term in years
- 4Click "Calculate" to see your monthly payment
- 5Review total payment and interest amounts
Example
Input:
Loan: $200,000, Rate: 5%, Term: 30 yearsOutput:
Monthly Payment: $1,073.64, Total Interest: $186,511.57Frequently Asked Questions
How is monthly payment calculated?
Monthly payment is calculated using the standard loan amortization formula that accounts for principal, interest rate, and loan term.
Does this include insurance and taxes?
No, this calculator shows only principal and interest. For mortgages, add property taxes, insurance, and HOA fees separately.
Can I use this for any type of loan?
Yes, this calculator works for mortgages, auto loans, personal loans, and any amortized loan with fixed interest.
Related Tools
π Complete Guide to Loan Calculator
Loans convert a large purchase or expense into a structured series of payments. A loan calculator helps you estimate periodic payments, understand total interest cost, and compare borrowing scenarios across interest rates, terms, and payment schedules.
Basic loan math is often misunderstood because the payment amount is not βinterest plus a little extra.β It is the outcome of amortization: a fixed payment schedule designed to reduce a balance to zero over a defined term. This is why the early payments contain a larger interest portion and later payments contain more principal.
Accuracy matters for budgeting, affordability analysis, and compliance documentation. Small changes in APR, term length, or fees can materially change total borrowing cost. Reliable estimates require clear inputs and a consistent interpretation of APR, compounding conventions, and payment timing.
π¬ Core Technical or Conceptual Foundations
Amortized loans and annuity payments
Many consumer loans (personal loans, auto loans, fixed-rate mortgages) are amortized. The payment is an annuity: a fixed periodic payment that, when applied over time with interest, exactly repays principal.
APR, nominal rate, and periodic rate
- Nominal annual rate: the stated annual rate used as a reference.
- Periodic rate: the rate applied each period (often approximated as APR/12 for monthly loans, but conventions vary).
- APR: may include certain fees and is intended to support comparison across offers.
Principal vs interest allocation
Each payment can be decomposed into:
- Interest: periodic rate Γ outstanding balance.
- Principal: payment β interest, which reduces the balance.
Precision considerations and edge cases
- Fees and origination costs: can raise effective borrowing cost beyond the note rate.
- Payment timing: payments at the end of period vs start of period change results for some models.
- Extra payments: should be applied to principal; confirm prepayment penalties or restrictions.
- Variable-rate loans: a fixed-rate model may not represent future payments after rate changes.
- Rounding: cents rounding each payment can create minor schedule differences in long horizons.
π Advanced Capabilities & Metrics
Total cost of borrowing
Beyond the periodic payment, a complete comparison typically includes:
- Total interest paid over the full term.
- Total of payments (principal + interest), optionally including fees.
- Interest share over time (how quickly interest declines as the balance falls).
Scenario analysis and sensitivity
Professional planning often evaluates sensitivity to key levers:
- Rate sensitivity: impact of small APR differences on payment and total interest.
- Term sensitivity: trade-off between lower payment (longer term) and higher total interest.
- Extra payment strategy: interest saved and payoff acceleration from consistent additional principal.
Milestones and break-even comparisons
- Balance remaining after 12, 24, or 60 payments.
- Break-even analysis when comparing refinancing or fee-heavy offers.
- Payoff date under different extra payment assumptions.
πΌ Professional Applications & Use Cases
π° Personal finance and credit decision-making
Borrowers use loan calculations to choose an affordable payment level and understand the total cost of financing. Accurate modeling supports better comparisons across lenders and products.
π¦ Banking, lending, and underwriting
Loan officers and underwriters assess affordability using income verification, existing obligations, and policy rules. Payment models support consistency, documentation, and compliance.
π’ Business finance and procurement
Businesses may finance equipment or projects. Loan calculations support budgeting, capital allocation, and comparing financing vs cash purchase scenarios.
π Education and financial literacy programs
Loan amortization is a core topic in finance education and consumer counseling because it illustrates interest compounding, cash-flow planning, and the practical meaning of APR.
βοΈ Legal, Regulatory, or Compliance Context (If Applicable)
Many jurisdictions require standardized consumer disclosures for loans (rates, fees, total cost of credit). A calculator can support understanding and comparison, but official lender disclosures control. In compliance-sensitive contexts:
- Validate inputs against the documented APR, term, and fee disclosures.
- Retain scenario assumptions used for decisions when documentation is required.
- Avoid treating estimates as guarantees; lender terms and fees may change before closing.
π Academic, Scientific, or Research Applications
Loan models are used to teach annuities and time value of money. In research, amortization structures are analyzed in credit policy, consumer behavior, and macroeconomic sensitivity to rate changes.
π§ Personal, Business, or Planning Use Cases
Practical planning workflows often include:
- Comparing offers using APR, not only the advertised rate.
- Choosing a term that fits the budget while minimizing unnecessary interest.
- Testing whether extra payments are feasible and what they save over time.
- Ensuring the loan does not crowd out emergency savings or essential expenses.
π Milestones, Thresholds, or Reference Tables (If Applicable)
A useful reference framing for borrowers is:
- Payment affordability: can you pay comfortably under stress-case scenarios?
- Total interest tolerance: how much interest are you willing to pay for the term you choose?
- Liquidity threshold: keep sufficient reserves after down payments and fees.
β Accuracy, Standards & Reliability
Loan calculators are reliable when they match the loanβs real conventions and include applicable fees. For higher reliability:
- Use the correct rate type (APR vs note rate) for the question you are answering.
- Confirm payment frequency and whether interest accrues daily or monthly.
- Account for fees and prepayment rules when comparing lenders.
- Consult qualified professionals for binding decisions or regulated disclosures.
π§Ύ Disclaimer
Disclaimer: While this tool provides highly accurate calculations suitable for most professional and personal use cases, results should not be considered a substitute for certified professional advice in legal, medical, financial, or regulatory matters.