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Calcimator

Loan Comparison Calculator

Compare two loans side-by-side. See monthly payments, total cost, and interest differences to choose the best option.

This calculator runs two independent standard-amortization loans side by side and never lets one loan's inputs bleed into the other's numbers: every Loan 2 field measures exactly zero effect on Loan 1's Monthly Payment, Total Cost, and Total Interest, and vice versa (lines 13-27), so the comparison is a genuinely independent run of the same formula twice. Loan 1 Amount dominates Loan 1 Monthly Payment: its ±10% span is 20% of Monthly Payment 1 — the largest single driver, ahead of Loan 1 Interest Rate (about 14%) and Loan 1 Term (about 24% on Loan 1 Total Interest, and in the opposite direction on Monthly Payment 1: a longer term lowers the monthly payment even though it raises Total Interest 1). The bottom-line difference outputs (Payment Difference, Cost Difference, Interest Difference) are each a straight subtraction between the two loans' matching figures, and at this calculator's own defaults — identical $200,000 principal on both loans, only the rate differs (6.5% vs 7%) — that difference starts out small (about -$66/month). Because the difference is measured against that small starting gap rather than against either loan's full payment or interest total, ordinary-sized dollar swings in either loan's inputs turn into large percentage moves on the difference outputs — that reflects the size of the starting gap between the two loans, not unusual volatility in the underlying numbers. This calculator does not account for closing costs, points, or PMI on either loan — it compares principal, rate, and term only.

Loan 1 Monthly Payment

$1,264.14

Loan 2 Monthly Payment

$1,330.60

Monthly Payment Difference

-$66.47

Total Cost Difference

-$23,928.82

Inputs

$
years
$
years

Comparison

Loan 1 Total Cost

$455,088.98

Loan 1 Total Interest

$255,088.98

Loan 2 Total Cost

$479,017.80

Loan 2 Total Interest

$279,017.80

Total Interest Difference

-$23,928.82

How to Use This Calculator
  1. Enter the amount, interest rate, and term for Loan 1.
  2. Enter the same details for Loan 2 you are comparing.
  3. Review the monthly payment, total cost, and total interest for each loan.
  4. The differences at the bottom show which loan is cheaper monthly and over the full term.
  5. A lower rate may not always save money if the term is longer — compare total cost, not just monthly payment.

How the result changes with Loan 1 Amount

Loan 1 AmountLoan 1 Monthly PaymentLoan 2 Monthly PaymentMonthly Payment Difference
$80,000.00$505.65$1,330.60-$824.95
$280,000.00$1,769.79$1,330.60$439.19
$520,000.00$3,286.75$1,330.60$1,956.15
$720,000.00$4,550.89$1,330.60$3,220.28

What each input means

Loan 1 Amount
Principal amount for first loan
Loan 1 Interest Rate
Annual interest rate for first loan
Loan 1 Term
Loan term in years
Loan 2 Amount
Principal amount for second loan
Loan 2 Interest Rate
Annual interest rate for second loan

How this is calculated

Formula

Monthly Payment = P × [r(1+r)^n] / [(1+r)^n - 1]

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Loan 1 Amount = 200000, Loan 1 Interest Rate = 6.5, Loan 1 Term = 30, Loan 2 Amount = 200000 = 6 input(s) provided
  2. Calculate Loan 1 Monthly Payment
    Loan 1 Monthly Payment
    1264.1360469859305 = $1,264.136
  3. Calculate Loan 2 Monthly Payment
    Loan 2 Monthly Payment
    1330.6049903583646 = $1,330.605
  4. Calculate Monthly Payment Difference
    Monthly Payment Difference
    -66.46894337243407 = $-66.469
  5. Calculate Loan 1 Total Cost
    Loan 1 Total Cost
    455088.97691493493 = $455,088.977
  6. Calculate Loan 1 Total Interest
    Loan 1 Total Interest
    255088.97691493493 = $255,088.977

Engine last updated . Checked against 1 independently-derived test how we verify calculators.

Frequently Asked Questions

Does changing Loan 2's rate or term affect Loan 1's numbers?

No — Loan 2 Amount, Loan 2 Interest Rate, and Loan 2 Term all measure zero effect on Loan 1 Monthly Payment, Loan 1 Total Cost, and Loan 1 Total Interest, tested across a ±10% probe; the two loans are calculated by completely separate formula runs (lines 13-27), so each loan's numbers depend only on its own three inputs.

Which input moves Loan 1's monthly payment the most?

Loan 1 Amount — its ±10% span is 20% of Monthly Payment 1 — more than Loan 1 Interest Rate (about 14%) or Loan 1 Term (about 7%) — because the standard amortization formula scales the payment linearly with principal while the rate and term only bend the payment through a compounding exponent.

Does a longer loan term always mean lower total interest?

No, the opposite: Loan 1 Term moves Loan 1 Total Interest upward (a ±10% span of about 24% of Loan 1 Total Interest) even though it moves Loan 1 Monthly Payment downward — a longer term spreads the same principal over more months of accruing interest, so the lower monthly payment comes at the cost of paying interest for longer.

Why do the Payment Difference and Cost Difference numbers look so sensitive to small input changes?

Because at this calculator's own defaults both loans start with the identical $200,000 principal, the difference between them is small in dollar terms (about $66/month); moving either loan's amount or rate by a normal ±10% swing produces an ordinary dollar change, but measured against that small base difference it reads as a large relative percentage — it reflects the size of the starting gap between the two loans, not unusual volatility.

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