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FinToolSuite
Updated 2026-05-14 · Mortgage · Educational use only ·

ARM vs Fixed Rate Mortgage Calculator

Compare an ARM initial payment against a fixed-rate mortgage

Compare ARM initial payment vs fixed-rate mortgage. See 5-year initial savings and the rate gap. Enter loan amount and arm initial rate to size affordability.

What this tool does

This calculator compares monthly payments and potential short-term savings between an adjustable-rate mortgage (ARM) during its initial fixed period and a fixed-rate mortgage alternative. Enter your loan amount, the ARM's introductory rate, the equivalent fixed rate being offered, and your loan term. The calculator models standard amortized payments at both rates and shows which option produces a lower monthly payment during the ARM's initial phase. It also estimates total savings over a five-year period by multiplying the monthly payment difference by 60 months. The result depends primarily on the gap between the two rates and your loan term. This comparison covers only the ARM's fixed-rate period and does not account for rate adjustments that may occur afterward, making it useful when evaluating initial mortgage options from a lender.


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Formula Used
Monthly payment difference between the two rates
Amortised monthly payment at each rate
Loan amount
Monthly interest rate (annual rate divided by 12)
Number of monthly payments (term in years multiplied by 12)

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Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

The Upfront ARM Savings

ARMs often start with a rate below comparable fixed-rate loans, though the size of the gap varies by lender and over time. How much that saves each month depends on the loan size and the rate gap you enter, so the calculator works it out for your figures rather than relying on a fixed rule of thumb. The catch is what happens after reset.

When the ARM Bet Pays Off

ARM saves money when rates stay flat or fall. If rates rise, the reset payment can erase several years of initial savings in one year. ARM savings during the initial period are conditional on rates not rising before reset; borrowers who move or refinance before the reset date avoid that exposure.

Run it with sensible defaults

Using loan amount of 300,000, arm initial rate of 5, fixed rate alternative of 6.5, term of 30, the calculation works out to 285.74. The defaults are meant as a starting point, not a recommendation.

The levers in this calculation

The inputs — Loan Amount, ARM Initial Rate, Fixed Rate Alternative, and Term — do not pull with equal force. Two inputs usually tip the answer one way or the other. Flipping each value past a round threshold shows which input moves the result most.

How the math works

Computes standard amortized monthly payment at both rates over the same term. Five-year savings multiplies the monthly difference by 60 months. Results are estimates for illustration purposes only and do not factor in reset risk or rate-cap behavior.

What the headline rate hides

Lenders quote a rate; what you pay is a blend of that rate, fees, insurance, and any early-repayment penalty built into the product. The figure here isolates the core interest cost so you can compare like-for-like across deals; fees, insurance, and other costs sit on top of that base.

What this doesn't capture

The figure shown reflects the core calculation; additional costs such as arrangement fees, valuation, legal fees, insurance, and any early-repayment charges (where applicable) sit on top and can add materially to the total cost of borrowing. Rates and product terms can also change over the life of the loan, which can shift the picture relative to this fixed-snapshot estimate.

Example Scenario

ARM vs fixed comparison indicates $285.74 difference in initial monthly payment.

Inputs

Loan Amount:$300,000
ARM Initial Rate:5%
Fixed Rate Alternative:6.5%
Term:30 yrs
Expected Result$285.74

This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

This calculator computes the standard amortized monthly payment for both the ARM initial rate and the fixed-rate alternative using the same loan principal and term. It applies the standard amortization formula, which assumes monthly compounding and equal payments throughout the period. The difference between the two monthly payments is then multiplied by 60 months, a five-year initial period as in a 5/1 ARM, to estimate cumulative savings over that window; ARMs with shorter or longer initial fixed periods, such as 3/1 or 7/1, would cover a different number of months. The model assumes the ARM rate remains constant during the initial period and does not account for future rate resets, rate caps, margin adjustments, or changes in payment structure after the initial phase. It also does not include closing costs, origination fees, property taxes, insurance, or other costs associated with either loan product. Results are estimates for illustration purposes only.

Frequently Asked Questions

How much does an ARM usually save initially?
The gap between ARM and fixed rates varies by lender and market conditions, so the monthly saving isn't fixed. It scales with the loan size and the rate gap, and the calculator shows the figure for the inputs you enter.
Is ARM worth it if rates are rising?
When rates rise, the reset payment grows, which historically has offset some or all of the initial savings. ARM economics tend to favour flat or falling-rate environments, or borrowers who plan to move or refinance before the first reset.
Can I refinance out of the ARM before reset?
Refinancing before reset is possible when prevailing rates have not risen significantly above the original fixed rate. The outcome depends on the rate environment at the time and any refinancing costs.
Why does the calculator only show savings for five years instead of the full loan term?
The five-year window reflects the ARM's initial fixed-rate period, which is the only phase where the payment difference between the two options is predictable. After that period ends, the ARM rate can adjust based on market indexes and loan-specific caps, making future payment comparisons speculative. Limiting the estimate to the initial phase keeps the results grounded in known inputs rather than assumptions about future rate movements.

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