Graduated Payment Mortgage
Payments start low and rise g% yearly: a 300,000 GPM at 6.5% growing 5% starts at ≈3,462/month and reaches ≈4,429 by year 5.
Figures are estimates from this calculator’s standard formula — adjust the inputs in the tool below for your exact number.
How Does the Graduated Mortgage Calculator Work?
A graduated payment mortgage starts below the level payment and rises by a fixed percentage each year, matching expected income growth for early-career buyers. The calculation follows PMT₁ = P × (r − g) ÷ (1 − ((1 + g) ÷ (1 + r))^n). On 300,000 at 6.5% over 30 years with 5% annual steps, year one pays ≈3,462 monthly, rising to ≈3,635, ≈3,816, ≈4,007 and ≈4,207 in the following years — versus a fixed 1,896 only if it were interest-only; a level loan here costs 1,896... a level amortizing loan costs 1,896. The result updates instantly whenever you change an input, and every figure is shown in the same currency or units you entered, with no hidden conversion applied.
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Step 1
Enter the required figures for the Graduated Mortgage Calculator in the fields above.
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Step 2
The tool applies PMT₁ = P × (r − g) ÷ (1 − ((1 + g) ÷ (1 + r))^n) to your numbers automatically.
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Step 3
Read the result, shown in the same units you entered.
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Step 4
Adjust the inputs to compare scenarios side by side.
Use Cases
Early-career purchase
Buying before the salary catches up
Resident or trainee financing
Matching a known pay ladder
Cash-flow bridge
Keeping early-year payments affordable
Comparison shopping
Testing GPM against ARM and fixed quotes
Common Mistakes
Ignoring negative amortization
Underestimating the step
Forgetting the reset comparison
FAQs
Why do early GPM payments feel so low?
Who suits a graduated mortgage?
What formula does the Graduated Mortgage Calculator use?
What units and currencies does it accept?
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