RBA Rate Hike: How the 4.85% Cash Rate Hits Your Loan
A cash rate increase to 4.85% adds roughly $91 per month to an average $600,000 variable home loan. Learn how to calculate your new repayments and see the numbers across different balances.
A Reserve Bank of Australia cash rate hike to 4.85% increases standard variable mortgage rates by 0.25%, adding approximately $91 per month to a typical $600,000 home loan over 25 years. Lenders generally pass these cash rate adjustments directly to borrowers, altering required monthly principal and interest repayments within one to two billing cycles.
What the Cash Rate Measures and Why Lenders Follow It
The official cash rate is the interest rate commercial banks pay to borrow unsecured funds overnight from other institutions in the domestic money market. Managed by the RBA Board to steer inflation and general economic activity, this rate forms the baseline cost of wholesale funding across Australia.
Retail home loans consist of this underlying cash rate plus a commercial bank margin, which typically sits between 1.50% and 2.50%. When the central bank lifts its rate by 25 basis points (0.25%), funding costs across the interbank system rise immediately. To protect net interest margins, banks pass the full increase onto standard variable home loans. For example, a borrower whose retail rate was 6.25% will generally see their rate climb to 6.50%. You can test how different bank margins and benchmark adjustments alter overall borrowing costs using our Interest Rate Calculator.
Step-by-Step Numeric Example: A $600,000 Mortgage
To see how a 25 basis point hike changes your required repayments, look at an owner-occupier with a standard 25-year principal and interest home loan experiencing a rise from 6.25% to 6.50%.
- Outstanding loan balance: $600,000
- Remaining loan term: 25 years (300 monthly payments)
- Initial variable rate: 6.25% per year
- Adjusted variable rate: 6.50% per year
Monthly mortgage repayments follow the standard annuity formula:
M = P * [r(1 + r)^n] / [(1 + r)^n - 1]
Where P is the principal ($600,000), r is the monthly interest rate (annual rate divided by 12), and n is the total number of monthly payments (300).
Step 1: Calculate the Original Payment at 6.25%
- Find the monthly interest rate: 0.0625 / 12 = 0.00520833.
- Compute the compound growth factor: (1 + 0.00520833)^300 = 4.72755.
- Multiply the monthly rate by the compound factor: 0.00520833 * 4.72755 = 0.024622.
- Subtract 1 from the compound factor to get the denominator: 4.72755 - 1 = 3.72755.
- Divide the numerator by the denominator: 0.024622 / 3.72755 = 0.0066053.
- Multiply by the principal: $600,000 * 0.0066053 = $3,963.18 per month.
Step 2: Calculate the Revised Payment at 6.50%
- Find the new monthly interest rate: 0.0650 / 12 = 0.00541667.
- Compute the new compound growth factor: (1 + 0.00541667)^300 = 5.04543.
- Multiply the monthly rate by the factor: 0.00541667 * 5.04543 = 0.0273294.
- Subtract 1 from the compound factor: 5.04543 - 1 = 4.04543.
- Divide the numerator by the denominator: 0.0273294 / 4.04543 = 0.0067556.
- Multiply by the principal: $600,000 * 0.0067556 = $4,053.38 per month.
In this realistic scenario, the borrower faces an increase of $90.20 per month (rounded to $91). Over a full calendar year, that single 0.25% shift consumes an additional $1,082.40 in after-tax household income entirely in interest charges. You can calculate your specific loan terms and remaining term schedules using our Loan Payment Calculator.
Repayment Changes Across Common Loan Balances
Because interest accrues as a percentage of your outstanding debt, rate hikes hit larger mortgages much harder in raw dollar terms. The table below outlines how a 0.25% rate increase alters monthly repayments across typical Australian loan balances over a 25-year amortization period:
- $400,000 loan balance: Monthly payments rise from $2,642 to $2,702 (an extra $60 per month, or $720 per year).
- $600,000 loan balance: Monthly payments rise from $3,963 to $4,053 (an extra $90 per month, or $1,080 per year).
- $800,000 loan balance: Monthly payments rise from $5,284 to $5,405 (an extra $121 per month, or $1,452 per year).
- $1,000,000 loan balance: Monthly payments rise from $6,605 to $6,756 (an extra $151 per month, or $1,812 per year).
- $1,200,000 loan balance: Monthly payments rise from $7,926 to $8,107 (an extra $181 per month, or $2,172 per year).
If you want to review how broader market rate adjustments compare with historical shifts, you can read our breakdown on what lower rates mean for monthly repayments.
Which Inputs Move Your Repayments Most?
When standard variable rates move, three main structural factors dictate the severity of the financial impact:
- Outstanding Principal: The loan balance is the largest multiplier. A 0.25% increase on a $300,000 balance adds roughly $45 a month, which many household budgets can absorb. That same increase on a $900,000 balance demands an extra $136 per month.
- Repayment Structure (Principal and Interest vs. Interest-Only): On an interest-only loan, the monthly cost jump is purely proportional to the rate increase because there is no principal amortization cushioning the balance. A 0.25% rate rise on a $600,000 interest-only loan adds $125 per month, compared to $91 on a principal-and-interest loan.
- Remaining Loan Term: Longer remaining loan terms (such as 30 years) exhibit greater sensitivity to interest rate fluctuations. Shorter terms require higher regular repayments, but because capital is paid down much faster, a smaller portion of each monthly repayment is exposed to compound interest.
Where Mortgage Estimates Stop Being Reliable
Standard amortization formulas assume an unchanging interest rate, static monthly deductions, and an unvarying principal balance over the full life of the loan. In practice, retail home loans rarely behave in this uniform manner.
First, Australian lenders calculate interest charges daily on the net balance and debit them monthly. This means variations in the number of days per month (28 days in February versus 31 in January) lead to slight month-to-month payment discrepancies. Second, holding funds in an offset account or redraw facility directly lowers the daily balance subject to interest, reducing the actual dollar impact of any rate hike.
Finally, standard calculators do not account for annual package fees, tiered loan-to-value ratios, or discretionary rate discounts negotiated directly with your lender.
This article provides general financial information and mathematical estimates, not personal credit advice.