Finance & Investment
How to Calculate Borrowing Power from Repayments
Estimate a loan principal from an affordable payment, rate and term, and distinguish repayment arithmetic from a lender’s approval decision.
Define the payment before estimating the loan
Borrowing power is a financial question about repayments and lending criteria. It is unrelated to electrical or mechanical power, so a Power Converter cannot estimate it. Start with the amount available for a new loan payment after ordinary expenses, existing commitments and an appropriate contingency. A lender may use a different assessment method and verify information that a simple calculator does not request. The calculation here answers a narrower question: what principal is mathematically supported by a stated fixed payment, interest rate and repayment term under a fully amortizing loan model?
Invert the ordinary payment formula
For monthly payment M, monthly interest rate r and n monthly payments, the principal is P=M×[1−(1+r)^(−n)]/r. An annual nominal rate divided by twelve supplies r under this monthly model. The formula assumes equal payments at the end of each month, a fixed rate and no balloon balance. At a zero interest rate, use P=M×n instead of dividing by zero. Fees financed into the loan, irregular payment dates and different interest conventions require additional treatment. Write down these assumptions so the calculated principal has a clear meaning.
Check a concrete borrowing example
Assume 1,500 is available each month, the nominal annual interest rate is 6%, and the term is 20 years. Then r=0.06/12=0.005 and n=240. Substituting gives P=1,500×[1−1.005^(−240)]/0.005, approximately 209,371.16. Total scheduled payments are 1,500×240=360,000, so interest under this simplified model is approximately 150,628.84. The example uses unspecified currency units consistently. It is a mathematical scenario and does not represent an advertised loan rate, an approved credit amount or a statement that this payment is affordable for a particular household.
Stress the rate while holding the payment fixed
At an 8% nominal annual rate, the same 1,500 monthly payment over 240 months supports approximately 179,331.44. The higher assumed rate lowers the supported principal by about 30,039.72. This comparison is useful because the payment is held constant; changing the rate and payment simultaneously would obscure which input caused the difference. A lender's assessment rate may differ from the offered rate. Use the lender's actual method when available, and label any independently chosen stress rate as a scenario rather than an official approval criterion.
Understand the site's eligibility shortcut
The Loan Eligibility Calculator uses a simplified payment allowance derived from income and existing debt payments. Its 50% income convention is an assumption built into this estimate, not a universal lending standard. If monthly income is 4,000 and existing debt payments are 500, the modeled allowance is 0.50×4,000−500=1,500. Using a 6% rate and 20 years then reproduces the principal example above. The calculator does not establish that the remaining income is sufficient for rent, dependants, transport, taxes or other expenses. Review those separately before treating the modeled allowance as an affordable payment.
Separate loan size from a purchase budget
A calculated loan principal does not by itself determine what property or asset can be purchased. A purchase budget also involves the available deposit, transaction costs and any required reserve. If an illustrative loan is 209,371.16 and cash available is 50,000, simply adding them gives 259,371.16 before purchase costs. If 10,000 of the cash must cover those costs, the corresponding illustrative price ceiling becomes 249,371.16. This arithmetic does not incorporate loan-to-value rules or valuation limits. Keep the borrowing calculation and the purchase-cost calculation in separate rows.
Compare a quotation on the same basis
When comparing the estimate with a lender's quotation, check payment frequency, quoted rate definition, term, fees and whether principal is fully repaid at the end. A monthly payment cannot be compared directly with a fortnightly figure by multiplying by two; there are 26 fortnights and 12 months in a year. Preserve the quotation's actual schedule. If the result differs materially, identify the changed assumption before increasing the requested borrowing. The calculator is useful for exploring how payment, rate and term interact; a credit decision requires the lender's assessment and the borrower's complete financial circumstances.