Mortgage and Credit Calculator Development on Website
A credit calculator is a mathematically rigorous tool. Mistakes in formulas cannot be made: users compare results with bank calculations, and discrepancies undermine website trust.
Annuity Payment Mathematics
Most mortgages and consumer loans use an annuity scheme — equal monthly payments:
M = P × [r(1+r)^n] / [(1+r)^n - 1]
Where:
-
P— loan amount -
r— monthly interest rate = annual / 12 / 100 -
n— number of months -
M— monthly payment
function calcAnnuity(principal, annualRate, months) {
if (annualRate === 0) {
return { monthly: principal / months, total: principal, overpayment: 0 };
}
const r = annualRate / 12 / 100;
const factor = Math.pow(1 + r, months);
const monthly = principal * (r * factor) / (factor - 1);
const total = monthly * months;
const overpayment = total - principal;
return {
monthly: Math.round(monthly * 100) / 100,
total: Math.round(total),
overpayment: Math.round(overpayment),
};
}
Differentiated Payment
Early payments are larger, later ones are smaller. Some banks (especially for mortgages) offer this option:
function calcDifferentiated(principal, annualRate, months) {
const r = annualRate / 12 / 100;
const principalPart = principal / months;
const schedule = [];
let balance = principal;
let totalInterest = 0;
for (let i = 1; i <= months; i++) {
const interestPart = balance * r;
const payment = principalPart + interestPart;
totalInterest += interestPart;
balance -= principalPart;
schedule.push({
month: i,
payment: Math.round(payment * 100) / 100,
principal: Math.round(principalPart * 100) / 100,
interest: Math.round(interestPart * 100) / 100,
balance: Math.max(0, Math.round(balance * 100) / 100),
});
}
return {
schedule,
total: Math.round((principal + totalInterest) * 100) / 100,
overpayment: Math.round(totalInterest * 100) / 100,
firstPayment: schedule[0].payment,
lastPayment: schedule[months - 1].payment,
};
}
Payment Schedule
An amortization table is a mandatory element of a mortgage calculator:
function PaymentSchedule({ schedule }) {
const [expanded, setExpanded] = useState(false);
const visible = expanded ? schedule : schedule.slice(0, 12);
const fmt = (n) => new Intl.NumberFormat('en-US', {
minimumFractionDigits: 2, maximumFractionDigits: 2,
}).format(n);
return (
<div className="schedule">
<table>
<thead>
<tr>
<th>Month</th>
<th>Payment</th>
<th>Principal</th>
<th>Interest</th>
<th>Balance</th>
</tr>
</thead>
<tbody>
{visible.map(row => (
<tr key={row.month}>
<td>{row.month}</td>
<td>${fmt(row.payment)}</td>
<td>${fmt(row.principal)}</td>
<td>${fmt(row.interest)}</td>
<td>${fmt(row.balance)}</td>
</tr>
))}
</tbody>
</table>
{schedule.length > 12 && (
<button onClick={() => setExpanded(e => !e)}>
{expanded ? 'Collapse' : `Show all ${schedule.length} months`}
</button>
)}
</div>
);
}
Early Repayment
A real mortgage involves a series of recalculations with partial early repayment:
function applyEarlyRepayment(schedule, month, amount, mode = 'reduce_term') {
// mode: 'reduce_term' — shorten term, 'reduce_payment' — reduce payment
let balance = schedule[month - 1].balance - amount;
if (balance <= 0) return { paidOff: true };
const remainingMonths = schedule.length - month;
if (mode === 'reduce_term') {
// Recalculate how many months are needed at the same rate
// (inverse problem — iteratively)
return recalculateWithNewBalance(balance, currentRate, 'minimize_term');
}
if (mode === 'reduce_payment') {
return recalculateWithNewBalance(balance, currentRate, remainingMonths);
}
}
Visualization
A pie or bar chart "principal / overpayment" is mandatory. Implementation via Chart.js (lightweight) or Recharts (if already used in the project):
import { Doughnut } from 'react-chartjs-2';
function OverpaymentChart({ principal, overpayment }) {
return (
<Doughnut
data={{
labels: ['Principal', 'Overpayment'],
datasets: [{
data: [principal, overpayment],
backgroundColor: ['#3b82f6', '#f87171'],
borderWidth: 0,
}],
}}
options={{ plugins: { legend: { position: 'bottom' } } }}
/>
);
}
Mortgage Calculator Parameters
| Parameter | Type | Typical Values |
|---|---|---|
| Property Cost | Number | $10K–500K |
| Down Payment | % or amount | 10–50% |
| Interest Rate | % | 6–25% per annum |
| Term | Years/months | 1–30 years |
| Payment Type | Radio | Annuity / Differentiated |
| Insurance | % of balance | 0.1–1% per year |
Add insurance to the monthly payment: insurance = balance * insuranceRate / 100 / 12.
Data Exchange with Application Form
function prefillApplicationForm(calcResult) {
const data = {
loan_amount: calcResult.principal,
monthly_payment: calcResult.monthly,
loan_term_months: calcResult.months,
estimated_rate: calcResult.annualRate,
};
// Can be passed via URL to the application page
const qs = new URLSearchParams(data).toString();
window.open(`/mortgage-application?${qs}`, '_blank');
}
Timeframe
Annuity calculator with payment schedule and chart — 3–4 working days. Full version with differentiated calculation, early repayment, insurance, PDF export, and form integration — 7–10 days.







