Payment Method Comparator Cash vs Installment vs BNPL vs Loan — see the real total cost side by side
Purchase details
Enter the purchase price in your local currency (e.g., 1000).
Credit card installment settings
BNPL (Buy Now, Pay Later) settings
⚠️ Most BNPL plans are interest-free, but a single missed payment can trigger a late fee whose effective APR can exceed a credit card's.
Personal loan settings
Total cost ranking
Total cost comparison across 4 payment methods
Cash
Pay in full, no extra cost
$ 1,000
Total cost
One-time payment
Extra interest/fees$ 0
Credit Card Installment
Spread over months, fee may apply
$ 1,030
Total cost
Monthly payment$ 86
Extra interest/fees$ 30
BNPL
Interest-free short term, late fee risk
$ 1,000
Total cost
Monthly payment$ 250
Extra interest/fees$ 0
Personal Loan
Longer term, fixed monthly payment
$ 1,044
Total cost
Monthly payment$ 87
Extra interest/fees$ 44
*Results are estimates only. Check the actual rates, fees, and terms with your bank, merchant, or BNPL provider.
What is the Payment Method Comparator?
When buying a phone, appliance, or any big-ticket item, you usually face four payment choices: paying cash, credit card installments, BNPL (buy now, pay later), or a personal loan. Plenty of standalone calculators exist for each option, but almost none let you compare all four side by side. This tool lets you enter the purchase amount once and instantly see the total cost, monthly payment, and hidden interest or fees for every method — with the cheapest option clearly highlighted.
Disclaimer: results are estimates for reference only. Always confirm actual rates, fees, and penalty terms with your bank, merchant, or BNPL provider before deciding.
Key differences between the four payment methods
- Cash: pay once, no interest and no fees — the cleanest cost baseline, but it ties up your cash flow immediately.
- Credit card installment: a "0% interest" plan often just waives interest while still charging a one-time handling fee, so it isn't always truly free.
- BNPL: typically 3-4 interest-free installments if you pay on time, but a missed payment can trigger a late fee whose annualized cost can beat a credit card's revolving rate.
- Personal loan: uses the standard equal-installment (amortization) method, where APR and loan term drive the total interest — best suited for larger amounts needing a longer payoff period.
How the math works
Installment interest is estimated with the common "add-on interest" method: total interest = amount × APR × (months ÷ 12), plus the one-time handling fee. The personal loan uses the standard amortizing-loan formula, the same math behind mortgages and auto loans, so the monthly payment closely matches what a bank would quote. BNPL assumes zero cost if you pay on time and only adds a late fee for each missed payment — drag the "estimated missed payments" slider to see how quickly the total cost climbs.
Which one should you pick?
If paying cash won't hurt your monthly budget, it's almost always the cheapest option. Installments, BNPL, and loans exist to spread out cash flow — and that's exactly why this tool matters: it puts the real total cost in the open, instead of letting you decide based on the monthly payment alone.
Frequently Asked Questions
Q1: Is "0% APR" installment really free?
Not always. Many 0% plans skip interest but still charge a one-time handling fee (often 1%-5% of the purchase price). Make sure to fill in that fee rate in the calculator to see the real total cost.
Q2: Is BNPL actually cheaper than a credit card?
If you pay every installment on time, BNPL is usually cheaper than a credit card's revolving interest (often 15%-20% APR), since most BNPL plans charge zero interest. But a single missed payment can push the effective annualized cost far higher — see Buy now, pay later (Wikipedia) for more background.
Q3: How is the loan's monthly payment calculated?
This tool uses the industry-standard equal-installment (amortizing loan) formula: the monthly payment stays fixed, while the interest portion shrinks as the principal is paid down. See Amortizing loan (Wikipedia) for the underlying math.