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Sri Lanka Credit Card Easy Payment Plan Calculator

Enter any "easy payment" or installment offer and see its real yearly cost — the true Annual Effective Rate (AER). It proves whether a "0% for 12 months" plan is actually free once the handling fee is annualised, and whether paying cash beats financing. No signup, sources cited.

By Induwara AshinsanaUpdated Jul 16, 2026
Reveal the true cost of your plan
Rs

The sticker price you would pay in cash today.

mo

How many monthly installments — 1 to 60.

%

One-time fee on the '0%' plan — usually 2%–5%.

Upfront fees cost a little more — you pay them on day one.

Quick amounts
% p.a.

e.g. an 8% fixed deposit. Leave blank to skip the comparison.

True annual rate (AER)
5.63%
0.46% per month effective
Monthly installment
Rs 17,167
Extra paid
Rs 6,000
3% of the price
Total repayment
Rs 206,000
over 12 months

Financing can be worthwhile here.

The plan's true cost is 5.63% per year, versus the 8% your cash would earn elsewhere — a 2.37% gap in the plan's favour. This is an arithmetic comparison, not financial advice.

12 installments of Rs 17,167. Fee plans split principal evenly; the reducing-balance plan front-loads interest. All figures rounded for display — totals use full precision (17,166.67).

Sources: CBSL Financial Consumer Protection Regulations No. 01 of 2023 (true-cost disclosure basis) and the standard reducing-balance EMI + IRR formulae. Full citations and worked examples below. LKR purchases only; excludes late-payment charges and stamp duty.

How it works

Sri Lankan retailers advertise "0% easy payment plans", but the fine print almost always adds a one-time handling fee, or the plan carries a flat or reducing interest rate. This calculator converts whichever terms you are offered into a single, comparable number — the Annual Effective Rate (AER)— using standard, universally-defined finance mathematics. The CBSL Financial Consumer Protection Regulations No. 01 of 2023requires financial service providers to disclose the true cost of credit; this tool applies that same principle to a plan you are considering at the till.

The core idea is the internal rate of return (IRR). You receive goods worth the cash price P today and repay a schedule of installments. The true monthly rate r is the one that makes the present value of every payment equal P:

P = Σ installment / (1 + r)t, for t = 1 … n

The tool solves this by bisection to eight decimal places, then annualises with AER = (1 + r)^12 − 1. It handles the three plan shapes you actually meet in Sri Lanka:

  • 0% with handling fee. Total fee = P × fee%. If the fee is spread, each installment is (P + fee) ÷ n; if charged upfront, you pay the fee on day one and the installments discount against a smaller financed base — which makes an upfront fee cost slightly more than the same fee spread.
  • Flat monthly rate. Interest is charged on the original amount every month: installment = P ÷ n + P × flat%. Because you keep paying interest on the full sum even as the balance falls, the AER is roughly double the flat rate.
  • Reducing annual rate. The classic EMI on the outstanding balance:M = P·m·(1+m)^n / ((1+m)^n − 1), where m is the monthly rate. Here the AER is simply (1 + m)^12 − 1.

Every result is cross-checked against the constant-ratio ("N-ratio") nominal APR approximation, 2·n·C / (P·(n+1)), so the effective rate is corroborated by an independent method rather than a single solver. Finally, if you enter the return your cash could earn elsewhere — say an 8% fixed deposit — the tool compares it against the plan's AER and states, as plain arithmetic, whether paying cash or financing is cheaper. Everything runs in your browser; nothing is uploaded.

Worked examples

'0% for 12 months, 3% handling fee' on a Rs 200,000 laptop

  1. Handling fee: Rs 200,000 × 3% = Rs 6,000
  2. Total financed: Rs 206,000 → installment = 206,000 ÷ 12 = Rs 17,166.67
  3. Solve IRR: 200,000 = 17,166.67 × annuity(r, 12) → r ≈ 0.4577%/month
  4. AER = (1.004577)^12 − 1 ≈ 5.63% per year
  5. Verdict vs 8% FD: 5.63% < 8%, so keeping cash in the deposit and taking the plan is marginally rational — but the plan is NOT free, it costs ~5.6%/yr.

24-month plan at 2% per month reducing on a Rs 300,000 purchase

  1. Monthly rate m = 24% ÷ 12 = 2%; (1.02)^24 = 1.608437
  2. EMI = 300,000 × 0.02 × 1.608437 ÷ (1.608437 − 1) = Rs 15,861.33
  3. Total repayment = 15,861.33 × 24 = Rs 380,672; interest = Rs 80,672
  4. AER = (1.02)^12 − 1 = 26.82% per year
  5. Verdict vs 8% FD: 26.82% ≫ 8%, so paying cash is clearly cheaper — flagged prominently.

Edge case — a flat 1.5%/month plan on a Rs 50,000 phone over 6 months

  1. Interest each month: Rs 50,000 × 1.5% = Rs 750 (on the full amount, always)
  2. Installment = 50,000 ÷ 6 + 750 = Rs 9,083.33; total interest = 750 × 6 = Rs 4,500
  3. Solve IRR: 50,000 = 9,083.33 × annuity(r, 6) → r ≈ 2.519%/month
  4. AER = (1.02519)^12 − 1 ≈ 34.79% per year
  5. A '1.5% a month' plan sounds small but annualises to nearly 35% — the flat-rate trap.

Frequently asked questions

Sources & references

The regulatory citation and the reducing-balance EMI / IRR formulae used here were last verified on 2026-07-16. Plan terms (amount, tenor, fee, rate) are your inputs, not a stored rate table, so the tool stays accurate for any current offer.

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