The identical debt, with a different destination for cash
One household, two schedules. On 11 October 2026, a UK basic-rate taxpayer transfers £3,600 to a 0% card; a 1.49% fee adds £53.64, so the opening card debt is £3653.64. They can commit £180 on the 10th of each month from 10 November 2026 through 10 August 2028 (22 monthly budgets), with the promotion assumed to end on 11 August 2028. Both plans settle the debt by 20 July 2028, with a three-week buffer before that deadline. The Barclaycard 22-month listing advertises up to 22 months and a 1.49% fee, not a guaranteed offer for this household. Check your actual statement dates: a real offer may expire earlier within a billing cycle. Both paths use the same cash flow and pay off the full debt before interest begins. No new card spending.
For comparison only, assume the card requires a £60 minimum each month until the final payment; this is not the lender’s contractual minimum. Set a direct debit for at least the actual minimum. The savings example uses NS&I Direct Saver’s quoted 3.75% gross/AER variable rate. Its interest is calculated daily and credited annually on 1 April, and withdrawals can take 3–5 days; uncredited interest cannot fund the final payment. Our simple £120 monthly deposit illustration uses 20, 19, …, 0 whole months of interest on the 21 deposits, ignoring daily timing and compounding; the chart plots principal only, not predicted account balances. Confirm your available rate and transfer deadlines before acting.
At the assumed £60 minimum, 21 card payments total £1,260. The remaining £2,393.64 must be cleared before the offer ends; the final £120 deposit arrives on 10 July, with settlement targeted by 20 July. Saving the other £120 for 21 months puts £2,520 in principal into the payoff account: £126.36 remains after settlement before interest; adding the unused £180 month-22 budget gives £306.36, exactly the same unspent principal as the monthly-payoff plan. Do not treat the entire £2,520 pot as profit. The balance-transfer debt guide covers transfer mechanics.