Balance Transfer Calculator

Compare keeping a credit card balance against a balance transfer: see the fee, interest both ways, and your net savings. Free and accurate.

Independently verified for accuracy

Calculator by Toolsloft ↗
Transfer fee
240
Months to pay off (keep)
26
Interest (keep)
2057.16
Months to pay off (transfer)
21
Interest (transfer)
36.12
Total cost of transfer
276.12
Savings
1781.04

This calculator compares keeping a credit card balance where it is against moving it to a balance transfer card with a promotional rate. It accounts for the transfer fee, the promo period, and the rate that applies once the promo ends. The result shows the interest each way, the all-in cost of the transfer, and your net savings.

How this is calculated

It runs a month-by-month amortization of both paths at a fixed payment. Each month it adds interest at that month's rate divided by 12, then applies the payment; the transfer path uses the promo APR through the promo months and the post-promo APR after. The all-in transfer cost is promo-period interest plus the upfront transfer fee, and savings is the keep-path interest minus that cost.

How to use

  1. Enter the current balance, its APR, and your fixed monthly payment.
  2. Enter the transfer fee, promo APR, promo length in months, and the post-promo APR.
  3. Read the interest each way, the total transfer cost, and your savings.

Examples

  • $8,000 at 22% vs 0% for 18 mo, 3% fee, $400/mo: savings $1,781.04
  • $5,000 at 19.99% vs 0% for 12 mo, 5% fee, $250/mo: savings $708.10

FAQ

How does the transfer fee factor in?
The fee is a percentage of the balance, added to the amount you owe on the new card and counted in the total cost of the transfer.
What happens after the promo period ends?
Any remaining balance starts accruing interest at the post-promo APR you enter, which the simulation applies from the first month after the promo.
Why might the result say the payment is too low?
If the monthly payment does not even cover the interest, the balance never falls. Raise the payment so it exceeds the monthly interest.

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