Debt Payoff

Credit Card Payoff Calculator: Minimum vs. Fixed Payment

A credit card payoff calculator compares paying only the minimum against a fixed higher monthly amount. On a $5,000 balance at 22.99% APR, paying $200 a month instead of a declining minimum clears the debt in 2 yr 11 mo instead of 10 yr 1 mo, saving $2,408 in interest.

Currency changes the displayed symbol only — figures are not converted by an exchange rate.

Interest Saved By Paying More$2,408
Months Saved By Paying More86 months
Fixed Payment Debt-Free In2 yr 11 mo
Fixed Payment Total Interest$1,871
Minimum Only Debt-Free In10 yr 1 mo
Minimum Only Total Interest$4,279

Your fixed paymentMinimum payment only

MonthYour Fixed PaymentMinimum Payment Only
0$5,000.00$5,000.00
12$3,608.94$3,923.59
24$1,862.14$3,078.92
36$0.00$2,416.07
48$0.00$1,895.93
60$0.00$1,487.77
72$0.00$1,167.46
84$0.00$916.12
96$0.00$681.94
108$0.00$389.12
120$0.00$21.41
121$0.00$0.00

Paying $200 a month instead of the minimum clears $5,000 in 2 yr 11 mo versus 10 yr 1 mo for the minimum-only path — 86 months sooner, saving $2,408 in interest.

Disclaimer: This calculator is provided for educational and estimation purposes only and does not constitute formal financial advice.

The question behind the calculator

“How long will it take to pay off my credit card” is the single most common question in personal finance, and it almost always has a second half attached: “and what happens if I just paid more.” This tool answers both at once, for one balance. Enter what the statement actually says — balance, APR, and the minimum-payment formula the issuer uses — then enter a fixed amount you could realistically pay every month instead. The calculator runs both plans forward until each one reaches zero and reports the months and total interest for each, plus the headline numbers: how much sooner, and how much cheaper, the fixed plan is. If the real question is which of several cards or loans to attack first with limited extra money, that is a different calculation — see the debt snowball vs. avalanche calculator instead. This tool deliberately stays narrow: one balance, one what-if.

How the minimum payment actually works

Card issuers do not bill a flat minimum. Almost every major agreement bills the greater of a small flat floor or a percentage of the balance plus that statement’s interest:

Mt=max(F, Bt×p100+It),It=Bt×APR1200M_t = \max\left(F,\ B_t \times \frac{p}{100} + I_t\right), \qquad I_t = B_t \times \frac{\text{APR}}{1200}

Here BtB_t is the balance entering month tt, FF is the flat dollar floor, and pp is the percentage rate — 2% and $35 by default here, both adjustable, since issuers vary. The mechanism that makes minimum-only payoffs drag on for years is built into this formula: as BtB_t falls, the percentage portion of MtM_t falls with it, so the required payment keeps shrinking right alongside the balance. Only once the percentage portion drops below the flat floor does the payment stop shrinking — from that point it is effectively a fixed payment, and the last stretch behaves like the fixed plan below.

How the fixed-payment plan works

The second plan is simpler: pick one dollar amount, PP, and pay exactly that every month regardless of how the balance moves. Both plans share the same underlying balance update —

Bt+1=Bt+Itmin ⁣(paymentt, Bt+It)B_{t+1} = B_t + I_t - \min\!\big(\text{payment}_t,\ B_t + I_t\big)

— with paymentt\text{payment}_t equal to MtM_t for the minimum plan and to the constant PP for the fixed plan. The min()\min(\cdot) term matters at the very end of either payoff: it stops the last month’s payment from overshooting a balance smaller than what’s owed. Total interest paid is the running sum of every ItI_t until the balance reaches zero, or until 30 years pass without that happening — the same search ceiling used elsewhere on this site so a payment that never outpaces its own interest is reported as unreachable rather than simulated forever.

A worked example: $5,000 at 22.99% APR

The calculator’s defaults are a realistic mid-sized card balance. At a 2%

  • interest minimum with a $35 floor, that balance’s very first required minimum payment is $196, of which $96 is interest already claimed before a single dollar touches principal. Paying the minimum only, from here, takes 10 yr 1 mo and costs $4,279 in interest — more than 85% of the original balance. Paying $200 a month instead — barely $4 above that first minimum — clears the same balance in 2 yr 11 mo for $1,871 in interest, a savings of $2,408 and 86 fewer months of payments.
Your monthly paymentMonths to $0Total interestVs. minimum-only
$1256 yr 5 mo$4,57744 months sooner, $298 more interest
$1504 yr 6 mo$3,04567 months sooner, $1,233 saved
$200 (default)2 yr 11 mo$1,87186 months sooner, $2,408 saved
$3001 yr 9 mo$1,081100 months sooner, $3,198 saved
$5001 yr$604109 months sooner, $3,674 saved

Every row here is measured against the same 10 yr 1 mo, $4,279-interest minimum-only baseline. The relationship is not linear — doubling the payment from $150 to $300 does not simply double the savings — because a bigger payment shortens the window interest has to compound, and that window shrinks faster than the payment grows.

Why “sooner” and “cheaper” can disagree

The $125 row above is worth pausing on, because it looks like a mistake and is not one. It finishes 44 months sooner than the minimum-only plan, yet costs $298 more in interest. The reason is the minimum formula’s own shape: its first required payment on this balance is $196 — comfortably above $125 — and it only declines from there as the balance falls. For a long stretch early in the payoff, the minimum-only plan is quietly paying down principal faster than a flat $125 would, because the percentage-of-balance formula has not caught up to $125 yet. A $125 fixed payment carries a larger balance than the minimum-only plan would at the same point, for longer, which is exactly what interest is charged on. It still finishes first, because it never slows down the way the declining minimum eventually does — but the early months cost more than they saved later. This is exactly why both numbers are reported separately instead of collapsed into one “better/worse” verdict: a fixed payment only beats the minimum plan outright once it clears that formula’s starting requirement by a comfortable margin, not the moment it exceeds today’s minimum in isolation.

When a payment cannot get you to zero

Enter a fixed payment that does not exceed the interest a balance is currently accruing, and the balance holds steady or grows — there is no number of months that gets it to zero. A $10,000 balance at 24% APR accrues $200 in interest every month; a $150 fixed payment there never reduces the balance at all, since it does not even cover the interest, let alone touch principal. Rather than let a simulation run forever chasing a balance that never shrinks, or divide by a gap that could be zero, the calculator checks the same 30-year ceiling used for the minimum-only plan and reports the fixed plan as unreachable the instant that ceiling passes without a zero balance. The fix is always the same: raise the payment until it clears the interest shown in the note beneath the results by a real margin, not by a few dollars.

Reading your own numbers

Pull the balance and APR straight from the most recent statement — not a round number. The minimum-payment percentage and flat floor are on the same statement, usually in the small type near the minimum-payment line or in the cardholder agreement; 1%–3% and a $25–$35 floor cover the large majority of major US issuers, and both defaults here are adjustable if a specific card states something else. The “your monthly payment” field is the one number actually worth experimenting with: try the highest amount realistically sustainable every month, not just this month, since a fixed plan abandoned after three months saves nothing the note above promises. The interest-saved and months-saved figures update on every keystroke, so it costs nothing to test several amounts before committing to one.

If a student loan is competing for the same extra dollars, run it through the student loan payoff calculator too — comparing both cards’ worth of interest saved per dollar of extra payment is how you decide which balance actually deserves the money first.

Frequently asked questions

What formula does this calculator use for the minimum payment?

The greater of a flat dollar floor (commonly $25–$35) or a percentage of the balance (commonly 1%–3%) plus that month's interest charge — the same shape most major card agreements actually use, minus minor add-ons like late fees. As the balance falls, the percentage portion falls with it, so the required minimum keeps shrinking every month unless the flat floor takes over near the end.

Why does paying more than the minimum sometimes cost more in interest, not less?

Because the minimum-payment formula is largest exactly when the balance is largest — early in the payoff, before it declines. A fixed amount only modestly above the minimum's starting requirement can fall behind during those expensive early months even though it finishes sooner overall, since it never gets the minimum formula's early boost. Both numbers are shown separately for this reason: "sooner" and "cheaper" are not the same claim.

What happens if my monthly payment does not even cover the interest?

The balance holds steady or grows instead of shrinking, and no payoff date exists. Rather than search indefinitely or divide by a number that could be zero, the calculator caps its search at 30 years and reports the plan as unreachable once that ceiling passes with no zero balance, the same convention used across every payoff tool on this site.

How long does it really take to pay off a credit card paying only the minimum?

Far longer than most people expect, because the required minimum shrinks along with the balance. A $5,000 balance at 22.99% APR under a typical 2%-of-balance-plus-interest minimum takes just over 10 years and costs more in interest than the balance itself. This is precisely the number card statements are legally required to disclose for exactly this reason.

I have more than one card or loan — should I use this calculator?

Use it to understand one balance at a time, but the debt snowball vs. avalanche calculator on this site is built for the harder question multiple debts raise: which balance to attack first with any extra money once every card's minimum is covered. This tool assumes a single balance and a single extra-payment decision.

Does this account for balance transfers or 0% introductory APR periods?

Not automatically. The simulation holds one APR constant for the entire payoff, so a 0% promotional period followed by a jump to the standard rate needs to be modeled as two separate runs — one at 0% for the promo length, with its ending balance entered as the starting balance of a second run at the standard APR.

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