Tools
Challenge real-cost calculator
How much will you spend on average to get a funded account, then a first payout? Enter your own assumptions: pass rates, fees, payout chance.
Your assumptions, not statistics
This site provides no pass rate, fee or payout statistic. Every figure comes from you, and the result is only as reliable as your inputs. Nothing here is a prediction or advice. Read the risk warning
How it is calculated
The model is deliberately simple. Every input is your assumption; the formulas only combine them.
Symbols
- P
- chance that one attempt ends in a funded account (product of the pass rates of the phases you filled in)
- F
- challenge fee; R = reset fee, and R′ = R if you choose "Reset", otherwise R′ = F
- A
- activation fee of the funded account, paid once
- q
- chance that a funded account reaches a first payout
- G
- average gross profit before that first payout
- s
- your profit share
- R_f
- fee refund at the first payout: a percentage of F, or a fixed amount
- B
- budget for attempts
Formulas
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Success per attempt
P = p₁ × p₂ × p₃
One rate per phase, as a fraction (40 % = 0.4). Only the phases you filled in count.
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Attempts to a funded account
E[N] = 1 / P
Independent attempts with the same P: the number of attempts to the first success follows a geometric law, whose mean is 1 / P.
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Cost to a funded account
C = F + (1 / P − 1) × R′ + A
The first attempt costs F, each further attempt R′; without a reset fee this is F / P + A.
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Cost to a first payout
C_p = C / q
Each cycle, from a new challenge to a funded account, ends in a payout with chance q; the number of cycles is geometric with mean 1 / q.
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Expected gain and net gain
gain = q × G × s net = q × G × s + q × R_f − C
The refund is paid at the first payout only, so it counts with chance q. The net gain is per funded account obtained; on a first-payout basis it is the same amount divided by q, with the same sign.
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Break-even
q* = C / (G × s + R_f) G* = (C / q − R_f) / s
Value of q, or of G, that cancels the net gain while the other values stay constant.
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Budget
N = 1 + ⌊(B − F) / R′⌋ P(at least one) = 1 − (1 − P)^N
N = 0 if B < F. If retries are free, the number of attempts is unlimited.
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Attempts for a given chance c
n = ⌈ ln(1 − c) / ln(1 − P) ⌉
Shown for 50 %, 90 % and 95 %. The maximum spend after n attempts is F + (n − 1) × R′.
Special cases
- P = 0: no funded account is possible, the expectations are infinite and no figure is divided by zero.
- P = 100 %: one attempt is enough; the expected cost is F + A.
- Zero fees give zero costs; the probabilities are unchanged.
- q missing: the outputs that depend on q are not shown.
- Displayed numbers are rounded to 2 decimals; the calculations keep full precision.
Limits of the model
- Every value is your own assumption. This site publishes no pass rate, fee or payout statistic.
- Attempts are independent and the probabilities are constant: no learning effect, no change of approach between attempts.
- No firm-specific rules: drawdown, time limits, minimum trading days, consistency rules, payout caps, scaling.
- No monthly fees, data or platform costs, taxes, currency conversion or payment fees.
- The gain is a profit share before tax, computed from a single average G; the refund is counted once.
- An expected value is an average over many tries. A single person can spend several times more, or less, than the average.
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