Instant Funding $300,000 Challenge — Position Size Calculator

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Firm Rules Summary

Risk Guide

With Instant Funding's $300k account and $15,000 daily loss limit, you can survive exactly 5 losing trades at 1% risk ($3,000 each) before hitting your daily limit. At 2% risk ($6,000 per trade), you're down to just 2.5 losing trades - essentially 2 losses and you're done for the day. This is where most traders blow their accounts. The mathematical reality is stark: if you risk 2% and hit two consecutive losses, you've burned through $12,000 of your $15,000 daily allowance, leaving just $3,000 breathing room. One more bad trade and you're locked out. The danger scenario for this account size is overleveraging on correlated pairs - taking multiple EUR positions that move against you simultaneously, turning what looks like diversified 1% risks into a concentrated 3-4% daily hit. For position sizing math: EURUSD with 30 pips stop at 1% risk allows roughly 10 standard lots ($30,000 notional). Gold with a $20 stop gives you 15 mini lots. For indices like NAS100 with 50-point stops, you're looking at about 6 mini lots. These calculations assume standard pip values and current market conditions. Between challenge phases, your risk parameters stay identical - $15,000 daily loss, $30,000 max drawdown. What changes is your profit targets: Phase 1 demands $24,000 (8%) while Phase 2 drops to $15,000 (5%). The consistency rule tightens your leash - in IF1, no single day can contribute more than 15% of your total profits, while Instant Funding GO allows 25%. This means in Phase 1, your best trading day can't exceed roughly $3,600 if you're targeting the minimum $24,000. The funded phase maintains these same risk limits but removes profit targets. Your position sizing strategy shouldn't change, but your profit-taking approach should adapt to the consistency requirements. Most successful traders on this account size stick to 0.5-1% risk per trade, allowing for the inevitable losing streaks while building consistent profits within the firm's mathematical constraints.

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