Calculation of available funds for trading

Assume you have 100K in cash (net liquidating 100K), and you short a 2X Leveraged ETF for 50K. According to Schwab’s margin requirements, the shorting maintenance requirement is 50\% of the market value, which is 25K. So your AFFT now is 100K - 25K = 75K.

If one day the ETF price doubles to 100K (floating loss 50K), the net liquidating will be 100K - 50K = 50K. The maintenance also increases to 50K, leaving your AFFT at zero, and triggering a margin call.

Even though you still have 150K cash in your account, you can’t close the short position because your AFFT and stock buying power are zero (SBP equals AFFT divided by .30). Therefore you need to add more cash otherwise the broker will liquidate your short position.

To prevent this, let the maximum short position be x\% (if the ETF price doubles, we rebalance it to x\%): SBP = (100 - x - 2x * 50\%) / 0.3 = (1000 - 20x) / 3. Ensuring SBP >= 2x - (100 - x) * x\%, we find x <= 41.258.

Since rebalancing can be done gradually instead of all at once, you’d better keep the initial maximum short position below 45\% for a 2X Leveraged ETF.

What if you want to short a 3X Leveraged ETF 50K and set a stop-loss at 50\%? When the 3X ETF rises to 75K, the maintenance requirement is 90\% of 75K, which is 67.5K. The net liquidating value will be 100K - 25K = 75K, leaving 7.5K AFFT, and your SBP will be 7.5K / 0.3 = 25K. To rebalance the short position to 50\% * 75K = 37.5K, you need 75K - 37.5K = 37.5K in cash to buy back. However, as we calculated above, your SBP is only 25K, so you can’t rebalance it to 50% all at once. Instead, you can first buy back 20K, then buy back the remaining 17.5K for instance.

The content of this article is not investment advice and does not constitute an offer or solicitation to offer or recommendation of any investment product.

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