Position sizing and a written trading plan

What you will learn

  • Size defined-risk and undefined-risk trades from a fixed risk budget
  • Measure and limit the whole book’s delta, maximum loss and margin use
  • Write rolling, journaling and stop-trading rules before they are needed
  • Assemble a complete one-page plan for an options-income program

Check your understanding

Answer each question to see the explanation. Answers are not saved.

  1. Your account is $80,000 and you risk 1.5% per trade. An iron condor with 5-point wings collects $0.60. How many condors may you open?

    1. A 2
    2. B 3
    3. C 4
    4. D 20
    Show the answer

    Answer: A. The budget is 80,000 × 1.5% = $1,200 and each condor can lose (5 − 0.60) × 100 = $440. Two risk $880; three would risk $1,320, over the budget.

  2. With a $50,000 account and 1% risk per trade, you consider selling a 28 put for $0.60 on a volatile $30 stock, using a 30% gap as the stress test. How many contracts fit?

    1. A 3
    2. B 1
    3. C 5
    4. D None: one contract's stress loss of $640 exceeds the $500 budget
    Show the answer

    Answer: D. A 30% gap takes the stock to $21: (28 − 21 − 0.60) × 100 = $640, above 1% of $50,000. A defined-risk spread could fit the budget instead.

  3. Your book holds 4 short puts with a Delta of −0.25 on an $80 stock and 2 bear call spreads with a net Delta of about −10 shares each on a $150 stock. If both stocks fall 4%, roughly what is the Delta effect?

    1. A +$200
    2. B −$200
    3. C −$440
    4. D −$120
    Show the answer

    Answer: B. Short puts: +100 shares × $80 = $8,000; call spreads: −20 shares × $150 = −$3,000; net $5,000 long, and 4% of that is −$200. Gamma and a rise in IV would make the real loss larger.

  4. A spread you have already rolled twice is tested again. A roll for a small net credit is available, but the new expiry contains the stock's earnings report. What does the plan say?

    1. A Roll again, because it is for a credit
    2. B Roll and double the size to recover faster
    3. C Close: both limits are breached
    Show the answer

    Answer: C. Two written limits apply: no more than two rolls per position, and never roll into an expiry with a binary event. A credit does not override either rule.

  5. Your account peaked at $100,000 and is now $88,000. Under the lesson's example policy, what should you do, and what gain is needed to return to the peak?

    1. A Keep trading normally; a 12% gain is needed
    2. B Halve sizes and review; about 13.6% is needed
    3. C Double size to recover faster; a gain of about 13.6% is needed
    4. D Stop trading permanently; a 12% gain is needed
    Show the answer

    Answer: B. The drawdown is 12%, beyond the 10% trigger for halving size and reviewing. Recovering needs 12,000 ÷ 88,000 ≈ 13.6%, more than the 12% lost.

  6. Your $60,000 account caps total open risk at 15%. Open positions already carry $8,200 of maximum and stress losses. You want to add three iron condors with a maximum loss of $385 each. What fits the plan?

    1. A Add all three, since each trade is within the 2% per-trade limit
    2. B Close all existing positions first
    3. C Add only two condors, bringing total risk to $8,970
    Show the answer

    Answer: C. The cap is 60,000 × 15% = $9,000. Three condors would take the total to 8,200 + 1,155 = $9,355; two give 8,200 + 770 = $8,970.

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