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Apply Option Strategies - Series 7

  1. IJK is $132 with a dividend change rumored; a trader buys 1 IJK $130 call at $6.35 and 1 IJK $130 put at $4.15; what is the breakeven point for the straddle strategy?
    Answer: Upside $140.50 and downside $119.50, using total premium paid of $10.50 This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves buying a call and put at the $130 strike with rumored dividend changes, requiring the understanding of breakeven analysis amid income uncertainty. The correct answer, choice A, is valid because it accurately represents the breakeven points by adding and subtracting the total premium of $10.50 from the strike price. A common mistake, illustrated by choice B, is misunderstanding premium aggregation, which occurs when only the call premium is used. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  2. CDE is $88 with heavy short interest; a trader buys 1 CDE $90 call at $2.95 and 1 CDE $90 put at $4.05; what is the breakeven point for the straddle strategy?
    Answer: Upside $97.00 and downside $83.00, based on total premium paid of $7.00 This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves buying a call and put at the $90 strike with heavy short interest, requiring the understanding of breakeven points in squeeze potential. The correct answer, choice A, is valid because it accurately represents the breakeven points by adding and subtracting the total premium of $7.00 from the strike price. A common mistake, illustrated by choice B, is misunderstanding premium totals, which occurs when only the call premium is used. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  3. Netflix (NFLX) trades at $585 after guidance cuts; the investor expects continued decline but wants defined risk. They buy 1 NFLX 590 put for $18.20 and sell 1 NFLX 550 put for $7.10 (bear put spread; net debit $11.10). How does the bear put spread protect the investor in a declining market? (B/E $=590-11.10; max loss $=11.10; max gain $=(40.00-11.10).)
    Answer: It limits risk to $11.10 and profits if NFLX drops below $578.90 by expiration. This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves a bear put spread on NFLX, requiring the understanding of risk limitation in declining markets. The correct answer, choice A, is valid because it accurately represents the limited risk to $11.10 with profits below $578.90. A common mistake, illustrated by choice B, is misunderstanding that profits are unlimited, which occurs when disregarding the short put's cap. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  4. A client expecting low volatility in PQR stock, trading at $78, sells a PQR Oct 80 call for $3 and sells a PQR Oct 75 put for $2. What is the maximum gain for this position?
    Answer: $500 This is a short strangle. The maximum gain for any short option combination strategy (straddle or strangle) is the total premium received. The client received $300 for the call and $200 for the put, for a total maximum gain of $500. This is achieved if the stock price is between the strike prices ($75 and $80) at expiration.
  5. TUV is $44 with a pending analyst day; an investor buys 1 TUV $45 call at $1.75 and 1 TUV $45 put at $2.05; what is the breakeven point for the straddle strategy?
    Answer: Upside $48.80 and downside $41.20, adding combined premium $3.80 to strike This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves purchasing a call and put at the $45 strike with a pending analyst day, requiring the understanding of straddle breakevens for presentation events. The correct answer, choice A, is valid because it accurately represents the breakeven points by adding and subtracting the total premium of $3.80 from the strike price. A common mistake, illustrated by choice B, is misunderstanding premium summation, which occurs when only the call premium is considered. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  6. An investor buys an XYZ July 70 straddle for a total premium of $6. To be profitable, the price of XYZ stock must be either above $76 or below:
    Answer: $64 A long straddle consists of a long call and a long put with the same strike price and expiration. The total premium is the cost of the position. To break even, the stock price must move away from the strike price by the amount of the total premium. The upside breakeven is $70 + $6 = $76. The downside breakeven is $70 - $6 = $64.
  7. A client with a moderately bullish outlook on BCD stock, trading at $72, establishes the following position: Sell 1 BCD Jan 70 put at $3 and Buy 1 BCD Jan 65 put at $1. The maximum gain on this position will be realized if BCD stock is trading at or above what price at expiration?
    Answer: $70 This is a bull put spread, which is a credit spread. The investor receives a net credit of $3 - $1 = $2 per share. The maximum gain is this net credit. This gain is realized if both put options expire worthless. For both puts to expire worthless, the stock price must be at or above the higher strike price ($70) at expiration.
  8. A client purchases 100 shares of ABC Corp. at $62 per share and simultaneously buys 1 ABC 60 put for a premium of $2 to protect the position. At what stock price will the client break even on the combined position?
    Answer: $64 This is a protective put strategy. The breakeven point is calculated by adding the cost of the put to the purchase price of the stock. The stock must rise enough to cover the cost of the insurance (the put). Breakeven = $62 (stock price) + $2 (premium) = $64.
  9. An investor establishes a call calendar spread by selling a near-term call and buying a longer-term call with the same strike price. This strategy is most likely to be profitable if the underlying stock price:
    Answer: remains stable in the near term and then rises significantly. A calendar (or time) spread profits from the passage of time and differences in time decay (theta) between the two options. The investor wants the short-term option to expire worthless, allowing them to keep the premium, while the long-term option retains value. The ideal scenario is for the stock price to remain stable until the front-month option expires, and then move in the desired direction (up, for a call spread).
  10. Salesforce (CRM) trades at $292 with mildly bullish sentiment; the investor expects a moderate rise into month-end. They buy 1 CRM 290 call for $10.20 and sell 1 CRM 310 call for $4.30 (bull call spread; net debit $5.90). What is the maximum profit potential for the given bull call spread? (Max profit $=(310-290)-5.90.)
    Answer: $14.10 per share maximum profit, calculated as (20.00−5.90)(20.00-5.90). This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves a bull call spread on CRM, requiring the understanding of maximum profit in debit spreads. The correct answer, choice A, is valid because it accurately represents the maximum profit of $14.10 per share from width minus debit. A common mistake, illustrated by choice B, is misunderstanding that profit is the full width, which occurs when omitting the net cost. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  11. JPMorgan (JPM) trades at $176 ahead of bank earnings; volatility is elevated and direction is uncertain. The investor buys a long straddle: 1 JPM 176 call for $4.25 and 1 JPM 176 put for $4.05 (total debit $8.30). In the scenario described, what is the breakeven point for the straddle strategy? (Upper B/E $=176+8.30; Lower B/E $=176-8.30.)
    Answer: Upper $184.30 and lower $167.70, because total premium paid is $8.30 per share. This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves a long straddle on JPM, requiring the understanding of breakeven points for volatility plays. The correct answer, choice A, is valid because it accurately represents the upper breakeven at $184.30 and lower at $167.70 based on total premium. A common mistake, illustrated by choice D, is misunderstanding that breakeven is at the strike, which occurs when disregarding premium costs. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  12. LMN is $16 with extreme volatility; an investor buys 1 LMN $15 call at $2.25 and 1 LMN $15 put at $1.35; what is the breakeven point for the straddle strategy?
    Answer: Upside $18.60 and downside $11.40, based on combined premium of $3.60 This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves acquiring a call and put at the $15 strike with extreme volatility, requiring the understanding of straddle breakevens in high-risk setups. The correct answer, choice A, is valid because it accurately represents the breakeven points by adding and subtracting the total premium of $3.60 from the strike price. A common mistake, illustrated by choice B, is misunderstanding total premium, which occurs when only the call premium is applied. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  13. Ahead of Apple (AAPL) earnings, shares trade at $185 in a high-volatility tape. An investor buys 1 AAPL 185 call for $6.20 and 1 AAPL 185 put for $5.80 (long straddle; total debit $12.00). Assuming expiration Friday, what is the breakeven point for the straddle strategy? (Upper B/E $=185+12; Lower B/E $=185-12; max loss $=12.00 debit; profit if AAPL moves beyond either B/E; risk limited to premium paid.)
    Answer: Upper $197.00 and lower $173.00, because total premium is $12.00 per share. This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves a long straddle on AAPL, requiring the understanding of breakeven points for volatility plays. The correct answer, choice A, is valid because it accurately represents the upper breakeven at $197 and lower at $173 by adding and subtracting the total premium from the strike price. A common mistake, illustrated by choice D, is misunderstanding that breakeven occurs at the strike price, which occurs when ignoring the premium cost in straddle calculations. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  14. In a choppy market, an investor buys 1 XYZ $50 call at $3.20 and 1 XYZ $50 put at $2.80; what is the breakeven point for the straddle strategy?
    Answer: Upside $56.00 and downside $44.00, using total premium paid of $6.00 This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves purchasing a call and put with the same $50 strike in a choppy market, requiring the understanding of breakeven calculations for a long straddle. The correct answer, choice A, is valid because it accurately represents the breakeven points by adding and subtracting the total premium of $6.00 from the strike price. A common mistake, illustrated by choice B, is misunderstanding the need for total premium, which occurs when only the call premium is subtracted for both breakevens. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  15. An investor owns 100 shares of XYZ stock, purchased at $48 per share. To generate income, the investor writes 1 XYZ 50 call for a premium of $3. What is the investor's maximum potential gain and breakeven point per share?
    Answer: Maximum gain is $500; breakeven is $45. This is a covered call strategy. The breakeven point is the stock's cost basis less the premium received: $48−$3=$45\$48 - \$3 = \$45. The maximum gain occurs if the stock is called away at the strike price. The gain would be the appreciation in the stock ($50 - $48 = $2\) plus the premium received ($3\), for a total of $5 per share, or $500 for 100 shares.
  16. A customer who is bearish on VWX stock creates a spread by selling 1 VWX Sep 90 call for $6 and buying 1 VWX Sep 95 call for $2. What is the customer's maximum potential loss?
    Answer: $100 This is a bear call spread, which is a credit spread. The net credit received is $6 - $2 = $4 per share. The maximum loss is the difference in the strike prices minus the net credit received: ($95 - $90) - $4 = $1 per share, or $100. The maximum gain is the net credit of $400.
  17. An investor sells an uncovered put on CDE stock with a strike price of $90 for a premium of $5. What is the maximum potential loss per share on this position?
    Answer: $85 The writer of a naked put has the obligation to buy the stock at the strike price if assigned. The maximum loss occurs if the stock's price falls to zero. The writer would have to buy the stock at $90 when it is worthless. The loss is offset by the premium received. Maximum loss per share = $90 (Strike Price) - $5 (Premium) = $85.
  18. KLM is $8.50 with speculative volatility; a trader buys 1 KLM $10 call at $0.40 and 1 KLM $10 put at $1.95; what is the breakeven point for the straddle strategy?
    Answer: Upside $12.35 and downside $7.65, based on combined premium of $2.35 This question tests the understanding of applying option strategies including spreads, straddles, and covered/uncovered positions as part of Series 7 competencies. Option strategies are used to capitalize on market movements, manage risk, and enhance returns through positions like spreads and straddles. The specific scenario described involves buying a call and put at the $10 strike with speculative volatility, requiring the understanding of breakeven points for low-priced stocks. The correct answer, choice A, is valid because it accurately represents the breakeven points by adding and subtracting the total premium of $2.35 from the strike price. A common mistake, illustrated by choice B, is misunderstanding total premium, which occurs when only the call premium is used for calculations. To approach similar questions, candidates should practice calculating breakeven points and understanding the risk profiles of different option strategies, while also considering market conditions and investor objectives.
  19. An investor who believes JKL stock will be range-bound around its current price of $110 establishes a short straddle by selling 1 JKL May 110 call for $5 and selling 1 JKL May 110 put for $4. What is the maximum potential loss on this position?
    Answer: Unlimited A short straddle involves selling both a call and a put. If the stock price rises significantly, the loss on the short call is theoretically unlimited. If the stock price falls to zero, the loss on the short put is substantial. Therefore, the maximum potential loss is unlimited.
  20. An investor establishes a bull call spread on STU stock by buying 1 STU Jul 40 call at $5 and selling 1 STU Jul 45 call at $2. What is the investor's maximum potential profit and maximum potential loss?
    Answer: Max Profit: $200; Max Loss: $300 This is a debit spread, as the investor paid more for the long call than they received for the short call ($5 - $2 = $3 net debit). The maximum loss is the net debit paid: $3 * 100 = $300. The maximum profit is the difference in strike prices minus the net debit: ($45 - $40) - $3 = $2 per share, or $200.

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