Common Mistakes to Avoid
Watch out for these exam traps that candidates frequently miss on Characteristics of Derivative Securities questions:
Calculating breakeven incorrectly
Confusing buyer vs writer rights and obligations
Forgetting American options can be exercised anytime
Sample Practice Questions
An investor owns 100 shares of XYZ stock currently trading at $50 per share. The investor sells a call option with a $55 strike price for a $2 premium. What is the primary purpose of this strategy?
A is correct. This is a covered call strategy, where the investor generates income from the $2 premium while maintaining ownership of the stock. However, if the stock rises above $55, the shares will likely be called away, limiting upside profit to $5 per share (from $50 to $55) plus the $2 premium received.
B (Protect against downside) is incorrect because the covered call only provides $2 of downside protection from the premium received, not full protection below $48. C (Profit from volatility) is incorrect because that describes a straddle or strangle strategy, not a covered call. D (Speculate on decline) is incorrect because covered calls are used with a bullish to neutral outlook, not a bearish one.
Covered calls are one of the most commonly tested options strategies on the Series 65. They appear frequently because they're widely used by investment advisers for income generation in client portfolios. Understanding that covered calls trade unlimited upside potential for immediate income is crucial. The exam often presents scenarios asking you to identify the strategy's purpose or calculate maximum profit. Remember: covered calls are conservative income strategies, not speculative plays.
An investor purchases 100 shares of ABC stock at $60 per share and simultaneously buys a put option with a $55 strike price for a $3 premium. What is the maximum loss on this position if held to expiration?
C is correct. This is a protective put strategy. The maximum loss occurs if the stock falls to zero and the put is exercised. The investor bought stock at $60 and can sell it at the $55 strike price, losing $5 per share on the stock. Add the $3 premium paid for the put, and the total maximum loss is $8 per share.
A ($3) is incorrect because it only accounts for the premium paid, ignoring the stock loss. B ($5) is incorrect because it only accounts for the difference between purchase price and strike price, forgetting the put premium cost. D (Unlimited) is incorrect because the put option caps the downside loss at the strike price, which is the whole purpose of portfolio insurance.
Protective puts are essential portfolio insurance strategies that appear regularly on the Series 65. This question tests your ability to calculate maximum loss by combining the stock position with the option cost. The exam frequently asks about protective puts because they're a fundamental hedging tool that advisers recommend when clients want downside protection while maintaining upside potential. Unlike covered calls that limit gains, protective puts limit losses. Always add the premium cost to your loss calculations.
A call option has a strike price of $40 and the underlying stock is currently trading at $47. The option premium is $9. What is the intrinsic value of this call option?
B is correct. The intrinsic value of a call option is calculated as MAX(0, stock price minus strike price). In this case: $47 (stock price) minus $40 (strike price) equals $7. This represents the amount the option is "in the money."
C ($9) is incorrect because that's the total premium, not just the intrinsic value. The premium includes both intrinsic value ($7) and time value ($2). A ($2) is incorrect because that's the time value component, calculated as premium ($9) minus intrinsic value ($7). D ($47) is incorrect because intrinsic value is not the stock price itself, but rather how much the option is in the money.
Calculating intrinsic value is a fundamental skill tested on every Series 65 exam. Understanding that intrinsic value represents the immediate profit if the option were exercised right now is crucial. The formula is straightforward for calls: stock price minus strike price (if positive). This concept connects to understanding why options have value and how premium is composed of intrinsic plus time value. Questions often give you the total premium and ask you to separate intrinsic from time value, testing whether you understand the premium breakdown.
An investor purchases a call option for $4. As the option approaches its expiration date with the stock price unchanged, what happens to the time value component of the option premium?
D is correct. Time value decays to zero as an option approaches expiration. This phenomenon, measured by theta, represents the erosion of the option's extrinsic value as the time window for profitable movement shrinks. At expiration, an option has only intrinsic value (if any) remaining.
A (Increases) is incorrect because time value always decreases as expiration approaches, never increases. The passage of time works against option buyers. B (Remains constant) is incorrect because time decay is continuous and accelerates near expiration. C (Converts to intrinsic) is incorrect because time value doesn't convert to intrinsic value. Time value simply disappears while intrinsic value depends solely on the relationship between stock price and strike price.
Time decay is one of the most critical concepts for options trading and appears on virtually every Series 65 exam. Understanding that time works against option buyers (negative theta) and helps option sellers (positive theta) is essential. The exam often tests whether you understand that time value erosion accelerates as expiration approaches, making short-dated options riskier for buyers. This concept explains why option sellers can profit even if the stock doesn't move. Remember: time decay hurts buyers, helps sellers, and accelerates near expiration.
An investor buys a call option with a $50 strike price and pays a $3 premium. At what stock price does the investor break even at expiration?
C is correct. The breakeven point for a long call is the strike price plus the premium paid. In this case: $50 (strike) + $3 (premium) = $53. At $53, the investor can exercise the option to buy at $50 and immediately sell at $53, recovering the $3 premium paid with zero profit or loss.
B ($50) is incorrect because at the strike price, the investor would lose the entire $3 premium paid. The stock must rise above the strike by the amount of the premium to break even. A ($47) is incorrect because that would be the breakeven for a put option (strike minus premium), not a call. D ($56) is incorrect because it adds twice the premium amount, which is a common calculation error.
Breakeven calculations appear on every Series 65 exam and are among the most frequently tested derivative concepts. Candidates commonly make the mistake of thinking breakeven is at the strike price, forgetting to account for the premium cost. For calls, always add the premium to the strike price. For puts, subtract the premium from the strike price. This concept is essential for evaluating option strategies and advising clients about the stock price movement needed for profitability. Questions often present client scenarios asking at what price they'll recover their investment.
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Access Free BetaWhat is the key difference between American-style and European-style options?
B is correct. American-style options can be exercised at any time before the expiration date, giving the holder maximum flexibility. This is the defining characteristic that distinguishes them from European-style options, which can only be exercised at expiration.
A (U.S. exchanges only) is incorrect because the terms "American" and "European" refer to exercise style, not geographic trading location. European-style options trade in the U.S. C (Longer periods) is incorrect because exercise style has nothing to do with the length of the option's life. D (Foreign securities) is incorrect because both American and European-style options can be written on domestic or foreign securities. The names refer to exercise flexibility, not the underlying security's origin.
This distinction appears regularly on the Series 65 and is listed as one of the common mistakes candidates make on derivative characteristics. Most equity options in the U.S. are American-style, while many index options are European-style. Understanding exercise flexibility is crucial for option strategy planning. American options generally trade at slightly higher premiums than equivalent European options because of the additional flexibility. Questions often test whether you understand that American doesn't mean "traded in America" but rather "exercisable anytime before expiration."
An option has a delta of 0.60. If the underlying stock price increases by $2, approximately how much will the option premium increase?
D is correct. Delta measures the change in option premium relative to a $1 change in the underlying stock price. With a delta of 0.60, a $2 increase in stock price produces approximately a $1.20 increase in option premium (0.60 × $2 = $1.20).
B ($0.60) is incorrect because it only accounts for a $1 stock price change, not the actual $2 change in the question. A ($0.30) is incorrect because it divides delta by 2 instead of multiplying it by the stock price change. C ($2.00) is incorrect because it assumes a delta of 1.0, meaning the option moves dollar-for-dollar with the stock, which only happens with deep in-the-money options.
Delta is one of the most practical options Greeks and appears frequently on the Series 65. Understanding delta helps predict option price movements and manage portfolio risk. Delta also represents the approximate probability that an option will expire in the money: a 0.60 delta suggests roughly a 60% chance of being in the money at expiration. At-the-money options typically have deltas around 0.50. This concept connects to hedging strategies, where advisers use delta to determine how many options are needed to hedge a stock position. Delta-neutral strategies aim for a portfolio delta of zero.
An investor is concerned about a short-term earnings announcement but wants to maintain a long-term position in ABC stock. Which strategy would provide the MOST appropriate protection?
B is correct. A protective put acts as insurance against downside risk while allowing the investor to maintain the stock position and participate in upside potential. This is ideal for temporary protection around known risk events like earnings announcements while preserving long-term holdings.
A (Covered call) is incorrect because it generates income but provides minimal downside protection (only the premium received) and caps upside potential if the stock rallies. C (Naked put) is incorrect because selling a put creates obligation to buy more stock at the strike price, which doesn't protect the existing position and actually increases exposure. D (Buy a call) is incorrect because the investor already owns the stock and doesn't need the right to buy more shares.
Protective puts as hedging tools appear frequently on the Series 65, especially in client scenario questions. The exam tests whether you can match appropriate strategies to client needs. This question combines understanding of options strategies with practical portfolio management. Protective puts are particularly relevant around known events: earnings releases, FDA approvals, or economic data releases. While they cost money (the put premium), they provide defined downside protection without forcing the investor to sell a long-term holding. Think of protective puts as portfolio insurance with a known premium cost.
An investor who expects significant volatility in XYZ stock but is uncertain about the direction might implement which of the following strategies?
D is correct. A long straddle involves buying both a call and a put at the same strike price. This strategy profits from large price movements in either direction. The investor pays two premiums but gains if the stock moves significantly up or down, making it ideal when expecting volatility without knowing the direction.
A (Covered call) is incorrect because it's an income strategy with limited profit potential, not a volatility play. B (Protective put) is incorrect because it's designed to protect an existing stock position against downside risk, not profit from volatility in either direction. C (Bull call spread) is incorrect because it's a directional strategy that profits only from upward price movement, not movement in either direction.
Volatility strategies like straddles appear regularly on the Series 65, testing whether you understand when non-directional strategies are appropriate. Straddles are commonly used before major announcements (earnings, FDA decisions, elections) when investors expect big moves but can't predict direction. The key cost is paying two premiums, so the stock must move substantially to overcome the combined premium cost. The exam often contrasts directional strategies (covered calls, protective puts, spreads) with volatility strategies (straddles, strangles) to test your understanding of strategy selection based on market outlook.
An investor implements a bull call spread by buying a call with a $45 strike for $5 and selling a call with a $50 strike for $2. What is the maximum profit potential of this strategy?
A is correct. The maximum profit for a bull call spread is the difference between strike prices minus the net premium paid. Strike difference: $50 minus $45 equals $5. Net premium paid: $5 (paid for long call) minus $2 (received for short call) equals $3. Maximum profit: $5 minus $3 equals $2 per share. This occurs if the stock closes at or above $50 at expiration.
C ($5) is incorrect because it only accounts for the spread width without subtracting the net cost. B ($3) is incorrect because that's the net premium paid (the maximum loss), not the maximum profit. D (Unlimited) is incorrect because the short call at $50 caps the upside profit potential. Unlike a naked long call, spreads have defined maximum profit.
Spread strategies appear on most Series 65 exams and test your ability to perform multi-leg options calculations. Bull call spreads are debit spreads that reduce the cost of a directional bet by selling a higher strike call to finance part of the purchase. Understanding that spreads limit both maximum loss (to net premium paid) and maximum profit (to spread width minus premium) is crucial. The exam frequently presents spread scenarios and asks for breakeven points, maximum profit, or maximum loss. Remember: for call spreads, subtract strike prices and account for net premium to find max profit.
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