Protective Put
Protective Put
An options strategy combining long stock ownership with purchasing put options on the same stock, creating downside protection. The put gives the owner the right to sell shares at the strike price, establishing a price floor. The premium paid for the put reduces overall returns but limits maximum loss, functioning like portfolio insurance. Suitable for investors holding appreciated stock who want downside protection without selling.
An investor owns 100 shares of XYZ stock purchased at $40, now trading at $60. Concerned about a potential market decline but unwilling to sell and trigger capital gains taxes, the investor buys a put option with a $55 strike price for a $3 premium. If XYZ falls to $45, the investor exercises the put and sells at $55, limiting the loss to $8 per share ($60 - $55 + $3 premium) instead of the $15 loss without protection. If XYZ rises to $70, the put expires worthless, but the investor keeps the stock gains minus the $3 premium cost.
Students often confuse protective puts with covered calls. A protective put involves buying a put for downside protection (insurance), while a covered call involves selling a call for income generation (limited protection). Another common error is not accounting for the premium cost when calculating maximum loss: the protection comes at a price that reduces overall returns. Many also confuse this with buying puts as a speculative bearish bet; protective puts require owning the underlying stock.
How This Is Tested
- Identifying when a protective put is suitable based on client objectives (protection vs speculation)
- Calculating maximum loss for a protective put position (stock purchase price - strike price + premium)
- Determining breakeven points for protective put strategies at expiration
- Understanding that protective puts provide insurance against downside risk while maintaining upside potential
- Comparing protective puts to covered calls in terms of protection, cost, and suitability
Example Exam Questions
Test your understanding with these practice questions. Select an answer to see the explanation.
Maria, age 58, owns 500 shares of ABC technology stock that she purchased 8 years ago at $25 per share. The stock now trades at $95 per share, representing a substantial unrealized gain. Maria is concerned about potential market volatility over the next 6 months but does not want to sell and trigger capital gains taxes. She has a moderate risk tolerance and wants to protect her gains while maintaining upside potential. Which strategy is most appropriate?
B is correct. Purchasing protective puts is the most appropriate strategy for Maria's situation. The puts provide downside protection by establishing a price floor near the current $95 level, limiting potential losses while maintaining unlimited upside potential if ABC continues to rise. This strategy allows her to defer capital gains taxes while protecting her unrealized gains during the volatile period she anticipates.
A (covered calls) provides only limited downside protection equal to the premium received, not full protection. While covered calls generate income, they also cap upside potential at the strike price, which conflicts with Maria's goal of maintaining upside participation. C (selling the stock) would trigger the capital gains taxes she wants to avoid and eliminates all upside potential. D (selling naked puts) creates additional downside risk rather than protection, requiring her to buy more shares if the stock falls, which is completely inappropriate for someone seeking protection.
The Series 65 exam tests your ability to match hedging strategies to client objectives. Protective puts are specifically designed for investors with unrealized gains who want downside protection while maintaining upside potential and deferring taxes. Understanding the distinction between protective puts (insurance) and covered calls (limited protection with capped upside) is critical for suitability recommendations.
Which statement accurately describes the components of a protective put strategy?
B is correct. A protective put consists of owning the underlying stock (long stock position) and purchasing put options on the same stock (long put position). This combination provides downside protection because the put gives the right to sell the stock at the strike price, establishing a price floor.
A incorrectly describes selling puts instead of buying puts. Selling puts creates obligation and additional downside risk, not protection. C describes a short stock position hedged with long calls, which is a different strategy used to protect short positions, not long positions. D describes a covered call strategy (long stock + short call), which generates income but provides only limited downside protection and caps upside potential.
The Series 65 exam tests your understanding of basic options strategy components. Protective put = long stock + long put (buying puts for protection). This is distinct from covered call = long stock + short call (selling calls for income). You must accurately identify strategy components to evaluate suitability and risk profiles.
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Access Free BetaAn investor owns 100 shares of DEF stock purchased at $60 per share. The stock currently trades at $75. Concerned about a potential decline, the investor buys a protective put with a $50 strike price, paying a $4 premium per share. What is the maximum possible loss per share on this protected position?
C is correct. Calculate maximum loss using the formula: Maximum Loss = (Stock Purchase Price - Put Strike Price) + Premium Paid = ($60 - $50) + $4 = $14 per share. This represents the worst-case scenario where the stock falls to zero or well below the $50 strike price, and the investor exercises the put to sell at $50, resulting in a $10 loss on the stock position ($60 purchase - $50 sale) plus the $4 premium paid for the put.
A ($4) incorrectly assumes the maximum loss is only the premium paid, ignoring the potential stock loss from purchase price down to the strike price. B ($10) represents only the stock loss from purchase price to strike price ($60 - $50), but fails to include the $4 premium cost. D ($15) might result from incorrectly adding the current price decline potential ($75 - $60 = $15), but maximum loss is calculated from the original purchase price to the protected strike price, plus premium.
The Series 65 exam tests your ability to calculate maximum loss for protective put positions. The formula is: (Purchase Price - Strike Price) + Premium Paid. This represents the worst-case scenario and demonstrates that protective puts limit but do not eliminate risk. The premium cost is part of the maximum loss and must be included in calculations.
All of the following statements about protective put strategies are accurate EXCEPT
C is correct (the EXCEPT answer). This statement is FALSE. Protective puts do NOT eliminate all risk or guarantee no loss. While the put establishes a price floor (the strike price), the investor can still lose money if the stock declines from the purchase price to the strike price, plus the cost of the premium. For example, stock purchased at $60, protected with a $50 put for $4 premium: maximum loss is $14 per share, not zero.
A is accurate: protective puts provide downside protection below the strike price while maintaining unlimited upside potential if the stock rises (unlike covered calls which cap upside). B is accurate: the premium paid for the put is a cost that reduces overall returns, similar to paying for insurance. D is accurate: protective puts are ideal for investors who want to hedge against downside risk without selling their stock and potentially triggering taxes or missing future upside.
The Series 65 exam tests your understanding that protective puts provide insurance-like protection, not risk elimination. Like all insurance, it comes at a cost (the premium) and still allows for some loss (from purchase price down to strike price). Understanding this helps you set realistic client expectations about hedging strategies and their costs versus benefits.
An investor owns 200 shares of tech stock purchased at $80 per share, now trading at $120. The investor is concerned about a potential correction but wants to maintain the position long-term. The investor is considering a protective put with a $110 strike price. Which of the following statements about this protective put strategy are accurate?
1. The put will protect against losses if the stock falls below $110
2. The investor maintains full participation in any upside above the current $120 price
3. The premium paid for the put will reduce the breakeven point on the original stock purchase
4. This strategy is more suitable than a covered call if the investor wants unlimited upside potential
D is correct. All four statements are accurate.
Statement 1 is TRUE: The put with a $110 strike gives the investor the right to sell at $110, providing protection against any decline below that level. If the stock falls to $90, the investor can exercise and sell at $110, limiting the downside.
Statement 2 is TRUE: Protective puts do not cap upside potential. If the stock rises to $150, the investor participates fully in the gain (the put simply expires worthless, costing only the premium).
Statement 3 is TRUE: The premium paid for the put increases the total cost basis of the position. If the original purchase was at $80 and the investor pays a $5 premium for the put, the effective cost basis becomes $85, raising the breakeven point from $80 to $85.
Statement 4 is TRUE: Covered calls cap upside potential at the call strike price, while protective puts maintain unlimited upside. If maintaining upside potential is a priority (while still getting downside protection), protective puts are more suitable than covered calls, though they cost premium rather than generating premium income.
The Series 65 exam tests your comprehensive understanding of protective put mechanics and how they compare to alternative strategies. Key points: puts protect below the strike, maintain unlimited upside (unlike covered calls), cost premium that increases breakeven, and are suitable for investors seeking protection without capping gains. You must understand both the benefits (protection + upside) and costs (premium reduces returns) to make appropriate suitability recommendations.
💡 Memory Aid
Think of a protective put as homeowner's insurance for your stock: You own the house (long stock), and you buy insurance (long put) that guarantees you can sell at a minimum price (strike price = insured value) if disaster strikes. The insurance costs a premium (reduces your returns), but you still get unlimited upside if your home appreciates. If the house burns down (stock crashes), your loss is limited to the deductible (purchase price - strike price + premium).
Related Concepts
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Where This Appears on the Exam
This term is tested in the following Series 65 exam topics: