Definition
Long Strangle
An options strategy involving the simultaneous purchase of an out-of-the-money call and an out-of-the-money put on the same underlying security with the same expiration date but different strike prices. Costs less than a long straddle because both options are out-of-the-money, but requires a larger price movement in either direction to be profitable. Maximum loss is limited to the total premiums paid for both options. Used when expecting significant volatility but uncertain of direction.
An investor expects XYZ stock (currently at $50) to make a large move before earnings but is unsure of the direction. She buys a long strangle: purchases a call option with a $55 strike for $2 and a put option with a $45 strike for $1.50, paying a total of $3.50 in premiums. If XYZ moves to $60 (up), the call is worth $5 ($60 - $55) while the put expires worthless, netting $1.50 profit ($5 - $3.50 cost). If XYZ falls to $40 (down), the put is worth $5 ($45 - $40) while the call expires worthless, again netting $1.50. If XYZ stays between $45-$55, both options expire worthless and she loses the full $3.50 premium. A comparable long straddle at $50 strike would cost more (perhaps $6) but would profit from smaller moves.
Students often confuse long strangles with long straddles. The key difference: straddles use the same strike price (at-the-money) for both call and put, while strangles use different strikes (out-of-the-money). This makes strangles cheaper but requiring larger moves to profit. Many also miscalculate breakeven points: upper breakeven is call strike PLUS total premiums (not just call premium), and lower breakeven is put strike MINUS total premiums (not just put premium). Another error is thinking maximum profit is limited when actually it is unlimited to the upside and substantial to the downside (limited only by stock going to zero).
How is Long Strangle tested on the exam?
- Comparing long strangle versus long straddle based on cost, required price movement, and market outlook
- Calculating breakeven points for a long strangle given strike prices and premiums
- Determining maximum loss for a long strangle position (total premiums paid)
- Identifying when a long strangle is suitable based on volatility expectations and cost constraints
- Computing profit or loss at various price levels at expiration given strangle strike prices and premiums
Think "Strangle = STRANGLED budget, STRETCHED strikes." You strangle (reduce) your cost by buying cheaper OTM options, but the strikes are stretched apart (different strikes), so the stock must make a BIGGER MOVE to escape the strangle and reach profit. Picture a stock "strangled" between two prices ($45-$55), needing to break out beyond both breakeven points to breathe (profit). Cheaper than straddle, but stock needs to move farther.
Practice questions
Test your understanding with the questions below. Pick an answer to reveal the explanation.
Marcus, a moderately aggressive investor with options experience, expects significant volatility in ABC stock (currently $100) before its quarterly earnings announcement in 30 days, but he is unsure whether the news will be positive or negative. He wants to capitalize on volatility but is cost-conscious. A long straddle (buying a $100 call and $100 put) would cost $8 total premium. A long strangle (buying a $105 call and $95 put) would cost $4.50 total premium. Which recommendation is most appropriate?
B is correct. The long strangle is most appropriate for Marcus given his cost consciousness and expectation of significant volatility. While it requires a larger price move to profit than the straddle (breakeven points are farther from current price), it costs nearly half as much ($4.50 vs $8), limiting maximum loss. Since he expects significant volatility (which could easily move the stock beyond $95 or $105), the strangle offers an attractive risk/reward profile. Both his moderate aggressiveness and options experience support this strategy.
A is incorrect because while the straddle does profit from smaller moves, Marcus specifically mentioned being cost-conscious. The straddle costs 78% more ($8 vs $4.50), which conflicts with his stated preference. Given his expectation of significant volatility (not marginal moves), the extra cost may not be justified. C is highly inappropriate because selling a strangle has unlimited risk on the call side and substantial risk on the put side, making it unsuitable for a moderately aggressive investor. Selling naked options requires very high risk tolerance and significant capital. D is incorrect because options strategies can be suitable for moderately aggressive investors with proper experience and risk understanding, which Marcus has.
The Series 65 exam tests your ability to distinguish between similar strategies (strangle vs straddle) based on client preferences (cost consciousness), market outlook (significant vs marginal volatility), and suitability factors. Understanding the cost/benefit tradeoff between these volatility strategies is critical for making appropriate recommendations. Both are suitable for volatility plays, but client-specific factors determine which is better.
Which statement best describes the key difference between a long strangle and a long straddle?
B is correct. The fundamental difference is that a long strangle buys out-of-the-money (OTM) options with different strike prices (higher strike call, lower strike put), while a long straddle buys at-the-money (ATM) options with the same strike price. This structural difference means strangles cost less (OTM options are cheaper than ATM options) but require larger price movements to be profitable.
A is backwards: it is the straddle that uses the same strike (both at current market price), while the strangle uses different strikes (one above and one below market). C is incorrect because both strategies involve only buying options (long positions). Neither involves selling options. If selling were involved, it would be a short strangle or short straddle. D is incorrect because both long strangles and long straddles have limited risk (maximum loss = total premiums paid for both options). The "long" in both names indicates buying, which always limits risk to the premium paid.
The Series 65 exam frequently tests your understanding of the structural differences between similar option strategies. The strangle vs straddle distinction (OTM different strikes vs ATM same strike) is fundamental and affects cost, breakeven points, and required price movement. You must understand that both are long (buying) strategies with limited risk but different cost/movement tradeoffs.
An investor establishes a long strangle on DEF stock by purchasing a call option with a $60 strike for $2.50 and a put option with a $50 strike for $2.00. What are the upper and lower breakeven prices at expiration?
C is correct. Calculate both breakeven points using total premiums paid:
Upper breakeven (call side) = Call strike + Total premiums = $60 + ($2.50 + $2.00) = $60 + $4.50 = $64.50
Lower breakeven (put side) = Put strike - Total premiums = $50 - ($2.50 + $2.00) = $50 - $4.50 = $45.50
At $64.50, the call is worth $4.50 ($64.50 - $60), exactly offsetting the $4.50 total cost. At $45.50, the put is worth $4.50 ($50 - $45.50), also offsetting the $4.50 cost. Between these points, the investor loses money.
A incorrectly uses only the individual option premiums instead of total premiums (upper: $60 + $2.50 = $62.50, lower: $50 - $2.00 = $48.00). This is a common error but wrong because both premiums must be recovered. B uses just the strike prices with no premium adjustment, ignoring the cost entirely. D uses incorrect premium allocations and doesn't properly sum total cost.
The Series 65 exam tests your ability to calculate breakeven points for multi-leg option strategies. For a long strangle, you must use the TOTAL premiums paid (both options) when calculating both breakeven points, not just the individual option premium. This is a common calculation error that students make. Understanding breakeven is critical for evaluating potential profit zones and maximum loss scenarios.
All of the following statements about long strangles are accurate EXCEPT
C is correct (the EXCEPT answer). This statement is FALSE. A long strangle typically costs LESS than a long straddle, not more. The strangle uses out-of-the-money (OTM) strikes for both options, which are cheaper than the at-the-money (ATM) strikes used in a straddle. The cost savings is the primary advantage of the strangle, though it comes with the tradeoff of requiring a larger price movement to be profitable.
A is accurate: a long strangle does involve buying both a call and put on the same underlying security with the same expiration date. This creates a position that profits from movement in either direction. B is accurate: the maximum loss is limited to the total premiums paid ($call premium + $put premium). This occurs when the stock price at expiration is between the two strike prices, causing both options to expire worthless. D is accurate: the strangle is designed to profit from volatility. When the stock moves significantly beyond either breakeven point, one option gains value faster than the total cost, creating profit. The farther the move, the greater the profit.
The Series 65 exam tests your understanding of the cost/benefit relationship between strangles and straddles. A critical distinction is that strangles are CHEAPER than straddles (due to OTM vs ATM strikes) but require LARGER moves to profit. Students often confuse this, thinking more options or different strikes means higher cost. Understanding this tradeoff is essential for suitability analysis and strategy selection.
An investor buys a long strangle on GHI stock (currently at $80) by purchasing a $90 call for $1.50 and a $70 put for $1.00. At expiration, GHI is trading at $95. Which of the following statements are accurate?
1. The call option has intrinsic value of $5
2. The put option expires worthless
3. The investor has a net profit of $2.50
4. If GHI had stayed at $80, the maximum loss would have been $2.50
D is correct. All four statements are accurate.
Statement 1 is TRUE: The call option has intrinsic value of $5. Calculate: Market price - Strike price = $95 - $90 = $5. Since the stock is trading above the call strike, the call is in-the-money and has intrinsic value.
Statement 2 is TRUE: The put option expires worthless. With the stock at $95 and the put strike at $70, there is no value in the right to sell at $70 when the market is $95. The put is out-of-the-money and has zero value.
Statement 3 is TRUE: The investor has a net profit of $2.50. Calculate: Call value - Total cost = $5 - ($1.50 + $1.00) = $5 - $2.50 = $2.50 profit. The $5 intrinsic value from the call exceeds the $2.50 total premium paid for both options.
Statement 4 is TRUE: If GHI had stayed at $80 (between the strikes), both options would have expired worthless (call OTM, put OTM), resulting in maximum loss equal to total premiums paid: $1.50 + $1.00 = $2.50. This represents the maximum possible loss for the strangle, regardless of where the stock ends up between the strikes.
The Series 65 exam tests complete understanding of how long strangles perform at various price levels. You must be able to calculate intrinsic value for each leg, determine which option(s) have value at expiration, compute net profit or loss after accounting for both premiums, and understand that maximum loss (total premiums) occurs when the stock stays between the strikes. This multi-step analysis is critical for evaluating strangle outcomes and comparing them to alternative strategies.
What concepts relate to Long Strangle?
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