Bear Put Spread Strategy, commonly known as "Bear Put Spread", is an options strategy used when anticipating a decrease in the price of an asset. This strategy involves simultaneously buying and selling put options with different strike prices.
Strategy Principles:
Buy a put option with a higher strike price (long position): Investors purchase a put option with a higher strike price, paying a premium, with the expectation that the asset price will decrease.
Sell a put option with a lower strike price (short position): Simultaneously, investors sell a put option with a lower strike price, receiving a premium to lower the overall cost.
Profit and Loss Characteristics:
Maximum Profit: Achieved when the asset price at expiration is below the lower strike price, the profit is the difference between the two strike prices minus the net premium paid.
Maximum Loss: Occurs when the asset price at expiration is above the higher strike price, resulting in a loss equal to the net premium paid.
Breakeven Point: The higher strike price minus the net premium paid.
Example:
Suppose an investor believes that Stock Y will decline, with the current price at $100. The investor executes the following actions:
Buys a put option with a strike price of $100, paying a premium of $6.
Sells a put option with a strike price of $90, receiving a premium of $2.
Thus, the net premium paid is $4 ($6 - $2).
If Stock Y declines to $85 at expiration, the bought put option is worth $15, and the sold put option loses $5, resulting in a total profit of $10 ($15 - $5), with a net profit of $6 ($10 - $4).
If Stock Y rises to $105 at expiration, both options expire worthless, resulting in a loss equal to the net premium paid, which is $4.
Drawing the Profit and Loss Graph:
To visually represent the profit and loss of the Bear Put Spread Strategy, we create a profit and loss graph. In this graph, the horizontal axis represents the asset's expiration price, while the vertical axis represents the strategy's profit and loss. The graph will display the profit and loss variations at different stock price levels.
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