(a) Using data tables, construct a model that shows the value of the portfolio with options and without options for a share price in six months between $20 and $29 per share in increments of $1.00. What is the benefit of the put options on the portfolio value for the different share prices? For subtractive or negative numbers use a minus sign even if there is a + sign before the blank (Example: -300). If you answer is zero, enter "0". Share Price Benefit of Options $20 $21 $22 $23 $24 $25 $26 $27 $28 $29 $ $ $ $ $ $ $ $ $

Essentials Of Investments
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ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
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**Understanding European Put Options**

A put option in finance allows you to sell a share of stock at a predetermined price in the future. There are different types of put options. A European put option enables you to sell a share of stock at a given price, called the exercise price, at a specific point in time after the purchase of the option. For instance, consider buying a six-month European put option for a stock with an exercise price of $26. If, after six months, the stock price per share is $26 or higher, the option is worthless. Conversely, if the stock price falls below $26 per share, you can buy the stock and swiftly sell it at the higher exercise price of $26.

For example, if the per share price in six months is $22.50, you can acquire a share of the stock for $22.50 and then use the put option to sell the share for $26. Your profit is calculated as the difference, $26 − $22.50 = $3.50 per share, minus the cost of the option. If you paid $1.00 per put option, your profit would amount to $3.50 − $1.00 = $2.50 per share. The advantage of purchasing a European option is that it mitigates the risk of a decrease in the per-share price of the stock. If you bought 200 shares of the stock at $28 per share along with 70 six-month European put options with an exercise price of $26, each put option costs $1.

**Task (a): Constructing a Model**

Using data tables, design a model that exhibits the value of a portfolio with and without options considering a share price in six months ranging between $20 and $29 per share in $1 increments. Assess the benefit of the put options on the portfolio value for varying share prices. Note: for subtractive or negative numbers, use a minus sign even if there is a plus sign before the blank (Example: -300). If your answer is zero, enter “0.”

| Share Price | Benefit of Options |
|-------------|--------------------|
| $20         |                    |
| $21         |                    |
| $22         |                    |
| $23         |                    |
| $24         |                    |
| $25         |                    |
| $26         |                    |
| $27         |                    |
| $28         |                    |
| $29
Transcribed Image Text:**Understanding European Put Options** A put option in finance allows you to sell a share of stock at a predetermined price in the future. There are different types of put options. A European put option enables you to sell a share of stock at a given price, called the exercise price, at a specific point in time after the purchase of the option. For instance, consider buying a six-month European put option for a stock with an exercise price of $26. If, after six months, the stock price per share is $26 or higher, the option is worthless. Conversely, if the stock price falls below $26 per share, you can buy the stock and swiftly sell it at the higher exercise price of $26. For example, if the per share price in six months is $22.50, you can acquire a share of the stock for $22.50 and then use the put option to sell the share for $26. Your profit is calculated as the difference, $26 − $22.50 = $3.50 per share, minus the cost of the option. If you paid $1.00 per put option, your profit would amount to $3.50 − $1.00 = $2.50 per share. The advantage of purchasing a European option is that it mitigates the risk of a decrease in the per-share price of the stock. If you bought 200 shares of the stock at $28 per share along with 70 six-month European put options with an exercise price of $26, each put option costs $1. **Task (a): Constructing a Model** Using data tables, design a model that exhibits the value of a portfolio with and without options considering a share price in six months ranging between $20 and $29 per share in $1 increments. Assess the benefit of the put options on the portfolio value for varying share prices. Note: for subtractive or negative numbers, use a minus sign even if there is a plus sign before the blank (Example: -300). If your answer is zero, enter “0.” | Share Price | Benefit of Options | |-------------|--------------------| | $20 | | | $21 | | | $22 | | | $23 | | | $24 | | | $25 | | | $26 | | | $27 | | | $28 | | | $29
(b) Discuss the value of the portfolio with and without the European put options.

The lower the stock price, the [Select your answer] beneficial the put options. The options are worth nothing at a stock price of $ [Select your answer] or [Select your answer]. There is a benefit from the put options to the overall portfolio for stock prices of $ [Select your answer].
Transcribed Image Text:(b) Discuss the value of the portfolio with and without the European put options. The lower the stock price, the [Select your answer] beneficial the put options. The options are worth nothing at a stock price of $ [Select your answer] or [Select your answer]. There is a benefit from the put options to the overall portfolio for stock prices of $ [Select your answer].
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