A stock price is currently $23. A butterfly spread (ie. options are bought with strike prices of K₁ and K3, and two options with the middle strike price K₂ are sold) is created from call options with strike prices of $20, $25, and $30. Which of the following is TRUE? Select one alternative: O It is incorrect to assume that there is always a gain when the stock price is greater than $30 or less than $20. O The loss when the stock price is greater than $30 is the same as the loss when the stock price is less than $20. O The gain when the stock price is greater than $30 is greater than the gain when the stock price is less than $20. O The gain when the stock price is greater than $30 is less than the gain when the stock price is less than $20.

A stock price is currently $23. A butterfly spread (ie. options are bought with strike prices of K₁ and K3, and two options with the middle strike price K₂ are sold) is created from call options with strike prices of $20, $25, and $30. Which of the following is TRUE? Select one alternative: O It is incorrect to assume that there is always a gain when the stock price is greater than $30 or less than $20. O The loss when the stock price is greater than $30 is the same as the loss when the stock price is less than $20. O The gain when the stock price is greater than $30 is greater than the gain when the stock price is less than $20. O The gain when the stock price is greater than $30 is less than the gain when the stock price is less than $20.

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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2. Exercise value and option price The value derived from exercising an option immediately is the exercise value. No rational investor would exercise an option that is out-of-the-money, so the minimum exercise value is zero. The following table provides information regarding options on ABC Corp. stock. Because the stock's price is volatile, investors trade options to either hedge their positions or speculate on price movements. Investors can either buy options or "issue" new options, which is called writing options. The following table presents the data on ABC Corp.'s call options at different stock prices. Based on your understanding of exercise value and option prices, complete the table with a strike price of $24.00: Stock Price ($) 16.00 32.00 40.00 44.00 48.00 Strike Price ($) 24.00 24.00 24.00 24.00 24.00 Exercise Value ($) Market Price of Option ($) 1.56 10.10 0.00 20.00 18.40 22.60 28.00 Time Value ($) 2.10 2.40 4.00 After two weeks, the stock price of ABC Corp. increases to…
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Only typing. .... . A strip is a variation of a straddle involving two puts and one call. Construct a short strip using the August 170 options. The price of the call option is $8.10 and the price of the put option is $6.75. Hold the position until the options expire. Determine the profits and graph the results. Identify the breakeven stock prices at expiration and the minimum profit.
The Black–Scholes option pricing model (OPM) was developed in 1973. The creation of the Black–Scholes OPM played a significant role in the rapid growth of options trading. The derivation of the Black–Scholes Option Pricing Model rests on the concept of a riskless hedge or leveraged buyout According to the Black–Scholes Option Pricing Model, as the variance, σ2σ2, increases, the value of the call option increase or decrease Happy Orange Storage Company has a current stock price of $28.00. A call option on this stock has an exercise price of $28.00 and 0.25 year to maturity. The variance of the stock price is 0.09, and the risk-free rate is 6%. You calculate d₁ to be 0.18 and N(0.18) to be 0.5714. Therefore, d₂ will be 0.03 and N(0.03) will be 0.5120. Using the Black–Scholes Option Pricing Model, what is the value of the option? (Note: Use 2.7183 as the approximate value of e.) $1.877 $1.408 $1.971 $1.689
One way to model an option with dividends in the binomial framework is for the stock price minus the present value of the dividends to grow by the up and down factors. True or False?
Using the Black-Scholes option pricing formula to determine how many of the following statements are false: [I] The higher the dividend payout, the cheaper the put option, all else equal [II] The put value decreases with volatility, all else equal [III] The lower the current stock price, the cheaper the put option, all else equal
You hold a portfolio of an asset-or-nothing call and a cash-or-nothing put option written on a stock that does not pay dividends. The strike price of the options is the same. The payout of the cash-or- nothing option if it is exercised equals the strike price. Your portfolio is equivalent to O A plain-vanilla call option. O None of the other answers are correct. O A covered call position, i.e., a long stock + short plain vanilla call. O A plain-vanilla put option. O A protective put position, i.e., a long stock + long put option.
A butterfly spread is a position in three options on the same underlying stock with different strikes. An investor buys one call with a strike K1 = 22, sells two calls with a strike K2 = 24 and buys one call with a strike K3 = 26. What is the payoff of the butterfly spread, if the stock price equals $26 at maturity?
What does it mean to assert that the delta of a call option is 0.7? How can a short position in 1,000 options be made delta neutral when the delta of each option is 0.7?
If a Put with strike X cannot be purchased in the market, what can you do to re-create or Buy a call, buy a stock and short X/(1+r) t-bills Buy a call, buy a stock and buy X/(1+r)' t-bills Buy a call, short a stock and short X/(1+r) t-bills O Short a call, short a stock and buy X/(1+r)' t-bills Buy a call, short a stock and buy X/(1+r)' t-bills Short a call, buy a stock and short X/(1+r)' t-bills Short a call, buy a stock and buy X/(1+r)' t-bills Short a call, short a stock and short X/(1+r)' t-bills
A trading strategy called INVE3000 strategy, is created by taking two long calls (with strike K_1, premium c_1), one short put (with strike K_2 and premium p_2), and one long put (with strike K_3 and premium of p_3). We know that K_1<K_2<K_3. Please express the break-even stock prices using K_1,K_2,K_3 and c_1,p_2,p_3.
You simultaneously write a put and buy a call, both with strike prices of $45, naked, i.e., without any position in the underlying stock. What are the expiration date payoffs to this position for stock prices of $35, $40, $45, $50, and $55? (A negative value should be indicated by a minus sign. Leave no cells blank - be certain to enter "0" wherever required.) $ $ $ $ $ Stock price 35 40 45 50 55 Put payoff Call payoff Total payoff

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