Call and Put Options for Apple (AAPL) Underlying stock price: 666.80 Call Put Expiration Strike Last Volume Open Interest Last Volume Open Interest (1) (2) (3) (4) (5) (6) (7) (8) Oct 680.00 0.31 30097 15779 13.50 7869 3104 Nov 680.00 23.10 585 5436 37.40 202 4859 Jan 680.00 38.90 496 8894 51.60 60 3344 Apr 680.00 56.57 49 1265 71.30 11 393 Calculate the time value of the October Call

Call and Put Options for Apple (AAPL) Underlying stock price: 666.80 Call Put Expiration Strike Last Volume Open Interest Last Volume Open Interest (1) (2) (3) (4) (5) (6) (7) (8) Oct 680.00 0.31 30097 15779 13.50 7869 3104 Nov 680.00 23.10 585 5436 37.40 202 4859 Jan 680.00 38.90 496 8894 51.60 60 3344 Apr 680.00 56.57 49 1265 71.30 11 393 Calculate the time value of the October Call

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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Current stock price for XYZ $50.00 Interestrate 3% Dividend rate 0% Option PUT PUT PUT PUT CALL CALL CALL CALL - Strike Expiration Option Price $30.00 6-months $40.00 6-months $50.00 6-months $50.75 6-months - $50.00 6-months $50.75 6-months $55.00 6-months $60.00 6-months $0.14 $0.77 $2.74 $2.97 $3.48 $2.97 $1.20 $0.15 Implied Vol 40% 32% 22% 21% 22% 21% 19% 15% Delta (AOption/AS) -0.023 -0.123 -0.431 -0.470 XYZ stock is currently trading at $50 per share. We ask our favourite trading desk to price a bunch of 6-month options on XYZ: 4 puts and 4 calls. The table above gives the information 0.569 0.530 0.299 0.065 For each option price we've run the price through the Black-Scholes formula and solved for implied volatility. The tables also gives the deltas: the derivative of each option price with respect to the stock price. As you know this means: Leave the implied volatility, the interest rate, and the dividend unchanged Change the current price of the stock by a small amount up and…
The following table lists prices of Amazon options in January 2018 when Amazon stock was selling for $1,200. Exercise Price Expiration Date April 2018 Call Price Put Price $ 31.10 $1,200 1,300 1,400 $1,200 1,300 1,400 $1,200 1,300 1,400 $132.70 73.20 70.10 134.20 $ 53.55 96.00 33.00 July 2018 $161.70 104.00 62.55 156.05 January 2019 $210.00 $ 88.05 155.35 133.25 112.00 190.00 Suppose that by January 2019, the price of Amazon could either rise from its January 2018 level to $1,200 × 1.25 = $1,500.00 or fall to $1,200/1.25 = $960.00. a. What would be your percentage return on a January expiration call option with an exercise price of $1,200 if the stock price rose? (Round your answer to 2 decimal places.) b. What would be your percentage return if the stock price fell? (Negative value should be indicated by a minus sign.) c. Which is riskier: the stock or the option? a. Percentage return b. Percentage return Which is riskier: the stock or the option? % (100) % Option C.
Q7: TFS stock is eurrently trading at $17.25 per share. In 4 months it will either rise by 24.00% or fall by 20.00% with equal probability. A 4 month put option struck at $22.43 is trading at $2.59. The risk free rate is 5.50%. What is the expected profit or loss (at maturity) of the put option? A) $2.41 B) $1.32 C) $2.63 D) $1.87 E) $2.19
Straddle problem Given a stock with a current strike price of $25 and the following information; Write 1 ABC September 25 Calls @ 1Write 1 ABC September 25 puts @ 3 What is the total premium paid? (assume 1 contract = 100 shares) What is the maximum investor return? What is the maximum investor loss? Why do investors use straddles? If an investor buys a derivative position, are they long or short?
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5. A stock index is currently trading at 50.00. The annual index standard deviation is 20 percent. Paul Tripp, CFA, wants to value two-year index options using the binomial model. To correctly value the options, he needs the formulas in Exhibit 1. The annual risk-free interest rate is 6 percent. Assume no dividends are paid on any of the underlying securities in the index. Exhibit 1. e-D U = e = 1.2214 d==- π₂ where e 1.06184 U-D Where: U = up movement factor D = down movement factor T = probability of an upward price movement
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