Suppose the stock price is $40 and the effective annual interest rate is 8%. 1. Draw on a single graph payoff and profit diagrams for the following options: • 35-strike call with a premium of $9.12. 40-strike call with a premium of $6.22. • 45-strike call with a premium of $4.08. . 2. Consider your payoff diagram with all three options graphed together. Intuitively, why should the option premium decrease with the strike price?

Suppose the stock price is $40 and the effective annual interest rate is 8%. 1. Draw on a single graph payoff and profit diagrams for the following options: • 35-strike call with a premium of $9.12. 40-strike call with a premium of $6.22. • 45-strike call with a premium of $4.08. . 2. Consider your payoff diagram with all three options graphed together. Intuitively, why should the option premium decrease with the strike price?

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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Put together a Black–Scholes option calculator in Excel to answer the following.(a) What is the call-option value withS0 = $45, K = $48, r = 6%, T = 15 months,and volatility = 40%?(b) What is the put-option value withS0 = $60, K = $65, r = 6%, T = 18 months,and volatility = 20%?(c) What is the put-option value withS0 = $38, K = $40, r = 6%, T = 3 months,and volatility = 60%?(d) What is the call-option value withS0 = $100, K = $95, r = 8%, T = 3 years,and volatility = 40%?
You establish a straddle on ZLAB using a call and a put option with the same expiration date and the same strike price of $30. The call premium is $3.4 and the put premium is $3.9. What is the most you can lose on this position (per share)?
Whats the profit of the "Bearish Put Spread" when stock price is $25, $30, $35, $40, $45, $50, $55, $60, and $65 respectively? Given: - Stock price = $45.00 - Current option price = 7.0 (put 35) - Current option price = 2.0 (put 45) - Exercise Price = $40.00
There are various ways to calculate the price of a call option using the Black-Scholes model. Below is a spreadsheet that breaks the required formulas into pieces to make it easy to work with. Column (1) shows the various inputs. The first five cells are the required inputs for a non-dividend paying stock. The remainder of the cells are the formula parts. Column (2) shows a solved problem for a stock selling for $50, with an exercise price of $45, an interest rate of 6 percent, 90 days (one-quarter of a year), and a standard deviation of .235. Column (3) shows how the cell values in Column (2) were calculated. Once you have this set up in the spreadsheet, you can calculate the price of any call option by substituting the correct values in the first five cells of column (2). Spreadsheet begins in row 2. Calculating a Call Price Using the Black-Scholes Model S 50 45 R 0.06 T 0.25 S 0.235 In(S/X) 0.105361 LN(B2/B3) r+0.50? 0.087613 B4+(,5)*(B6)^2 o(t)½ 0.1175 В6*((B5)^0.5) dl 1.083095…
b) Suppose you are given the following information: Current market price of a share= R200 000 Option’s exercise price = R300 000 Time until the option expires= 5 yrs Risk free rate =4% Standard deviation of the returns on the share= 0.35 Required: i. Calculate d1 and d2 ii. Suppose N(d1) =0.7517 and N(d2) =0.4602; calculate the price of the call option on the share
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.
pls show full working
Use the Black-Scholes formula to find the value of a call option based on the following inputs. Note: Do not round intermediate calculations. Round your final answer to 2 decimal places. Stock price Exercise price Interest rate Dividend yield Time to expiration Standard deviation of stock's returns Call value $ 54 $ 63 0.082 0.04 0.50 0.260
please give me answer
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?
Question 1. A call option with a strike price of $50 costs $2. A put option with a strike price of $45 costs $3. Explain how a strangle can be created from these two options. What is the pattern of profits from the strangle?
Assume that after one time period, the value of a stock of 80 would be either 120 Or 60. Suppose that, for any y, at a cost of Cy, one can purchase at a time-0 the option to buy y shares of the stock at time-1 at a price of 90 per share. For what values of C, no-arbitrage will be possible? Using the arbitrage theorem, find the value of C for the data given for your group in the above question Derive the first order partial derivative of the Black-Scholes option cost C with respect to r. (FOCUS ONLY OM THE LAST TWO )

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