A non-dividend paying stock is trading at 20; the exercise price of it's Europeancall is 18The risk-free rate is 6.0% per annum, the volatility is 39.60% per annum, and thematurity is 6-months.What is the value of N(d₂ )--the probability of the option beingexercised?Formula: d₁ = [In S/X + rc T + (0²T)/2] / ( √T)d₂ = d₁ - 0 √T[Caution: answer the value of N(d₂) using Normsdist in Excel, and not just the valueof (d₂)]Question 14[Exactly the same problem as above, Continued]A non-dividend paying stock is trading at 20; the exercise price of it's Europeancall is 18The risk-free rate is 6.0% per annum, the volatility is 39.60% per annum, and thematurity is 6-months.What is the price of this European Call Option?Formula: European co = So N(d₁) - Xe-rcT N(d₂)[Caution: find the value of N(d₁) and N(d₂) using Normsdist in Excel]

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maturity is 6-months. What is the value of N(d₂ )--the probability of the option being exercised? Formula: d₁= [In S/X + rc T + (o²T)/2] / (0 √T) d₂ = d₁ - 0 √T [Caution: answer the value of N(d₂) using Normsdist in Excel, and not just th

maturity is 6-months. What is the value of N(d₂ )--the probability of the option being exercised? Formula: d₁= [In S/X + rc T + (o²T)/2] / (0 √T) d₂ = d₁ - 0 √T [Caution: answer the value of N(d₂) using Normsdist in Excel, and not just th

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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Q4 (Exercise 12.3) Let S = $100, K = $120, σ = 30%, r = 0.08, and 8 = 0. a. Compute the Black-Scholes call price for 1 year to maturity and for a variety of very long times to maturity (use T=1, 2, 5, 10, 50, 100, 500). What happens to the option price as T → ∞o? b. Set 8 = 0.001. Repeat (a). Now what happens to the option price? What accounts for the difference?
Asset W has an expected return of 12.6 percent and a beta of 1.25. If the risk-free rate is 4.6 percent, complete the following table for portfolios of Asset W and a risk-free asset. (Leave no cells blank be certain to enter "0" wherever required. Do not round intermediate calculations. Enter your expected returns as a percent rounded to 2 decimal places, e.g., 32.16, and your beta answers to 3 decimal places, e.g., 32.161.) Percentage of Portfolio in Asset W 0% 25 50 75 100 125 150 - Slope of the line Portfolio Expected Return % % % % % % % If you plot the relationship between portfolio expected return and portfolio beta, what is the slope of the line that results? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) Portfolio Beta %
i have the answers just need to know step by step how to get the answer
We will derive a two-state put option value in this problem. Data: S0 = $180; X = $190; 1 + r = 1.10. The two possibilities for ST are $210 and $110.a. The range of S is $100 while that of P is $80 across the two states. What is the hedge ratio of the put? (Negative value should be indicated by a minus sign. Round your answer to 2 decimal places.) (The answer for this one is -.80) :)b. Form a portfolio of four shares of stock and five puts. What is the (nonrandom) payoff to this portfolio? (Round your answer to 2 decimal places.) c. What is the present value of the portfolio? (Round your answer to 2 decimal places.) d. Given that the stock currently is selling at $180, calculate the put value. (Do not round intermediate calculations and round your answer to 2 decimal places.)
a. Fill in the missing values in the table. (Leave no cells blank - be certain to enter O wherever required. Do not round intermediate calculations and round your answers to 2 decimal places, e.g., 32.16.) Security Firm A Expected Return Standard Deviation Correlation Beta 0.119 0.22 0.95 Firm B 0.131 0.41 1.50 Firm C 0.112 0.75 0.26 The market portfolio 0.12 0.19 The risk-free asset 0.05 * With the market portfolio b-1. What is the expected return of Firm A? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) Expected return %
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%?
Given the following information, predict the European call option's new price after the risk free rate changes. Initial call option price = $3 Initial risk free rate = 9.9% Rho = 9 New risk free rate = 9.5% (required precision 0.01 +/- 0.01) Greeks Reference Guide: Delta = ∂π/∂S Theta = ∂π/∂t Gamma = (∂2π)/(∂S2) Vega = ∂π/∂σ Rho = ∂π/∂r Recall that rho is defined as the partial derivative of the option's price with respect to the risk free rate. (i.e. rho = ∂π / ∂r).
An analyst has modeled the stock of Crisp Trucking using a two-factor APT model. The risk-free rate is 5%, the expected return on the first factor (r₁) is 14%, and the expected return on the second factor (r2) is 8%. If bil 0.5 and bi2 = 0.8, what is Crisp's required return? Do not round intermediate calculations. Round your answer to one decimal place. % =
Assume that K=61, St =65, t = 0.25 (i.e. time to expiry is 3 months), and the risk-free rate is 0.04. The current price of the put option is p = 4. What would the price of the call option ‘c’ need to be for put-call parity to hold?
n is the number of periods of an investment, PV is the starting value, FVn is the future value n periods ahead, and ^ means 'to the power of'. What is the correct formula for calculating return? a)(PV/FVn)^n - 1 b)(FVn/PV)^n c)1 - (FVn/PV)^n d)(FVn/PV)^n - 1
Assignant. How to use real Dato to draw the Efficient Frontier? Step: Choose 2 Stocks collect Date for 1 year (daily) Prices Colorlate Returns (daily returns) Pt+1 - Pt Pt R 7,41 STEP 2 6 。Comporte the Expected Return for each stock E(R) = Average Return = Σ Ri - • Compte Risk (6;) => √2 (2:-R)2 R mpute the CORR between the 2 stocks Compute Comply for cov) for
H2. Using the Black-Scholes model (BSOPM), compute the standard deviation that is implied by the following call option data as: the time to the option's maturity is 0.25 years, the price of the underlying option asset is RM30, the continuously compounded risk-free interest rate is 0.12. the exercise or striking price is RM30, and the cost or premium of the call is RM1.90.

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