Exam 17: Real Options

Use a binomial tree to value to following option.Assume rf = 0.045,r_p = 0.14,σ = 0.20,E(CF₁)= $62 million,g = 0.03,time horizon = 2 years,binomial period = 1 year,and cost = $500 million.What is the value of this project option?

(Multiple Choice)

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Question 21

Use Cox-Ross-Rubenstein to construct a 2-year binomial tree for the evolution of cash flows with a binomial period of 1.Assume the initial cash flow is (CF₁)= $62 million,σ = 0.20,r_^p = 0.14,and g = 0.03.What is the highest possible value of the project?

(Multiple Choice)

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Question 22

Showing 21 - 22 of 22

Use a binomial tree to value to following option.Assume rf = 0.045,r_p = 0.14,σ = 0.20,E(CF₁)= $62 million,g = 0.03,time horizon = 2 years,binomial period = 1 year,and cost = $500 million.What is the value of this project option?

Use Cox-Ross-Rubenstein to construct a 2-year binomial tree for the evolution of cash flows with a binomial period of 1.Assume the initial cash flow is (CF₁)= $62 million,σ = 0.20,r_^p = 0.14,and g = 0.03.What is the highest possible value of the project?

Introduction to Derivatives

An Introduction to Forwards and Options

Insurance, collars, and Other Strategies

Introduction to Risk Management

Financial Forwards and Futures

Commodity Forwards and Futures

Interest Rate Forwards and Futures

Swaps

Parity and Other Option Relationships

Binomial Option Pricing: Basic Concepts

Binomial Option Pricing: Selected Topics

The Black-Scholes Formula

Market-Making and Delta-Hedging

Exotic Options: I

Financial Engineering and Security Design

Corporate Applications

The Lognormal Distribution

Monte Carlo Valuation

Brownian Motion and Itos Lemma

The Black-Scholes-Merton Equation

Risk-Neutral and Martingale Pricing

Exotic Options: 2

Volatility

Interest Rate and Bond Derivatives

Value at Risk

Credit Risk

Filters

Exam 17: Real Options

Use a binomial tree to value to following option.Assume rf = 0.045,rp = 0.14,σ = 0.20,E(CF₁)= $62 million,g = 0.03,time horizon = 2 years,binomial period = 1 year,and cost = $500 million.What is the value of this project option?

Use Cox-Ross-Rubenstein to construct a 2-year binomial tree for the evolution of cash flows with a binomial period of 1.Assume the initial cash flow is (CF₁)= $62 million,σ = 0.20,rp = 0.14,and g = 0.03.What is the highest possible value of the project?

Introduction to Derivatives

An Introduction to Forwards and Options

Insurance, collars, and Other Strategies

Introduction to Risk Management

Financial Forwards and Futures

Commodity Forwards and Futures

Interest Rate Forwards and Futures

Swaps

Parity and Other Option Relationships

Binomial Option Pricing: Basic Concepts

Binomial Option Pricing: Selected Topics

The Black-Scholes Formula

Market-Making and Delta-Hedging

Exotic Options: I

Financial Engineering and Security Design

Corporate Applications

The Lognormal Distribution

Monte Carlo Valuation

Brownian Motion and Itos Lemma

The Black-Scholes-Merton Equation

Risk-Neutral and Martingale Pricing

Exotic Options: 2

Volatility

Interest Rate and Bond Derivatives

Value at Risk

Credit Risk

Filters

Use a binomial tree to value to following option.Assume rf = 0.045,r_p = 0.14,σ = 0.20,E(CF₁)= $62 million,g = 0.03,time horizon = 2 years,binomial period = 1 year,and cost = $500 million.What is the value of this project option?

Use Cox-Ross-Rubenstein to construct a 2-year binomial tree for the evolution of cash flows with a binomial period of 1.Assume the initial cash flow is (CF₁)= $62 million,σ = 0.20,r_^p = 0.14,and g = 0.03.What is the highest possible value of the project?