Adequate information: Probability in bust (P B U ) = 0.15 Probability in normal (P N O ) = 0.60 Probability in boom (P B 0 ) = 0.25 Expected return for stock A in Bust (R (A) B U ) = -0.13 Expected return for stock A in Normal (R (A) N O ) = 0.12 Expected return for stock A in Boom (R (A) B O ) = 0.34 Expected return for stock B in Bust (R (B) B U ) = -0.11 Expected return for stock B in Normal (R (B) N O ) = 0.10 Expected return for stock B in Boom (R (B) B O ) = 0.31 To compute: Expected return on each stock Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

Question

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Answer 1

Question

Chapter 11, Problem 36QAP

a.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: Expected return on each stock

Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

b.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: The expected market risk premium when Stock A’s beta is greater than Stock B’s beta by 0.25.

Introduction: The difference between the risk-free rate and the expected return on a market portfolio is referred to as market risk premium.

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Answer 2

Question

Chapter 11, Problem 36QAP

a.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: Expected return on each stock

Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

b.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: The expected market risk premium when Stock A’s beta is greater than Stock B’s beta by 0.25.

Introduction: The difference between the risk-free rate and the expected return on a market portfolio is referred to as market risk premium.

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Answer 3

Question

Chapter 11, Problem 36QAP

a.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: Expected return on each stock

Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

b.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: The expected market risk premium when Stock A’s beta is greater than Stock B’s beta by 0.25.

Introduction: The difference between the risk-free rate and the expected return on a market portfolio is referred to as market risk premium.

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Answer 4

Question

Chapter 11, Problem 36QAP

a.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: Expected return on each stock

Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

b.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: The expected market risk premium when Stock A’s beta is greater than Stock B’s beta by 0.25.

Introduction: The difference between the risk-free rate and the expected return on a market portfolio is referred to as market risk premium.

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Answer 5

Chapter 11, Problem 36QAP

a.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: Expected return on each stock

Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

b.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: The expected market risk premium when Stock A’s beta is greater than Stock B’s beta by 0.25.

Introduction: The difference between the risk-free rate and the expected return on a market portfolio is referred to as market risk premium.

Answer 6

Chapter 11, Problem 36QAP

a.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: Expected return on each stock

Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

Answer 7

Chapter 11, Problem 36QAP

a.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: Expected return on each stock

Introduction: Expected return on stock refers to the return a stock likely to generate at a future date.

Answer 8

b.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: The expected market risk premium when Stock A’s beta is greater than Stock B’s beta by 0.25.

Introduction: The difference between the risk-free rate and the expected return on a market portfolio is referred to as market risk premium.

Answer 9

b.

Summary Introduction

Adequate information:

Probability in bust (P_B_U) = 0.15

Probability in normal (P_N_O) = 0.60

Probability in boom (P_B₀) = 0.25

Expected return for stock A in Bust (R (A) _B_U) = -0.13

Expected return for stock A in Normal (R (A) _N_O) = 0.12

Expected return for stock A in Boom (R (A) _B_O) = 0.34

Expected return for stock B in Bust (R (B) _B_U) = -0.11

Expected return for stock B in Normal (R (B) _N_O) = 0.10

Expected return for stock B in Boom (R (B) _B_O) = 0.31

To compute: The expected market risk premium when Stock A’s beta is greater than Stock B’s beta by 0.25.

Introduction: The difference between the risk-free rate and the expected return on a market portfolio is referred to as market risk premium.

Answer 10

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Answer 11

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Answer 13

Ch. 11 - Diversifiable and Nondiversifiable Risks In broad...Ch. 11 - Systematic versus Unsystematic Risk Classify the...Ch. 11 - Expected Portfolio Returns If a portfolio has a...Ch. 11 - Diversification True or false: The most important...Ch. 11 - Portfolio Risk If a portfolio has a positive...Ch. 11 - Beta and CAPM Is it possible that a risky asset...Ch. 11 - Covariance Briefly explain why the covariance of a...Ch. 11 - Prob. 8CQ Ch. 11 - Prob. 9CQ Ch. 11 - Prob. 10CQ

Solution Summary: The author explains that expected return on stock refers to the return a stock likely to generate at the future date.

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