The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio. Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

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Answer 1

Question

Chapter 24, Problem 6CP

A

Summary Introduction

To calculate: The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio.

Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

A

Expert Solution

Answer to Problem 6CP

The value of Sharpe ratio is 0.222 and 0.462 and Treynor ratio is 6.67 and 6.

Explanation of Solution

The Sharpe ratio of the X portfolio and S&P 500 is calculated below,

Sharpe ratio=RP−IRFσP here Rp is portfolio return, IRF is risk free rate, and σp is standard deviation.

For portfolio X, Sharpe ratio = ( .10−.06) / 0.18 = 0.222For S&P 500, Sharpe ratio = ( 0.12−.06)/ .13 = 0.462

Treynor ratio for X portfolio and S&P 500 is calculated below,

Treynor ratio=Rp−IRFβP , here Rp is portfolio return, IRF is risk free rate.

For portfolio X, treynor ratio = ( 10−6)/0.6 = 6.67For S&P 500, treynor ratio = ( 12−6)/1.0 = 6

B

Summary Introduction

To explain: The Risk management in both portfolios and the reason for the result when using treynor measure versus the sharpe ratio.

Introduction: The risk taking of any portfolio is decided by the value of beta and standard deviation. For low value of beta means low risk in the market.

B

Expert Solution

Answer to Problem 6CP

Portfolio X has low risk as the low beta value.

Explanation of Solution

The risk of portfolios is decided by the value of beta and standard deviation. As from the value portfolio ‘X’ has low beta value. Hence it has lower risk in market. On the other hand the standard deviation value is high for portfolio ‘X’, this means it has high total risk in the market.

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Esfandairi Enterprises is considering a new three-year expansion project that requires an initial fixed asset investment of $2,350,000. The fixed asset will be depreciated straight-line to zero over its three-year tax life, after which time it will be worthless. The project is estimated to generate $3,310,000 in annual sales, with costs of $2,330,000. Assume the tax rate is 23 percent and the required return on the project is 11 percent. What is the project's NPV? Note: A negative answer should be indicated by a minus sign. Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.

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Answer 2

Question

Chapter 24, Problem 6CP

A

Summary Introduction

To calculate: The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio.

Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

A

Expert Solution

Answer to Problem 6CP

The value of Sharpe ratio is 0.222 and 0.462 and Treynor ratio is 6.67 and 6.

Explanation of Solution

The Sharpe ratio of the X portfolio and S&P 500 is calculated below,

Sharpe ratio=RP−IRFσP here Rp is portfolio return, IRF is risk free rate, and σp is standard deviation.

For portfolio X, Sharpe ratio = ( .10−.06) / 0.18 = 0.222For S&P 500, Sharpe ratio = ( 0.12−.06)/ .13 = 0.462

Treynor ratio for X portfolio and S&P 500 is calculated below,

Treynor ratio=Rp−IRFβP , here Rp is portfolio return, IRF is risk free rate.

For portfolio X, treynor ratio = ( 10−6)/0.6 = 6.67For S&P 500, treynor ratio = ( 12−6)/1.0 = 6

B

Summary Introduction

To explain: The Risk management in both portfolios and the reason for the result when using treynor measure versus the sharpe ratio.

Introduction: The risk taking of any portfolio is decided by the value of beta and standard deviation. For low value of beta means low risk in the market.

B

Expert Solution

Answer to Problem 6CP

Portfolio X has low risk as the low beta value.

Explanation of Solution

The risk of portfolios is decided by the value of beta and standard deviation. As from the value portfolio ‘X’ has low beta value. Hence it has lower risk in market. On the other hand the standard deviation value is high for portfolio ‘X’, this means it has high total risk in the market.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Question

Chapter 24, Problem 6CP

A

Summary Introduction

To calculate: The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio.

Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

A

Expert Solution

Answer to Problem 6CP

The value of Sharpe ratio is 0.222 and 0.462 and Treynor ratio is 6.67 and 6.

Explanation of Solution

The Sharpe ratio of the X portfolio and S&P 500 is calculated below,

Sharpe ratio=RP−IRFσP here Rp is portfolio return, IRF is risk free rate, and σp is standard deviation.

For portfolio X, Sharpe ratio = ( .10−.06) / 0.18 = 0.222For S&P 500, Sharpe ratio = ( 0.12−.06)/ .13 = 0.462

Treynor ratio for X portfolio and S&P 500 is calculated below,

Treynor ratio=Rp−IRFβP , here Rp is portfolio return, IRF is risk free rate.

For portfolio X, treynor ratio = ( 10−6)/0.6 = 6.67For S&P 500, treynor ratio = ( 12−6)/1.0 = 6

B

Summary Introduction

To explain: The Risk management in both portfolios and the reason for the result when using treynor measure versus the sharpe ratio.

Introduction: The risk taking of any portfolio is decided by the value of beta and standard deviation. For low value of beta means low risk in the market.

B

Expert Solution

Answer to Problem 6CP

Portfolio X has low risk as the low beta value.

Explanation of Solution

The risk of portfolios is decided by the value of beta and standard deviation. As from the value portfolio ‘X’ has low beta value. Hence it has lower risk in market. On the other hand the standard deviation value is high for portfolio ‘X’, this means it has high total risk in the market.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Question

Chapter 24, Problem 6CP

A

Summary Introduction

To calculate: The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio.

Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

A

Expert Solution

Answer to Problem 6CP

The value of Sharpe ratio is 0.222 and 0.462 and Treynor ratio is 6.67 and 6.

Explanation of Solution

The Sharpe ratio of the X portfolio and S&P 500 is calculated below,

Sharpe ratio=RP−IRFσP here Rp is portfolio return, IRF is risk free rate, and σp is standard deviation.

For portfolio X, Sharpe ratio = ( .10−.06) / 0.18 = 0.222For S&P 500, Sharpe ratio = ( 0.12−.06)/ .13 = 0.462

Treynor ratio for X portfolio and S&P 500 is calculated below,

Treynor ratio=Rp−IRFβP , here Rp is portfolio return, IRF is risk free rate.

For portfolio X, treynor ratio = ( 10−6)/0.6 = 6.67For S&P 500, treynor ratio = ( 12−6)/1.0 = 6

B

Summary Introduction

To explain: The Risk management in both portfolios and the reason for the result when using treynor measure versus the sharpe ratio.

Introduction: The risk taking of any portfolio is decided by the value of beta and standard deviation. For low value of beta means low risk in the market.

B

Expert Solution

Answer to Problem 6CP

Portfolio X has low risk as the low beta value.

Explanation of Solution

The risk of portfolios is decided by the value of beta and standard deviation. As from the value portfolio ‘X’ has low beta value. Hence it has lower risk in market. On the other hand the standard deviation value is high for portfolio ‘X’, this means it has high total risk in the market.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Chapter 24, Problem 6CP

A

Summary Introduction

To calculate: The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio.

Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

A

Expert Solution

Answer to Problem 6CP

The value of Sharpe ratio is 0.222 and 0.462 and Treynor ratio is 6.67 and 6.

Explanation of Solution

The Sharpe ratio of the X portfolio and S&P 500 is calculated below,

Sharpe ratio=RP−IRFσP here Rp is portfolio return, IRF is risk free rate, and σp is standard deviation.

For portfolio X, Sharpe ratio = ( .10−.06) / 0.18 = 0.222For S&P 500, Sharpe ratio = ( 0.12−.06)/ .13 = 0.462

Treynor ratio for X portfolio and S&P 500 is calculated below,

Treynor ratio=Rp−IRFβP , here Rp is portfolio return, IRF is risk free rate.

For portfolio X, treynor ratio = ( 10−6)/0.6 = 6.67For S&P 500, treynor ratio = ( 12−6)/1.0 = 6

B

Summary Introduction

To explain: The Risk management in both portfolios and the reason for the result when using treynor measure versus the sharpe ratio.

Introduction: The risk taking of any portfolio is decided by the value of beta and standard deviation. For low value of beta means low risk in the market.

B

Expert Solution

Answer to Problem 6CP

Portfolio X has low risk as the low beta value.

Explanation of Solution

The risk of portfolios is decided by the value of beta and standard deviation. As from the value portfolio ‘X’ has low beta value. Hence it has lower risk in market. On the other hand the standard deviation value is high for portfolio ‘X’, this means it has high total risk in the market.

Answer 6

Chapter 24, Problem 6CP

A

Summary Introduction

To calculate: The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio.

Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

A

Expert Solution

Answer to Problem 6CP

The value of Sharpe ratio is 0.222 and 0.462 and Treynor ratio is 6.67 and 6.

Explanation of Solution

The Sharpe ratio of the X portfolio and S&P 500 is calculated below,

Sharpe ratio=RP−IRFσP here Rp is portfolio return, IRF is risk free rate, and σp is standard deviation.

For portfolio X, Sharpe ratio = ( .10−.06) / 0.18 = 0.222For S&P 500, Sharpe ratio = ( 0.12−.06)/ .13 = 0.462

Treynor ratio for X portfolio and S&P 500 is calculated below,

Treynor ratio=Rp−IRFβP , here Rp is portfolio return, IRF is risk free rate.

For portfolio X, treynor ratio = ( 10−6)/0.6 = 6.67For S&P 500, treynor ratio = ( 12−6)/1.0 = 6

Answer 7

Chapter 24, Problem 6CP

A

Summary Introduction

To calculate: The sharpe measures and treynor ratio for portfolio X and S&P 500. And explain the X portfolio performance using treynor measure and the sharpe ratio.

Introduction: Sharpe ratio tells about the risk premium with respect to the total risk of the market. Treynor ratio is defined as the risk premium and risk premium is difference of risk rate and return.

Answer 8

A

Expert Solution

Answer to Problem 6CP

The value of Sharpe ratio is 0.222 and 0.462 and Treynor ratio is 6.67 and 6.

Answer 9

A

Expert Solution

Answer 10

A

Expert Solution

Answer 11

Expert Solution

Answer 12

Explanation of Solution

The Sharpe ratio of the X portfolio and S&P 500 is calculated below,

Sharpe ratio=RP−IRFσP here Rp is portfolio return, IRF is risk free rate, and σp is standard deviation.

For portfolio X, Sharpe ratio = ( .10−.06) / 0.18 = 0.222For S&P 500, Sharpe ratio = ( 0.12−.06)/ .13 = 0.462

Treynor ratio for X portfolio and S&P 500 is calculated below,

Treynor ratio=Rp−IRFβP , here Rp is portfolio return, IRF is risk free rate.

For portfolio X, treynor ratio = ( 10−6)/0.6 = 6.67For S&P 500, treynor ratio = ( 12−6)/1.0 = 6

Answer 13

B

Summary Introduction

To explain: The Risk management in both portfolios and the reason for the result when using treynor measure versus the sharpe ratio.

Introduction: The risk taking of any portfolio is decided by the value of beta and standard deviation. For low value of beta means low risk in the market.

B

Expert Solution

Answer to Problem 6CP

Portfolio X has low risk as the low beta value.

Explanation of Solution

The risk of portfolios is decided by the value of beta and standard deviation. As from the value portfolio ‘X’ has low beta value. Hence it has lower risk in market. On the other hand the standard deviation value is high for portfolio ‘X’, this means it has high total risk in the market.

Answer 14

B

Summary Introduction

To explain: The Risk management in both portfolios and the reason for the result when using treynor measure versus the sharpe ratio.

Introduction: The risk taking of any portfolio is decided by the value of beta and standard deviation. For low value of beta means low risk in the market.

Answer 15

B

Expert Solution

Answer to Problem 6CP

Portfolio X has low risk as the low beta value.

Answer 16

B

Expert Solution

Answer 17

B

Expert Solution

Answer 18

Expert Solution

Answer 19

Explanation of Solution

The risk of portfolios is decided by the value of beta and standard deviation. As from the value portfolio ‘X’ has low beta value. Hence it has lower risk in market. On the other hand the standard deviation value is high for portfolio ‘X’, this means it has high total risk in the market.