Question: Which manager has better Sharpe ratio? (equal or cta or bond) The bond fund is 5 times more volatile than the CTA fund, if we

 Which manager has better Sharpe ratio? (equal or cta or bond)

Which manager has better Sharpe ratio? (equal or cta or bond)

The bond fund is 5 times more volatile than the CTA fund, if we leverage the CTA fund 5x we would multiply the return, volatility, and fees by 5. Now, which manager is better on a risk adjusted basis, on other words has a better Sharpe ratio? (Bond fund or equal or leveraged cta fund)

You have $100,000 to invest on behalf of your client to one of the following managers: Commodity asset CTA manager currently has average return of 10% and volatility of 10% with 2% management fee and 20% performance fee Distressed bond hedge fund manager currently has average return 30% and volatility of 50% with 1% management fee and 25% performance fee For each manager and fund find the Sharpe ratio for each fund with rf = 1% return($) return($) = return%*portfolio value($) mgmt fee($) mgmt fee($) = mgmt fee%* portfolio value($) performance fee($) = performance fee %* return ($) and confirm your net profit($). Note: $100,000 is your portfolio allocation or value performance sharpe return Imgmt fee net fee CTA fund $10,000 $2,000 $6,000 Bond fund $1,000 $21,500 You have $100,000 to invest on behalf of your client to one of the following managers: Commodity asset CTA manager currently has average return of 10% and volatility of 10% with 2% management fee and 20% performance fee Distressed bond hedge fund manager currently has average return 30% and volatility of 50% with 1% management fee and 25% performance fee For each manager and fund find the Sharpe ratio for each fund with rf = 1% return($) return($) = return%*portfolio value($) mgmt fee($) mgmt fee($) = mgmt fee%* portfolio value($) performance fee($) = performance fee %* return ($) and confirm your net profit($). Note: $100,000 is your portfolio allocation or value performance sharpe return Imgmt fee net fee CTA fund $10,000 $2,000 $6,000 Bond fund $1,000 $21,500

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