1) A stock has generated an annual average return of 9.5% with a standard deviation of 40.7% during the last 10 years. If the average risk-free rate was 1.7%, what was this stock's Sharpe Ratio? Round to two decimal places.
2) The standard deviation of a stock's annual returns is 40.4%. The standard deviation of market returns is 24.3%. If the correlation between the returns of the stock and the market is 0.3, what is this stock's beta? Round to two decimal places.
Answer :
1). Sharp Ratio = ( Rp - Rf ) / SDp
Where, Rp = Return on portfolio = 9.5%
Rf = Risk free return = 1.7%
SDp = Standard deviation of portfolio = 40.7%
Sharp Ratio = ( 9.5 - 1.7 ) / 40.7
= 7.8 / 40.7
= 0.19
2). beta of stock = correlation coefficient * standard deviation of stock / standard deviation of market
= 0.3 * ( 0.404 / 0.243 )
= 0.3 * 1.66
= 0.50
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