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- Consider the following POPULATION of returns: 5%, -4%, -3%, and 12%. What is the standard deviation of this population of returns? O A. 0.42% O B. 0.56% OC. 6.50% O D. 7.51%How were you able to find a D/V of 9.7% and D/V of 20%?What is the standard deviation given the following information? Probability Possible Returns 24.0% 36.0% 9.0% 25.0% 20.0% 55.0% none of the answers is correct 63.0% 56.8% 49.1% 10.9%
- Given the following probability distribution of returns: Probability Return 0.1 -15.0% 0.25 0.0% 0.3 8.5% 0.25 12.0% 0.1 32.0% what is the expected return?In a simple linear regression based on 20 observations, it is found b1 = 3.05 and se(b1) = 1.30. Consider the hypothesis : H0 : β1 = 0 and HA : β1 ≠ 0 . Calculate the value of the test statistic.find the trynors ratio for q and compare it to treynor ratio for m does this analysis indicate whether q is under priced, over priced or correctly priced Beta q= 1.25, rf= 2% rm=12% rq=13.5%
- Given the following data, what is the coefficient of variation? t, R_t 1, 21.01% 2, -13.83% 3, 15.67% 4, 0.88% 5, -1.32% Express your answer in decimal format.Find the numerical value of the factor (A/P, 30%,22).Given the forward rate f3,6 = 6% and the forward rate ƒ6,8 = 2%, calculate the forward rate ƒ3,8. Give your answer as a percentage to 3 significant figures. Do not enter the percentage sign. For example, if your answer is 1.23%, then enter 1.23 Answer:
- Find the numerical value of factor (F/A,19%,20) using: a) the interpolation. b) the formula.Calculate the arithmetic average for the following returns: Year Return O 2.4 % O 2.2% O 3.1% O 3.4% Calculate the geometric average for the following returns: Year Return O 2.2% O 2.4% O 3.1% O 3.4% Calculate the standard deviation for the following returns: Year Return O 8.4% O 8.1% O 7.6% O 7.3% 2017 12.03% 2017 12.03% 2017 12.03% 2018 -8.24% 2018 -8.24% 2018 -8.24% 2019 1.34% 2019 1.34% 2019 1.34% 2020 4.55% 2020 4.55% 2020 4.55%Calculate the standard deviation of the following returns. Year Return 1 0.25 2 0.16 3 0.01 4 0.07 5 -0.11