How to calculate the standard deviation of an investment, with the difference probability of states? (please explain it theoretically)

Let us consider three probability of states low,medium and high each with a probability of 0.2, 0.5 and 0.3 respectively. Now, if the returns in these probability states are 4%, 6% and 5% respectively, the expected returns X of the investment would be 0.2*4% + 0.5%6% + 0.3*5% = 5.3%
Thus, taking X as the expected returns and the individual returns as X1, X2 and X3, the standard deviation of the returns is nothing but the square root of variance of the returns with X as the expected returns.
Standard deviation, SD of the returns =
How to calculate the standard deviation of an investment, with the difference probability of states? (please...
Calculate the expected standard deviation on stock: State of the economy Probability of the states Percentage returns Economic recession 25% 1% Steady economic growth 22% 9% Boom Please calculate it 17%
Calculate the expected standard deviation on stock: 0% State of the economy Probability of the states Percentage returns Economic recession 17% Steady economic growth 22% 6% Boom Please calculate it 14% Round the answers to two decimal places in percentage form. (Write the percentage sign in the "units" box)
Calculate the expected standard deviation on stock: State of the economy Probability of the states Percentage returns Economic recession 10% 2% Steady economic growth 39% 6% Boom Please calculate it 16% Round the answers to two decimal places in percentage form. (Write the percentage sign in the "units" box)
What is the standard deviation
of the stock investment ?
What is the variance of the corporate bond?
What is the standard deviation of the corporate bond?
What is the variance of the government bond?
What is the standard deviation of the government bond?
Which one is the best investment choice?
HW Score: 74.44%, 74.44 of 100 pts 7 of 7 (6 complete) Score: 0 of 20 pts Question Help P8-16 (similar to) Variance and standard deviation (expected). Hull Consultants,...
2. The standard deviation of a probability distrubution measures how bunched together the data is. The larger the standard deviation, the further away from the mean the data tends to be. Consider the two density functions below: 1 P1(c) 2-12,000 2 (3,204 e 1 2-22,000 e 10) 3, 204721 P2(x) 9) 12,060727 Suppose that these give the density functions for the return on investment for two different invest- ment options. Say we have two investment firms with different investing philosophies:...
calculate the standard deviation
1. Stock A has the following returns for various states of the economy: State of the Economy Recession Below Average Average Above Average Boom Probability 10% 20% 40% 20% 10% Stock A's Return -30% -2% 10% 18% 40%
Please provide the expected
return and the standard deviation to the table above.
Question 13 Susan is considering investing in a company's stock and is aware that the return on that investment is particularly sensitive to how the economy is performing. Her analysis suggests that four states of the economy can affect the return on the investment. Probability Return 0.1 25.00% Boom Good 0.1 15.00% Level 10.00% Slump 0.5 -5.00% Use the table of returns and probabilities above to determine...
Calculate (by hand) the mean and standard deviation for the binomial distribution with the probability of a success being 0.10 and n = 10. Write a comparison of these statistics to those from question 5 in a short paragraph of several complete sentences. Use these formulas to do the hand calculations: Mean = np, Standard Deviation = Mean #5 is .5 and standard deviation is 1.581
Following are four economic states, their likelihoods, and the potential returns. Economic States Probability Return Fast Growth 0.33 56% Slow Growth 0.42 15% Recession 0.15 -12% Depression 0.10 -42% Calculate the expected return and Standard Deviation (round answers to two decimal places.) PLEASE include the excel formulas for expected return and standard deviation. Thanks.
The difference between the standard error and the standard deviation is that a.The standard deviation of the population bThe standard deviation of the sample cThe standard error is the standard deviation of the sampling distribution dthe standard deviation of the sample or the population, depending on the judgment of the researcher