a
yes, because t bond has higher return in recession scenrio
b
Stock | |||||
Scenario | Probability | Return% | =rate of return% * probability | Actual return -expected return(A)% | (A)^2* probability |
Recession | 0.2 | -6 | -1.2 | -23.5 | 0.011045 |
Normal | 0.5 | 20 | 10 | 2.5 | 0.0003125 |
Boom | 0.3 | 29 | 8.7 | 11.5 | 0.0039675 |
Expected return %= | sum of weighted return = | 17.5 | Sum=Variance Stock= | 0.01533 | |
Standard deviation of Stock% | =(Variance)^(1/2) | 12.38 | |||
Bond | |||||
Scenario | Probability | Return% | =rate of return% * probability | Actual return -expected return(A)% | (B)^2* probability |
Recession | 0.2 | 17 | 3.4 | 7.8 | 0.0012168 |
Normal | 0.5 | 8 | 4 | -1.2 | 7.2E-05 |
Boom | 0.3 | 6 | 1.8 | -3.2 | 0.0003072 |
Expected return %= | sum of weighted return = | 9.2 | Sum=Variance Bond= | 0.0016 | |
Standard deviation of Bond% | =(Variance)^(1/2) | 3.99 | |||
Exp return | std dev | |
Stock | 17.5 | 12.38 |
Bond | 9.2 | 3.99 |
Consider the following scenario analysis: Rate of Return ProbabilityStocks Bonds -6% Scenario Recession 17% 0.20 Normal...
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Check my work mode: This shows what is correct or incorrect for the work you have completed so far. It does not indicate Is it reasonable to assume that Treasury bonds will provide higher returns in recessions than in booms? Yes No b. Calculate the expected rate of return and standard deviation for each investment. (Do not round intermediate calculation your answers as a percent rounded to 1 decimal place.) Answer is complete but not entirely correct. Expected Rate of...
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