Assume that the historical average return on Canadian common stocks between 1957 and 2019 is 10.29%, with a standard deviation of 16.41%. This tells us that if we bought Canadian stocks during this period, we would expect our returns to be lower than –6.12% or higher than 26.70% in one year out of every
Select one:
a. two.
b. three.
c. four.
d. five.
e. six.
Given about a stock,
expected return u = 10.29%
Standard deviation sd = 16.41%
For a return less than -6.12%, Z is calculated as
Z = (X-u)/sd = (-6.12 - 10.29)/16.41 = -1
So probability of Z less than -1 is 16%
similarly, for a return greater than 26.70%,
Z = (26.70 - 10.29)/16.41 = 1
So, probability of Z greater than 1 is 16%
So, Out of last 100 years, in 32 years our returns is lower than –6.12% or higher than 26.70%.
So, we would expect our returns to be lower than –6.12% or higher than 26.70% in one year out of approx every 3 years.
Option b is correct.
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