If the probability of all possible outcome for an investment are equal, then the expected return is equal to the average return?
True or false?
Suppose there are n outcomes
Expected return
Probability of each return = 1/n [The probability of each outcome is equal]
Returns for n outcomes are: R1, R2, ....., Rn
The expected return is calculated using the formula:
Expected return = p1*R1 + p2*R2 +...+ pn*Rn = (1/n)*R1 + (1/n)*R2 +...+ (1/n)*Rn = (R1+R2+...+Rn)/n
Average return
The average return is calculated using the formula:
Average return = (R1+R2+..+Rn)/n
Hence, we can say that if the probability of all possible outcome for an investment are equal, then the expected return is equal to the average return
Answer -> True
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