a return series has an arithmetic mean of 105 and standard deviation of 13 assuming the returns

Question

Madhur L · Answer

Hello the question let X be the random variable of affected returns. Therefore X is equal into n

Narayan Hari · Answer

In this problem first calculating lower bound. Lower bound is equal to mean return mean return m

Akash M · Answer

To calculate the 95 % probability range of returns for any one given year, we need to determine

Sri K · Answer

Here we are given with x and p of x values we have to find the standard deviation. So the x valu

Nick Johnson · Answer

Okay, so here we have that for the arithmetic average, the mean monthly average, I&#x27;m called that

A return series has an arithmetic mean of 10.5% and standard deviation of 13%. Assuming the returns are normally distributed what is the range of returns that an investor would expect to receive 90% of the time? a. 10.5% to 13% b. 2.5% to 23.5% c. 28.5 to 49.5% d. 15.5% to 36.5% e. 0% to 10.5%