The mean and variance of n values of a variable x are 0 and 02, respectively. If the VariabLe y = x2 then mean of y is
σ
σ2
1
None of these
Given that, mean = 0 and variance =σ2( for x) Therefore, variance =σ2=Σx2n−Σxn2
⇒ σ2=Σx2n−0 ⇒σ2=Σx2n Now, y=x2⇒ Σy=Σx2 ∴ y¯=Σx2n=σ2