Estimators 𝑝ˆ,π‘Λœ, are consistent and asymptotically normal.

Let 𝑋1,…,π‘‹π‘›βˆΌπ‘–.𝑖.𝑑.π–¦π–Ύπ—ˆπ—†(𝑝) , for some π‘βˆˆ(0,1) .
That means that 𝐏(𝑋1=π‘˜)=𝑝(1βˆ’π‘)π‘˜βˆ’1,for π‘˜=1,2,….
Let 𝑝ˆ = 1/𝑋𝑛,
and π‘Λœ be the number of ones in the sample divided by 𝑛 .
Find asymptotic variances 𝑉(𝑝ˆ) and 𝑉(π‘Λœ)