Use the values in the cross$-$tabulation table to solve the equations given.

$($Round your answers to $5$ decimal places, e$.$g$.0\mathrm{.}21536.)$ Variable I

a$.P(E)=$ enter probability rounded to $5$ decimal places

D E

b$.P(BD)=$ enter probability rounded to $5$ decimal places

$\backslash$table$[[,A,10,20],[\backslash$table$[[$Variable$],[2]],B,15,5],[,C,29,14],[,,,]]$

c$.P(AE)=$ enter probability rounded to $5$ decimal places

d$.P(B|E)=$ enter probability rounded to $5$ decimal places

e$.P(AB)=$ enter probability rounded to $5$ decimal places

f$.P(BC)=$ enter probability rounded to $5$ decimal places

g$.P(D|C)=$ enter probability rounded to $5$ decimal places

h$.P(A|B)=$ enter probability rounded to $5$ decimal places

i$.$ Are variables $1$ and $2$ independent? Why or why not?

Variables $1$ and $2$ are select an option independent$/$not independent.