Match the items of List I with those of List II and choose the correct code of combination

List I

List II

a.

\(P\left( {{H_i}/E} \right) = P\frac{{\left( {{H_i} \cap E} \right)}}{{P\left( E \right)}}\)

i)

Theorem of addition

b.

\(P\left( {{E_2}/{E_1}} \right) = P\frac{{\left( {{E_1} \cap {C_2}} \right)}}{{P\left( {{E_1}} \right)}}\)

ii)

Theorem of multiplication

c.

P(E₁ ∩ E₂) = P(E₁) × P(E₂)

iii)

Conditional probability

d.

P(E₁ ∪ E₂) = P(E₁) + P(E₂)

iv)

Baye’s theorem

Question

List I		List II
a.	\(P\left( {{H_i}/E} \right) = P\frac{{\left( {{H_i} \cap E} \right)}}{{P\left( E \right)}}\)	i)	Theorem of addition
b.	\(P\left( {{E_2}/{E_1}} \right) = P\frac{{\left( {{E_1} \cap {C_2}} \right)}}{{P\left( {{E_1}} \right)}}\)	ii)	Theorem of multiplication
c.	P(E₁ ∩ E₂) = P(E₁) × P(E₂)	iii)	Conditional probability
d.	P(E₁ ∪ E₂) = P(E₁) + P(E₂)	iv)	Baye’s theorem