A and B are two events such that P A -0- FindP B - A if A - B -

Here, A ∩ B=ϕ⇒ P(A∩ B)=0 ∴ P(B/A )=P(B∩ A)/P(A)=0/P(A)=0 ...

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A and B are t...

Question

A and B are two events such that $P (A) \neq 0$ . Find $P (\frac{B}{A})$ if
$A \cap B = ϕ$

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A and B are two events such that $P (A) \neq 0$ . Find $P (\frac{B}{A})$ if

A is a subset of B

$A \cap B = ϕ$

If A and B are two events such that P (A) $\neq 0$ and

$P (\frac{B}{A}) = t,$ then

(a) $A ⊏ B$ (b) $B ⊏ A$
(c) $B = ϕ$ (d) $A = ϕ$

p (A) \neq 0

P (B) \neq 1, t h e n P (A^{'} / B)

A

B

P (A) \neq 0

P (B | A) = 1

If A and B are any two events such that P (A) + P (B) − P (A and B) = P (A), then

(A) P (B|A) = 1 (B) P (A|B) = 1

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