If two events that A and B are such that A - B- and B - C the relation between the conditional probabilities PA-C and PB-C is -

The correct option is B P(A/C) #160; Given: #160; A⊂ B,B⊂ C #160; hence A⊂ C #160; P(A/C) lt;P( B/C ) ...

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If two events...

Question

If two events that A and B are such that A $\subset$ B, and B $\subset$ C the relation between the conditional probabilities P(A/C) and P(B/C) is _____.

P(A/C) = P(B/C)

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P(A/C) < P(B/C)

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P(A/C) > P(B/C)

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Similar questions

A, B

C

P (A) = P (B) = P (C) = 1 / 5, P (A \cap B) = P (B \cap C) = 0

P (A \cap C) = 1 / 10

A, B

C

A, B, C

P (A \cup B \cup C) = P (A) + P (B) + P (C) - P (A \cap B) - P (b \cap C) - P (C \cap A) + P (A \cap B \cap C)

A, B, C

P (A \cup B \cup C) = P (A) + P (B) + P (C) - P (A \cap B) - P (B \cap C) - P (C \cap A) + P (A \cap B \cap C)

P (A) = 0.3, P (B) = 0.4, P (C) = 0.5, P (A \cap B^{^{'}}) = 0.2, P (B \cap C) = 0.3, P (A^{^{'}} \cap B^{^{'}} \cap C^{^{'}}) = 0.3

P (A \cap B | C^{^{'}}) = 0.1

P (B^{^{'}} | C^{^{'}})

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