Suppose A and B are two independent events with probabilities P (A) \neq 0 and P (B) \neq 0. Let \stackrel{¯}{A} and \stackrel{¯}{B} be their complements. Which one of the following statements is False?

Correct Answer is : P(A∪B)=P(A)+P(B)

P (A \cap B) \: = \:P (A) P (B)

P (A \cup B) \: = \:P (A) \: + \:P (B)

P ( \stackrel{¯}{A} \cap \stackrel{¯}{B}) \: = \:P ( \stackrel{¯}{A}) P ( \stackrel{¯}{B})

GATE Electronics and Communications (EC) 2015 Shift 1 Solved Paper

Question : 13 of 65

Marks: +1, -0

Suppose A and B are two independent events with probabilities

P (A) ≠ 0

and

P (B) ≠ 0

. Let

\;{A}↖{¯}

and

\;{B}↖{¯}

be their complements. Which one of the following statements is False?

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