If A and B are two mutually exclusive events, then
(a) P(A)≤P(B¯¯¯¯)
(b) P(A¯¯¯¯∩B¯¯¯¯)=P(A¯¯¯¯)−P(B)
(c) P(A¯¯¯¯∪B¯¯¯¯)=0
(d) P(A¯¯¯¯∩B)=P(B)

Question

If A and B are two mutually exclusive events, then (a) P(A)≤P(B¯¯¯¯) (b) P(A¯¯¯¯∩B¯¯¯¯)=P(A¯¯¯¯)−P(B) (c) P(A¯¯¯¯∪B¯¯¯¯)=0 (d) P(A¯¯¯¯∩B)=P(B)

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If A and B are two mutually exclusive events, then (a) P(A)≤P(B¯¯¯¯) (b) P(A¯¯¯¯∩B¯¯¯¯)=P(A¯¯¯¯)−P(B) (c) P(A¯¯¯¯∪B¯¯¯¯)=0 (d) P(A¯¯¯¯∩B)=P(B)

If A and B are two mutually exclusive events, then
(a) P(A)≤P(B¯¯¯¯)
(b) P(A¯¯¯¯∩B¯¯¯¯)=P(A¯¯¯¯)−P(B)
(c) P(A¯¯¯¯∪B¯¯¯¯)=0
(d) P(A¯¯¯¯∩B)=P(B)

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If A and B are two mutually exclusive events, then (a) P(A)≤P(B¯¯¯¯) (b) P(A¯¯¯¯∩B¯¯¯¯)=P(A¯¯¯¯)−P(B) (c) P(A¯¯¯¯∪B¯¯¯¯)=0 (d) P(A¯¯¯¯∩B)=P(B)

If A and B are two mutually exclusive events, then (a) P(A)≤P(B¯¯¯¯) (b) P(A¯¯¯¯∩B¯¯¯¯)=P(A¯¯¯¯)−P(B) (c) P(A¯¯¯¯∪B¯¯¯¯)=0 (d) P(A¯¯¯¯∩B)=P(B)

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If A and B are two mutually exclusive events, then
(a) P(A)≤P(B¯¯¯¯)
(b) P(A¯¯¯¯∩B¯¯¯¯)=P(A¯¯¯¯)−P(B)
(c) P(A¯¯¯¯∪B¯¯¯¯)=0
(d) P(A¯¯¯¯∩B)=P(B)