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PROVE THAT FOR ANY TWO EVENTS A AND B ,WE HAVE P(AB)<=P(A+B)<=P(A)+P(B),WHERE P(A)AND P(B)ARE PROBABILITIES OF OCCURENCE OF EVENTS A AND B
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I asume by \(P(A+B)\) you mean \(P(A\cup B)\) \[A\cap B\subseteq A\cup B\] therefore \[P(A\cap B)\le P(A\cup B)\] and \[P(A\cup B)=P(A)+P(B)-P(A\cap B)\le P(A)+P(B)\]
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