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Maria eats breakfast or wears a sweater: Breakfast + Sweater - Both

Both (independent): 0.5 * 0.3 = 0.15

Maria eats breakfast or wears a sweater: 0.5 + 0.3 - 0.15 = 0.65

Answer C
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I understand the two are independent however may I know what's the rationale of deducting the probability of co-existence?
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The option answer C is wrong.
It is given that the two events are independent, that means they are mutually exclusive.
when two events are mutually exclusive the probability of their occurring is :-
P(A or B) = P(A) + P(B)

Answer is - E
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Sweater but not breakfast = 0.5x0.7 =0.35
Breakfast, but not sweater= 0.3 x0.5= 0.15
Both sweat and breakfast = 0.5x0.3=0.15
Adding all possibilities= 0.65
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One more way here could be to calculate probability when she neither eats breakfast nor wears sweater = P(~Breakfast)*P(~Sweater) = 0.5*0.7 = 0.35

So P(she does either activity) = 1 - P(she does neither activity) = 1 - 0.35 = 0.65

IMO: C
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IMpratik
The option answer C is wrong.
It is given that the two events are independent, that means they are mutually exclusive.
when two events are mutually exclusive the probability of their occurring is :-
P(A or B) = P(A) + P(B)

Answer is - E


When two events are mutually exclusive, they are dependent. In this question, they are independent events, and are not mutually exclusive. They have elements common between them.That's why you need to deduct P(A).P(B)
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