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certainly no, The second problem doesn't possess any independent events in it. It does have secondary events (Or mutually unique events), And your remark suggests that you are confusing between independent and mutually exclusive events. Here is a mantra that all beginning probabilists ought made to memorize: $$\beginalign events are not mutually exclusive events}\\ exclusive events are not independent events}\endalign$$ except for the trivial case when at least one event has risk $0$.