Im stuck on this practice question and how to get the answer, what is a universal set?- Suppose U={3,4,5,6,8,11,12,14,15} is a universal set and A={4,5,8,12,15}. What is A? A:{3,4,6,8,11,14} B:{3,6,11,14} C:{4,6,8,15} D:{3,6,11,12,14}
Don't you mean: What is \(A^c\)? (or \(\bar A\) or \(A^\star\) depending on the notation you use for the "complementary set")?
no the question just said A
The universal set \(U\) will contain all possible results of an experience (made by somebody somewhere). The set \(A\) are some results that of interest. The complementary (what is in \(U\) but not in \(A\)) set of \(A\) is \(U\setminus A = \{3,6,11,14\}\).
it doesn't make sense to say "what is A" without proposing A that was defined just before. There must be a missing word there.
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