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let w={-4,-3,-2,-1}, x={-2,-1,0,1} and y={0,1,2} find each of the following 1. w(upside down U) x 2. x(upside down U) y 3. w(upside down U) y 4.w U x 5. w U y
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6. \[x \cup \emptyset \]
\[\large w \cap x\] So for the `intersection` of the sets \(\large w\) and \(\large x\), we want all the elements that are in BOTH \(\large w\) and \(\large x\).
Hmm, \(\large w\) has a -2. \(\large x\) also has -2. Understand how that works? Do they share any other elements?
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