Well, let's look at it the other way first. You want the collection of objects that *is* in B, but also *is not* in A (since A' = {everything that's not in A}).
In other words, ignore everything that's in A, and ignore everything that's in both A *and* B. The chunk of B that is left is what you're after.
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Draw Two Circles.
A^c is everything outside of A, that is B and the universe U. B intersect U-A is really just B.
If you consider a Venn diagram with a square and two intersecting circles for A and B inside.(B â© A') is is everything inside the the square except the circle of A.So you are actually ignoring the whole circle of A and taking everything else.
Well, let's look at it the other way first. You want the collection of objects that *is* in B, but also *is not* in A (since A' = {everything that's not in A}).
In other words, ignore everything that's in A, and ignore everything that's in both A *and* B. The chunk of B that is left is what you're after.
That's a bit glib, but I hope it's helpful!
In a Venn diagram, (B â© A') is the region that is inside B but outside of A.
Lord bless you today!
(B â© A') = B - (A â© B)
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Ideas: Take the area of (A â© B) away from B.
A U B'