3. Let Si = {A, B, C, D, E}, S2 = {H, F, D, B}, S3 %3D {В, Е, Н, К}. (a) Write a set expression that represents the collection of elements in S1 or S2, but not S3, using standard set operations from pages 14–15 in the course notes (e.g., the expression S1 n S2 represents the collection of elements in S1 and S2). (b) Then, list every element that belongs to S1 or S2, but not S3, using set notation (i.e., \{…\}).

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A: The given set A=7, 4, 1, ϕ, 0, 6. We have to find the value of A.

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Q: 6)2 22,5, b, 8 };B={ s;7,9,13, füidd ncAuB), - nCAnB)

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Q: 4. Let A = {a, b, c, d, e, f, g, h, i, j, k}. (a) How many subsets of A contain exactly 8 distinct…

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A: The power set is a set of all the subsets. a) A=1,5Then,PA=ϕ, 1, 5, 1,5

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