Let the universal set be all real members. Let A = [3, 8), B = [2, 6], C = (1, 4

Question

Let the universal set be all real members. Let A = [3, 8), B = [2, 6], C = (1, 4), and D = (5, infinity). Find A union B A union C A intersection B B intersection C AB BD DA Ac = Abar B(A union C) (A union C)(B intersection D) Let the universal set be all real members. Let A = [3, 8), B = [2, 6], C = (1, 4), and D = (5, infinity). Find A union B A union C A intersection B B intersection C AB BD DA Ac = Abar B(A union C) (A union C)(B intersection D) Let the universal set be all real members. Let A = [3, 8), B = [2, 6], C = (1, 4), and D = (5, infinity). Find A union B A union C A intersection B B intersection C AB BD DA Ac = Abar B(A union C) (A union C)(B intersection D)

Explanation / Answer

A U B = (3,8,2.6) A U C = (3,8,1.4) A INTER C = NULL SET B INTER C = NULL SET A/B = NULL SET B/D = 6 D/A= 3,8 COMP A = (-INFINITY, INFINITY) - [3,8] NULL SET NULL SET

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