1. Let 2 (a, b, c)} be the sample space. (a) Write down the power set of 2. (b) Construct a σ-field containing A = {a, b} and B = {b, c}. (c) Show that F= {0, 2, {a, b}, {b, c}, {b}} is not a σ-field. Add some elements to make it a σ-field..
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- Find all monic irreducible polynomials of degree 2 over Z3.Construct a field having the following number of elements.Answer the following questions for the poset ({{1}, {2}, {4}, {1, 2}, {1, 4), (2, 4), (3, 4), (1, 3, 4), (2, 3, 4} }, =). Find the least upper bound of {{2}, {4} ], if it exists. (You must provide an answer before moving to the next part.) Multiple Choice The least upper bound of {{2}, {4} } does not exist. [2, 4] {1, 2} {2,3,4}
- 26 of 40 Consider the Datalog programs P1 (left) and P2 (right) below, which use relations R(A, B) and S(A, B). P1 P2: T1(A) R(A, B). T4(A) R(A, B), S(A, B). T2(A) S(A, B). T3(A) + T1(A), T2(A). Which of the following statements is TRUE about the relationships between relations T3 and T4 defined by P1 and P2, respectively? Note that the commas "," used in the rule bodies to separate the predicates is the same as using AND. Select one: T3 and T4 include the same set of tuples. Every tuple in T3 is also contained in T4, that is, T3 C T4. O None of the other answers, that is, T3 and T4 contain different tuples, in general. O Every tuple in T4 is also contained in T3, that is, T4 C T3.Question attached5. Let p be a prime number and let Fp denote the field with p elements, Fp = {0, 1,...,p-1}, equipped with the operations of arithmetic modulo p. Consider the action of SL2 (Fp) on F2 defined by TA(V) := Av. Show that the orbit of the vector (1) is the set of all nonzero vectors in F2. How many elements belong to the orbit and stabiliser of this vector? Use these answers to calculate |SL2(Fp)|.
- 8. Consider a fuzzy set old as defined below old={(20,0), (30,0.2),(40,0.4), be (A){(40,0.3)) (B){50,60,70,80} (50,0.6),(60,0.8),(70,1),(80,1)). Then the alpha-cut for alpha=0.4 for the set old will (C){(20,0.1), (30,0.2)} (D){(20,0), (30,0), (40,1),(50,1),(60,1),(70,1),(80,1))(5) F = {0, 1, a, b} be a field with 4 elements. how to Prove that if 1 + 1 = 0, then a + b = 1.Prove that K4 is not outerplanar
- Sigma fieldsLet L = (((15, 25), (35, 45)), ((50, 60), (70, 80))) be a SList. (a) Compute Search(15, L), showing all steps. (b) Compute BSearch(15, L), showing all steps.Box 1 contains {3 Red, 7 White} balls and Box 2 contains {8 Red, 2 White} balls. Randomly select a box and then five balls w/o replacement (WOR) from this box. A) Compute Pr(Box 2 | 3 Reds and 2 Whites) B) Compute Pr(Box 2 | 4 Reds and 1 White)