Which of the following sets is not equivalent to the other three?Select one alternative:O [1, 2] U [3,4)○ {1,2,3}O {kk ER, 1 ≤ k ≤ 2 or 3 ≤ k < 4}○ [1,4)\(2,3)

Answered: Image /qna-images/answer/481a6407-b9e0-4b2b-9bd3-4c1f6c7d12aa.jpg

Answered: Which of the following sets is not…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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15 Consider the following sets: A = {1, 2, 3) B = {x,y} Z = the set of all integers Which claim is true? O (2, 2, y) E A x Zx B (1, y, x) e B x A x B O (2, 4, x) E A x A x B (2, x, 4) E B x AxZ NEXT >> BOOKMARKED CLEAR
U= {a, d, j, k, o, q, v} X = (a, j, o, v} Y = {a, d, j} Z = {d, j, k, o, q} Find the following set: (ZUX')'n Y Let: (ZUX')'nY= (Use a comma to separate answers as needed.) ***
Show that if X, Y, and Z are sets, (XnY)nz = (Xnz) u (Ỹnz) You cannot do this proof with set equivalencies
[4 marks] Decide if the following statement and proof is correct partially correct or false. "If A, B and C are sets then AC B and B C0 mplies ACC O correct O partially correct. O false. Proof Let A = (1,2), B = {1,2,3) and C = {1,2,3,4) then A c B,Bc C and AS C O correct O partially correct. O false [2 marks] Define the relations S={(1,2).(2.3)(3.4).(2.2)}then SoS is E(1,2),(1,3).(2,1),.(2.4).(2,2).(2,3)} VECG1,2).(1,3),(2,4)} E(1,2),(1,3),(2,4),(2,3)}| REDMI NOTE 8 PRO Al QUAD CAMERA choices.
prove that (1, 6) 13 an o pen set 13 an open çet.
4. Prove that the sets (-1,5) and [-1,1) U {2} U (3, o) have the same cardinality
Q1. Let U = {x: x e Z, 3 < x < 15} be the universal set, A = {x: x e U and 2 < x – 3 < 6}, B = {x: x e U and x is a factor of 24} and C = { x: x e U and 2x² < 72}. а) List all the elements belong to sets U, A, B and C. b) Find An č. c) Find A Ð B.
Can you help me answer this?
what does R mean in R-C=C' , is that a universal set ?

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Which of the following sets is not equivalent to the other three? Select one alternative: O [1, 2] U [3,4) ○ {1,2,3} O {kk ER, 1 ≤ k ≤ 2 or 3 ≤ k < 4} ○ [1,4)\(2,3)