(a) prepare the list of the eler separate Venn- diagrams. ii. (PUQ)NR Ing sets by drawing iii. PUQ i. PUQ v. P- Q iv. Poo vi, Q-P vii. PU(QnR) (b) which sets are equal in Q. No. 4 (a)?

Q: 3.5 Can two disjoint sets be close? Justify your answer using an example.

A:

Q: 3. Let U = {1,2,3,4,5), B = {4,5) and A and B are non-e of the following: a.) Bnc = {5}, C c A, B C…

A: U = {1,2,3,4,5} Given B = {4,5} A and B are non-empty sets

Q: Math 300 – Section 2.3 Homework Name 1. Place the elements of these sets in the proper location on…

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Q: Using a Venn Diagram, shade in the indicated sets: A intersection B intersection C (A U…

A: Our objective is to draw the venn diagram.

Q: 2. Do the following exercises. Write your answers on the spaces provided: B = {0, 2, 4, 6, 8} C =…

A: Note: Since, the student has multiple questions in which the first question (question (E) is…

Q: A W C с 3 р a 6.0 D g h f B

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Q: Which notation represents the venn diagram? O A. ANB O C. A'NB B. AUB O D. (ANB)'

A: First, draw the Venn diagrams for A∩B , A'∩B , A∪B and A∩B' . Then compare with the diagram in the…

Q: 16) Bu (An C') A C

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Q: D. Consider the following sets: U= (1, 2, 3, 4, 5, 6, 7. 8. ), A= (1,2, 3, 4, 5. 7), B= (1,5, 6, 7),…

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Q: Use the Venn diagram shown to the right to determine whether the given sets are equal for all sets A…

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Q: Q1. Given the Venn Diagram: Prob. Venn Diagram A 0.3 0.1 B 0.4 Find Pr( Not-A 'AND’ Not-B ). А. О.1…

A:

Q: Find the number of items in the following sets. a) {10, 20, 30,..., 110} has { c) {6, 12, 18,. 54}…

A: 1)a) (10,20,30,...,110)b) (10/11, 20/13, 30/17, ....)c) (6,12,18,....,54)Find the number of items in…

Q: Given sets A and B, define their symmetric difference as AAB = (A – B)U (B – A). Use the set…

A: Symmetric difference of sets A and B are given by formulas: A△B=(A-B)∪(B-A)A△B=(A∩BC)∪B∩AC Here, AC,…

Q: Q17D. Define the sets A, B, C, and D as shown. Find (A ∩ C) ∪ (B ∩ D).

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Q: Q2. Given the Venn Diagram: Prob. Venn Diagram A 0.3 0.1 B 0.4 What is the Pr( Not-(Not-A `AND’…

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Q: Describe the following list of sets. {p}, {q}, {p, q}, Ø

A: We know, the proper subset of a set is those subsets which is not equal to the set.Also, if a set…

Q: Let A, B, and C be sets. (a) Find |(A U C) \ B|provided |A| = 50, |B| = 45, |C| = 40,|A N B| = 20,…

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Q: TOVE 4.55. Let A, B and C be sets. Prove that (A-B) (A-C)=A-(BUC).

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Q: 2) The table below shows the results of some random high school students about their pets. Own a Dog…

A: a)

Q: Suppose n(A) = 10, n(B) = 26, and n(A U B) = 31. Use a Venn diagram to find n(An B). n(An B)= CH…

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Q: 2. Given two sets A and B, if n(A U B) =43, n(A) = 32, n(A n B) = 5, find n(B). %3D

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Q: Are the sets (AUB) - (ANB) and (A-B) U (B-A) equal? Draw Venn diagrams to illustrate why or why not.…

A:

Q: Classify the relationship(s) between the two following sets: A = {Mike Evans, Russell Shepard,…

A: A = {Mike Evans, Russell Shepard, Lavonte David, Gosder Cherilus, Joe Hawley} B = {Russell Shepard,…

Q: Using these sets, find the following: DU (EU F) D = {b, a, c, k} E = {t, a, s, k) F = (b, a, t, h).

A: Given, D=b,a,c,kE=t,a,s,kF=b,a,t,h D∪E∪F is to be determined.

Q: A is the set of letters in the word 'ant'. B is the set of letters in the word 'tan'. equiv

A: here , we have to two sets  A and B then we have to determine both sets are equal , equivalent or…

Q: c) Let A and B be sets. Use properties of sets to show (A U B) n (A' O B)' = A

A: Given that                      A and B be sets. Then we have to show that…

Q: Practice: 1. As x-,y-- 2. As x,y 3. As x 3.y As x-3",y 4. 5. As x1,y 6. As x-1,y- 7. As x→-x,y →_-…

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Q: use a Venn diagram to determine which relationship, C, =, or 2, is true for the pair of sets. AUB,…

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Q: TO 8a. Place the numbers 4n, -8, 2-3 and 42 in the correct position on the Venn diagram. 8b In the…

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Q: Use the Venn diagram shown to the right to determine whether the given sets are equal for all sets A…

A:

Set Theory

Every field in the present world involves a set. The theory of sets was developed by German mathematician Georg Cantor while working on the “problems of trigonometric series”.