Draw a single Venn diagram that represents the relationsh

Q: 1. Let S = {1,2, 3, 4}. (a) How many relations are there on S? (b) How many are reflexive? (o) How m…

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Q: Let set A be the set of face cards and B be the set of all spades in a regular deck of cards. State…

A: There are 12 face cards in a regular deck of cards and 13 spades in a regular deck of cards. Set A:…

Q: Represent the following set with a Venn diagram. (BU (CU A)' ... Use the graphing tool to graph the…

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Q: Find the complement of the set given that  U = {x | x  I and −3 ≤ x ≤ 10}.  (Enter your answers as a…

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Q: Which notation is correctly describe the Venn Diagram?

A: Let A be a set, then the complement of set A is denoted as A'. It can be written that A'=U-A, where…

Q: Let A = {1,2, 3, 4}, R = {(1,1), (1,2), (1, 4), (2,1), (3,3), (4, 1), (4,4)}. Draw a diagraph and…

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Q: W W W 10.)V' UW 11.) V U W' 12.) V'-W'

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Q: Suppose that |A| = m and |B| = n. Find the following cardinalities. a. b. Ip(A x B)| c. Ip(A) x…

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Q: 4. a) Define the following terms: i) POSETS ii) Equivalence relation

A: Since you have asked multiple question, we will solve the first question for you. If youwant any…

Q: {(a, b) acb, a and b are finite set of integers}

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Q: S and T are binary relations on the set {a, b, c, d} and are defined as follows: S%3{ (а, b), (a,…

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Q: Show every possible 1-1 correspondence between the following sets. {a, b, c} and {1, 2, 3}.

A: Possible 1-1 correspondence between two sets

Q: Use a membership table to prove the following relation: * (An B) U (A n Bº) = A

A: We have to use membership table.

Q: 11. If |A| = 3, how many relations are there on A?

A: Given A=3

Q: Show that if AB BA, then eA+BeAeB, but if they do commute, then the relations hold

A: The problem concerns exponentials of matrices and commutativity

Q: Use Venn diagrams to demonstrate that (An B) -CCANCC.

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Q: Let A = {1,2,3,4,5,6}, how many different relations are there on a set A?

A: First, we need to know definition  of the Cartesian Product of a set is with itself. The Cartesian…

Q: f is said to be a if it is both one to one and onto. That is, there is a one to one correspondence…

A: f if said to be a------- if it is both one to one and onto.

Q: Consider the set of all members belonging to the same family and the binary relation defined as " to…

A: GIVEN: The set of all members belonging to the same family and the binary relation defined as " to…

Q: Suppose A is a set having n elements. a. How many relations are there on 4? b. How many reflexive…

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Q: A relation that assigns to each element x from a set of inputs, or ________, exactly one element y…

A: To fill: The blanks of statement: Given: The statement is "A relation that assigns to each element x…

Q: Show every possible 1-1 correspondence between the following sets. {A,B} and {a,b}

A: The solution are next step is

Q: 2. Let A = {1,2,3,4,5,6}, how many different relations are there on a set A?

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Q: Let A and B be any two sets. A binary relation from A to B is i. CAXB ii. SANB CAUB Non of these…

A: Firstly we define binary relation from set A to set B, and then conclude the answer.

Q: And, remind ourselves that a mapping connects two sets by establishing pairs. For example the…

A: If f:A→B is one-oneinjective and ontosurjective, then it is bijectivewhere A=a1,a2,a3,........,an…

Q: Find the complement of the set given that  U = {x | x  I and −3 ≤ x ≤ 10}.  (Enter your answers as a…

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Q: For non empty binary relation R={(a, a),(a, b),(b, a),(b, b),(c, c),(c, d),(d, c),(d, d)} on the set…

A: We have to solve given problem:

Q: Decide whether the following relations is a partial order or not. (a, b) | a Í b, a and b are…

A: We have to decide whether given relation is partial order or not?

Q: Show that AU (B n C) = (C U B)n Á using Membership Tables.

A: Form the membership table for A∪B∩C as follows.

Q: Write down all of the properties that each of the following binary relations satisfies from among…

A: The objective is: (a) To write down all the properties for “has a common language with” relation on…

Q: Determine if the relation described is an equivalence relation on the given set. Let S = Z+, a ~ b…

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Q: Draw the Hasse diagram for R.

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Q: Choose the mapping diagram of this set of ordered pairs: {(6, 12), (12, 24), (18, 36), (24, 48),…

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Q: 190 people went to a sports arena where they could watch basketball, tennis and/or golf. 114 watched…

A: 5 watched all three. 14 watched basketball and tennis. So, (14-5)= 9 watched basketball and tennis…

Q: There are as many equivalence classes as there are which of the following? (Select all that apply.)

A: There are many equivalence classes.

Q: Draw a Venn diagram for the relationship. A UBNC U U |A U U |A A B |C

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Q: Determine whether or not the following relations are equivalence relations on the given set. If the…

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Q: This question refers to unions and intersections of relations. Since relations are subsets of…

A: The given sets are: A={-2,2,3,5} and B={2,3}

Q: Fifty percent of the workers at a factory work a second job, 25% have a spouse who also works, 5%…

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Q: If a set A has 5 elements, then the total number of possible relations on A is 255 252 25 52

A: Given below the detailed solution.

Q: 2b.) Draw a Venn diagram for: z

A: Given that ; X, Y and z variables are given  Make a venn diagram for z.

Q: Find all equivalence relations on {1,2, 3}.

A: A relation R on a set A is said to be an equivalence relation if it is reflexive symmetric and…

Q: The number of relations on the set A = {1, 2} is 256 . O True False

A: Number of relation with n elements 2n2

Q: This question refers to unions and intersections of relations. Since relations are subsets of…

A: A={-4,4,7,9}B={4,7} A×B=-4,4,-4,7,4,4,4,7,7,4,7,7,7,4,7,7,9,4,9,7

Q: Which of the following set relations does correspond to the shaded region of the Venn diagram, shown…

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Q: 190 people went to a sports arena where they could watch basketball, tennis and/or golf. 114 watched…

A: Let S= total of 190 people B=Basketball  T=Tennis G=Golf  5 watched all three. 14 watched basketball…

Q: We defined the relation between sets by A - B means that there there is a 1-1 correspondence f : A →…

A: The complete solutions is in given below

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