Would appreciate the help. You have to rearrange the words on on top to the letter + definition on the bottom E If two sets are equivalent, then they arealso equal. (True or False?)A is not a subset of B.Empty Set| Roster MethodEquivalent setsThe empty set is a subset of every set.(True or False?)| Universal set| Complement of a set AA is a subset of B.Union of two sets| Cardinal number of a set| Elements-| A°|Intersection of SetsEqual Sets| If two sets are equal, then they are alsoequivalent. (True or False?)- Disjoint SetsSet|De Morgan's Lawproper subset:Definitions/Examplesa. A = {0, ®, = ,4), B = {a, 0. = }a. A = {0, ® , = ,A}, B=b. Every element in set A is also an element in set B.c. TRUEd. {r | x € A and z € B}e. AU (BnC) = (AU B) n (AU C)f. z = 6. {r | æ € 2k + 1 and k E Z}%3Dg. A general set that contains ALL of the elements we are discussing.h. {a, B, 8} C {8,7, B, a}i. n(A)j. The set of all elements that are in A OR in B OR in both A and Bk. {0, 8, =, × ,A}n{Z, ÷, ↑ , 8}1. Sets whose elements can be placed in a one-to-one correspondence.m. (AU B)' = A'O B'n. A collection of objects whose contents can be clearly determinedo. FALSEp. Sets with no common elements.q. {z | x € U and z¢ A}r. Sets with exactly the same elementss. {Red, Yellow, Blue, Green, Black}t. The objects or things in a set

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Definitions/Examples a. A = {0, 0, =,A), B = {a, 0./. = } b. Every element in set A is also an element in set B. c. TRUE d. {z | z € A and z E B} e. AU (BnC) = (AU B)n (AUC) f. z = 6. {z | z € 2k + 1 and k e Z} g. A general set that contains ALL of the elements we are discussing. h. {a, B, 6} C {6, 7, B, a} 1. n(A) j. The set of all elements that are in A OR in B OR in both A and B k. (0, 8, , x, A}n {Z, +, 1,6} 1. Sets whose elements can be placed in a one-to-one correspondence. m. (AU B)' = A' OB' n. A collection of objects whose contents can be clearly determined o. FALSE p. Sets with no common elements. q. {z |z € U and z¢ A} r. Sets with exactly the same elements s. {Red, Yellow, Blue, Green, Black} t. The objects or things in a set

Definitions/Examples a. A = {0, 0, =,A), B = {a, 0./. = } b. Every element in set A is also an element in set B. c. TRUE d. {z | z € A and z E B} e. AU (BnC) = (AU B)n (AUC) f. z = 6. {z | z € 2k + 1 and k e Z} g. A general set that contains ALL of the elements we are discussing. h. {a, B, 6} C {6, 7, B, a} 1. n(A) j. The set of all elements that are in A OR in B OR in both A and B k. (0, 8, , x, A}n {Z, +, 1,6} 1. Sets whose elements can be placed in a one-to-one correspondence. m. (AU B)' = A' OB' n. A collection of objects whose contents can be clearly determined o. FALSE p. Sets with no common elements. q. {z |z € U and z¢ A} r. Sets with exactly the same elements s. {Red, Yellow, Blue, Green, Black} t. The objects or things in a set

Elements Of Modern Algebra

8th Edition

ISBN:9781285463230

Author:Gilbert, Linda, Jimmie

Publisher:Gilbert, Linda, Jimmie

Chapter1: Fundamentals

Section1.1: Sets

Problem 10TFE: True or False Label each of the following statements as either true or false. AB=AC implies B=C, for...

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