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{r, e, v, o, I, u, t, i, o, n}_ _{t, o, I, o, v, e, r, u, i, n} {r, e, v, o, I, u, t, i, o, n} V {t, o, I, o, v, e, r, u, i, n} because all of the elements in the second set are in the first set. all of the elements in the first set are in the second set

{r, e, v, o, I, u, t, i, o, n}_ _{t, o, I, o, v, e, r, u, i, n} {r, e, v, o, I, u, t, i, o, n} V {t, o, I, o, v, e, r, u, i, n} because all of the elements in the second set are in the first set. all of the elements in the first set are in the second set

College Algebra
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter9: Counting And Probability
Section: Chapter Questions
Problem 3CC: (a) What is a combination of r elements of a set? How many combinations are there of n elements...
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**Instructions:** **Write ⊆ or ⊈ in the blank so that the resulting statement is true.** {r, e, v, o, l, u, t, i, o, n} _______ {t, o, l, o, v, e, r, u, i, n} **Options:** - all of the elements in the second set are in the first set. - all of the elements in the first set are in the second set. - at least one element in the first set is not in the second set. - at least one element in the second set is not in the first set. The image shows two sets, with a dropdown menu for selecting the appropriate symbol (⊆ or ⊈) and a dropdown explanation menu. The instruction asks the student to select the correct set relationship and its justification.
Transcribed Image Text:**Instructions:** **Write ⊆ or ⊈ in the blank so that the resulting statement is true.** {r, e, v, o, l, u, t, i, o, n} _______ {t, o, l, o, v, e, r, u, i, n} **Options:** - all of the elements in the second set are in the first set. - all of the elements in the first set are in the second set. - at least one element in the first set is not in the second set. - at least one element in the second set is not in the first set. The image shows two sets, with a dropdown menu for selecting the appropriate symbol (⊆ or ⊈) and a dropdown explanation menu. The instruction asks the student to select the correct set relationship and its justification.
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