Algebra I Vocabulary Chapter 3
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Transcript of Algebra I Vocabulary Chapter 3
![Page 1: Algebra I Vocabulary Chapter 3](https://reader038.fdocuments.in/reader038/viewer/2022110404/56812dbf550346895d930007/html5/thumbnails/1.jpg)
Algebra IVocabularyChapter 3
![Page 2: Algebra I Vocabulary Chapter 3](https://reader038.fdocuments.in/reader038/viewer/2022110404/56812dbf550346895d930007/html5/thumbnails/2.jpg)
Any number that makes an inequality true is called a
![Page 3: Algebra I Vocabulary Chapter 3](https://reader038.fdocuments.in/reader038/viewer/2022110404/56812dbf550346895d930007/html5/thumbnails/3.jpg)
Solution of the inequality
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Inequalities that have the same solution are called
![Page 5: Algebra I Vocabulary Chapter 3](https://reader038.fdocuments.in/reader038/viewer/2022110404/56812dbf550346895d930007/html5/thumbnails/5.jpg)
Equivalent inequalities
![Page 6: Algebra I Vocabulary Chapter 3](https://reader038.fdocuments.in/reader038/viewer/2022110404/56812dbf550346895d930007/html5/thumbnails/6.jpg)
Inequalities consisting of two distinct inequalities joined by the word and or the word or are called
![Page 7: Algebra I Vocabulary Chapter 3](https://reader038.fdocuments.in/reader038/viewer/2022110404/56812dbf550346895d930007/html5/thumbnails/7.jpg)
Compound inequalities.
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Describing a portion of the number line using parentheses, brackets, and infinity is called
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Interval notation.
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Indicating a set by listing the elements in the set between curly braces is called
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Roster form
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Describing the properties of an element in a set between curly braces is called
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Set-builder notation
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The set symbol { } translates to
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“the set containing”
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The set symbol Ø translates to
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“the empty set” and means the set that
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Contains no elements.
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The set symbol U translates to
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“union” and means all the elements in
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One set or the other
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The set symbol ∩ translates to
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“intersection” and means all the elements that are
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Common to both sets.
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The largest set used for a particular discussion is called the
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Universal set.
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A set consisting of elements from a given set is called a
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A subset, and the symbol for subset is
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A’ is read
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“A complement” and the complement of set A contains all those elements in
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The universal set not in set A.
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Sets that have no elements in common are called
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Disjoint sets.