'Builder notation' diaporamas de présentation

Review Chapter

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Inequality Statements

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Set Operations

Set Operations. Section 2.2. Section Summary. Set Operations Union Intersection Complementation Difference More on Set Cardinality Set Identities Proving Identities Membership Tables. Boolean Algebra.

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Section 4.1 Inequalities & Applications

Section 4.1 Inequalities & Applications. Equations 3x + 7 = 13 |y| = 7 3x + 2y = 6. Inequalities 3x + 7 < 13 |y| > 7 3x + 2y ? 6 Symbols: < > ? ? ?. Overview of Linear Inequalities. 4.1 Study Inequalities with One Variable Why study Inequalities?

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Set Theory

Set Theory. Using Mathematics to Classify Objects. 2.1 The Language of Sets Objectives:. Define sets Specify sets using both listing (roster method) and set-builder notation Understand when sets are well-defined Use the element symbol property Find the cardinal number of sets.

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INVERSE FUCTIONS in this lesson you will learn

INVERSE FUCTIONS in this lesson you will learn. What is an inverse function ? How do I find the inverse of a function ? Why do some functions have inverses and others do not ? How can I tell just from looking at a table or graph of a function whether that function will have an inverse?.

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Chapter 12 Section 2

Chapter 12 Section 2. Solving Addition and Subtraction Inequalities. Addition and Subtraction Properties for Inequalities. Words: For any inequality, if the same quantity is added or subtracted to each side, the resulting inequality is true. Symbols: For all numbers a, b, and c,

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Set-Builder Notation

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