'Common ratio r' diaporamas de présentation

CCM1 Unit 5

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INFINITE SEQUENCES AND SERIES

12. INFINITE SEQUENCES AND SERIES. INFINITE SEQUENCES AND SERIES. 12.2 Series. In this section, we will learn about: Various types of series. SERIES. Series 1. If we try to add the terms of an infinite sequence we get an expression of the form

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Functions

Functions. Section 2.3. Section Summary. Definition of a Function. Domain, Cdomain Image, Preimage Injection, Surjection, Bijection Inverse Function Function Composition Graphing Functions Floor, Ceiling, Factorial. Functions. Definition : Let A and B be nonempty sets.

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CSE115/ENGR160 Discrete Mathematics 02/21/12

CSE115/ENGR160 Discrete Mathematics 02/21/12. Ming-Hsuan Yang UC Merced. 2.3 Inverse function. Consider a one-to-one correspondence f from A to B Since f is onto, every element of B is the image of some element in A

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Sec. 9.2: Series and Convergence

Sec. 9.2: Series and Convergence. Sec. 9.2: Series and Convergence. If { a n } represents a sequence , then the sum of the terms of a sequence represents an infinite series (or simply a series ). Sec. 9.2: Series and Convergence.

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Warm Up Section 3.6B (1). Show that f ( x ) = 3 x + 5 and g ( x ) = are inverses.

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13.3 Arithmetic and Geometric Series and Their Sums

13.3 Arithmetic and Geometric Series and Their Sums. Finite Series. An arithmetic series is the sum of an arithmetic sequence. A geometric series is the sum of a geometric sequence. There are other types of series, but you're unlikely to work with them until you're in calculus. .

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Geometric Sequences

Geometric Sequences. Section 3.2.1. Vocabulary Geometric Sequence : A sequence in which the ratio of any term to the previous term is constant. Common Ratio : The constant ratio between consecutive terms of a geometric sequence, denoted by r.

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Warm Up: 4/20/2012

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