'Whose domain' diaporamas de présentation

Finite Domains

Finite Domains. In most problems, and notwithstanding the theoretical and practical interest in SAT, problems are more naturally specified with variables whose domain is not restricted to 0/1 values, but may take a finite set of values (in SICStus, they must be integers).

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Chapter 2 Review

Chapter 2 Review. Concepts and Vocabulary. Q1. If a function is defined by the equation y = f(x) , then x is called the _?_ variable and y is the _?_ variable. A1. independent dependent. Q2.

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Inverse Function Theorem and Implicit Function Theorem

Inverse Function Theorem and Implicit Function Theorem. Dr. M. Asaduzzaman Professor Dept. of Mathematics University of Rajshahi Email: md_asaduzzaman@hotmail.com. Contents. Euclidean Spaces Normed Linear Spaces Metric Induced From Norms Open Sets in ? n Continuous Functions

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Section 8.1: Sequences

Section 8.1: Sequences. Definition. A sequence is a function whose domain is ?. My Informal Definition. A sequence is a list . Notation. or sometimes. Sequences. s. Sequences. s. Example. ( 1/n ) converges to 0 Idea: When n gets big, 1/n gets small. Tower of Power.

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Sequence : a function whose domain is the non-negative integers.

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Real Sequences

Real Sequences . A real sequence is a real function S whose domain is the set of natural numbers IN . The range of the sequence < S n > is simply the range of the function S . range ? S n ? = { S(n) : n ? IN }

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5.2.1 Introduction to Limits

5.2.1 Introduction to Limits. Today you will : Develop an intuitive idea of limit Interpret limit statements written with proper notation. Today. Sketch the graph . 5-42 . Consider the graph at right when answering the questions below. .

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COMMON CORE STANDARDS for MATHEMATICS

COMMON CORE STANDARDS for MATHEMATICS. FUNCTIONS: INTERPRETING FUNCTIONS (F-IF) F-IF3. Recognize that sequences are functions, sometimes defined recursively. Whose domain is a subset of the integers. FUNCTIONS: BUILDING FUNCTIONS (F-BF)

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Simulation Statistics

Simulation Statistics. Numerous standard statistics of interest Some results calculated from parameters Used to verify the simulation Most calculated by program. Some Statistics. Average Wait time for a customer = total time customers wait in queue total number of customers

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What is Law?

What is Law?. Chapter 1. Code of Hammurabi. 3. If any one bring an accusation of any crime before the elders, and does not prove what he has charged, he shall, if it be a capital offense charged, be put to death. Code of Hammurabi.

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Chapter 17

Chapter 17. Probability Models The Binomial Distribution. A binomial variable is a variable whose domain contains the number of successes observed in repeated trials of a given experiment. The binomial setting satisfies the following four conditions:

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Jiaping Wang Department of Mathematical Science 02/04/2013, Monday

Chapter 4. Discrete Probability Distributions Section 4.1. Random Variables and Their Probability Distributions. Jiaping Wang Department of Mathematical Science 02/04/2013, Monday. Outline. Random Variables and Probability Functions Distribution Functions Examples.

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Power Series

Power Series. Section 9.1a. A finite sum of real numbers always produces a real number, but an infinite sum of real numbers is not actually a real sum:. Definition: Infinite Series. An infinite series is an expression of the form. or.

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Domain Restriction on Relation

Domain Restriction on Relation. domain restriction operator , , restricts a relation to only those members whose domain is in a specified set. Let R: M x P be { (m1, p1), (m2, p2), (m3, p1), (m3, p3), (m4, p3) } and S = { m1,m3}, then :

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Warm-Up Question

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Geometric Sequences and Series

Geometric Sequences and Series. To recognize, write, and use geometric sequences. Geometric Sequence. A geometric sequence is a sequence that satisfies a n = a n-1 r where r is the common ratio. The common ratio r = or . Example 1:.

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3.13 Use Sequences

3.13 Use Sequences. 3.6, 3.8, 3.12 Quiz: May 12 3.1, 3.3, 3.6, 3.8, 3.12, 3.13 Test: May 18 FINAL EXAM: May 25. Vocabulary. A sequence is a function whose domain is a set of consecutive whole numbers. If a domain is not specified, it is understood that the domain starts with 1. Vocabulary.

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Sec 15.3 Partial Derivatives

Sec 15.3 Partial Derivatives. Definition: Let f be a function of two variables whose domain includes the point ( a , b ). The partial derivative of f with respect to x at ( a , b ) is defined by

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