'Odd function' diaporamas de présentation

FURTHER APPLICATIONS OF INTEGRATION

9. FURTHER APPLICATIONS OF INTEGRATION. FURTHER APPLICATIONS OF INTEGRATION. 8.3 Applications to Physics and Engineering. In this section, we will learn about: The applications of integral calculus to force due to water pressure and centers of mass.

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FURTHER APPLICATIONS OF INTEGRATION

8. FURTHER APPLICATIONS OF INTEGRATION. FURTHER APPLICATIONS OF INTEGRATION. 8.3 Applications to Physics and Engineering. In this section, we will learn about: The applications of integral calculus to force due to water pressure and centers of mass.

1.5k views • 98 slides

Chapter 2 Frequency Domain Analysis of Signals and Systems

Chapter 2 Frequency Domain Analysis of Signals and Systems. CONTENTS. Fourier Series Fourier Transforms Power and Energy Sampling of Bandlimited Signals Bandpass Signals. 2.1 FOURIER SERIES.

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Chapter 11 Orthogonal Functions and Fourier Series

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Signals and Systems

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Chapter 3 Special Techniques for Calculating Potential

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PHY206: Atomic Spectra

PHY206: Atomic Spectra. Lectures 5 - 8. Lectures 5-8: Outline. The Schrodinger equation in 3D Introduction: Wave Equations Separation of Variables Radial Schrodinger Equation The Hydrogen Atom Energy Levels, Eigenfunctions Angular Shapes Quantum Mechanics of the Hydrogen atom

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Precalculus

Precalculus. Section 7.5. Warmup. Graph the function. State the Domain, Range, Asymptotes, and Period f(x) = -2 tan(1/3 x) f (x) = sec(2x) + 1. Warmup Answers. f(x) = -2 tan(1/3 x) Domain: Range: Asymptotes: Period:. Warmup Answers. f(x) = sec(2x) + 1 Domain: Range: Asymptotes:

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Chapter 2

Chapter 2. Boolean Algebra and Logic Gates. Chapter 2. Boolean Algebra and. Logic Gates. 2-1 Introduction. 2-2 Basic Definitions. 2-3 Axiomatic Definition of Boolean Algebra. 2-4 Basic Theorems and Properties. 2-5 Boolean Functions. 2-6 Canonical and Standard Forms.

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Modeling and Speed Control of Brushless DC Motor Drives by Load Torque Estimation

Modeling and Speed Control of Brushless DC Motor Drives by Load Torque Estimation. By ANJU K P. Edited By Sarath S Nair www.technologyfuturae.com. OVERVIEW. Introduction BLDC Advantages, disadvantages and applications of BLDC Modeling of BLDC and current control method

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4.5 Integration by Substitution

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Parallel LC Resonant Circuit

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Symmetry and the DTFT

Symmetry and the DTFT. If we know a few things about the symmetry properties of the DTFT, it can make life simpler. First, for a real-valued sequence x(n), the amplitude spectrum (magnitude of the DTFT) is an EVEN function of w . To show this first show that,. Symmetry and the DTFT.

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Reflections and Symmetry

Reflections and Symmetry. Lesson 5.2. Across the x-axis. Across the y-axis. Flipping the Graph of a Function. Given the function below We wish to manipulate it by reflecting it across one of the axes. Flipping the Graph of a Function. Consider the function

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Reflections and Symmetry

Reflections and Symmetry. Lesson 5.2. Across the x-axis. Across the y-axis. Flipping the Graph of a Function. Given the function below We wish to manipulate it by reflecting it across one of the axes. Flipping the Graph of a Function. Consider the function

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10.8. Fourier Integrals - Application of Fourier series to nonperiodic function Use Fourier series of a function f L

10.8. Fourier Integrals - Application of Fourier series to nonperiodic function Use Fourier series of a function f L with period L (L ? ?) Ex. 1 ) Square wave. (2L > 2). Amplitude spectrum. From Fourier Series to the Fourier Integral L ? ?, f(x) ?

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4.3 Derivatives and the shapes of graphs 4.4 Curve Sketching

4.3 Derivatives and the shapes of graphs 4.4 Curve Sketching. Derivatives and the shapes of graphs. Increasing / Decreasing Test: If f ? (x) > 0 on an interval, then f is increasing on that interval. If f ? (x) < 0 on an interval, then f is decreasing on that interval.

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5.5 The Substitution Rule

5.5 The Substitution Rule. The Substitution Rule. If u=g(x) is differentiable function whose range is an interval I , and f is continuous on I , then The Substitution rule is proved using the Chain Rule for differentiation.

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Lesson 3.1 Graph Cubic Functions

Lesson 3.1 Graph Cubic Functions. Goal Graph and analyze cubic functions. Vocabulary Page 126. A cubic function is a nonlinear function that can be written in the standard form y = ax 3 + bx 2 + cx + d where a ? 0. A function f is an odd function if f (- x ) =- f ( x ).

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Sullivan Algebra and Trigonometry: Section 6.7 Graphs of Tangent, Cotangent, Cosecant, and Secant Functions

Sullivan Algebra and Trigonometry: Section 6.7 Graphs of Tangent, Cotangent, Cosecant, and Secant Functions. Objectives of this Section Graph Transformations of the Tangent and Cotangent Functions Graph Transformations of the Cosecant and Secant Functions. The Graph of y = tan x. y. x.

129 views • 11 slides