'Particular solution' diaporamas de présentation

SECOND-ORDER DIFFERENTIAL EQUATIONS

14. SECOND-ORDER DIFFERENTIAL EQUATIONS. SECOND-ORDER DIFFERENTIAL EQUATIONS. 14.2 Nonhomogeneous Linear Equations. In this section, we will learn how to solve: Second-order nonhomogeneous linear differential equations with constant coefficients. NONHOMOGENEOUS LNR. EQNS. Equation 1.

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Chapter 2 Discrete-time signals and systems

Chapter 2 Discrete-time signals and systems. 2.1 Discrete-time signals:sequences. 2.2 Discrete-time system. 2.3 Frequency-domain representation of discrete-time signal and system. 2.1 Discrete-time signals:sequences. 2.1.1 Definition.

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Lecture 14 Second Order Transient Response

Lecture 14 Second Order Transient Response. Damped Harmonic Motion. The Series RLC Circuit and its Mechanical Analog. Drive voltage v S (t) Applied force f(t) Charge q Displacement x Current i Velocity v Inductance L Mass m

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Chapter 6 - Differential Equations and Mathematical Modeling

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Signals and Systems 1 Lecture 11 Dr. Ali. A. Jalali September 13, 2002

Signals and Systems 1 Lecture 11 Dr. Ali. A. Jalali September 13, 2002. Signals and Systems 1. Lecture # 11 First TEST Review. EE 327 fall 2002. Signals and Systems. (Signals & Systems). Sequences. Signals. Systems. Electrocardiogram (ECG or EKG). EE 327 fall 2002.

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Advanced Algorithms Analysis and Design

Advanced Algorithms Analysis and Design. By Dr. Nazir Ahmad Zafar. Dr Nazir A. Zafar Advanced Algorithms Analysis and Design. Lecture No. 8 Recurrence Relations (Algorithms Design and Analysis Techniques). Dr Nazir A. Zafar Advanced Algorithms Analysis and Design. Today Covered.

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Sec. 4.1: Antiderivatives and Indefinite Integration

Sec. 4.1: Antiderivatives and Indefinite Integration. Suppose. What is . What is . What is . Suppose . Suppose . Suppose . Sec. 4.1: Antiderivatives and Indefinite Integration. In other words, what is . What is . Sec. 4.1: Antiderivatives and Indefinite Integration.

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Gravitational lensing by cosmic string loops

Gravitational lensing by cosmic string loops. Lagrangian of scalar field :. Euler-Lagrange equation :. Particular solution :. Energy-momentum tensor :. Space-time metric for the case of straight string :. Energy-momentum tensor :. Equations of motion :. Lens equations :.

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Slender Fins with Variable Cross-Sectional Area

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AP Calculus Ms. Battaglia

6-3 Separation of Variables Objective: Recognize and solve differential equations that can be solved by separation of variables and homogeneous differential equations. AP Calculus Ms. Battaglia. Separation of Variables.

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Vibrations in linear 1-dof systems; III. damped systems (last updated 2011-08-28)

Vibrations in linear 1-dof systems; III. damped systems (last updated 2011-08-28). Aim.

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Ch 2.1: Linear Equations; Method of Integrating Factors

Ch 2.1: Linear Equations; Method of Integrating Factors. A linear first order ODE has the general form where f is linear in y . Examples include equations with constant coefficients, such as those in Chapter 1, or equations with variable coefficients:. Constant Coefficient Case.

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Con cen tr at i on of Solutions

Con cen tr at i on of Solutions. A. To save time and space in the laboratory, routinely used solutions are often purchased or prepared in concentrated form, called _______ solutions. . st oc k. Con cen tr at i on of Solutions. Wa te r.

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