'Differential equation' diaporamas de présentation

Dynamics of a Discrete Population Model for Extinction and Sustainability in Ancient Civilizations

Dynamics of a Discrete Population Model for Extinction and Sustainability in Ancient Civilizations. Michael A. Radin, Ph.D. Associate Professor of Mathematics Rochester Institute of Technology School of Mathematical Sciences 85 Lomb Memorial Drive Rochester, New York 14623

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4.1 : Anti-derivatives

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The Laws of Motion

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PROGRAMME 25

PROGRAMME 25. SECOND-ORDER DIFFERENTIAL EQUATIONS. Programme 25: Second-order differential equations. Introduction Homogeneous equations The auxiliary equation Summary Inhomogeneous equations. Programme 25: Second-order differential equations. Introduction Homogeneous equations

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Characteristic vibrations of the field.

Characteristic vibrations of the field. LL2 section 52. Suppose electromagnetic fields only, no charges, finite volume V = A x B x C. Fields can be expanded in triple Fourier series in x,y , and z. Vector potential A ( r ,t ) = A(t) Exp [ i k . r )] (real).

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Lecture 23

Lecture 23. Second order system step response Governing equation Mathematical expression for step response Estimating step response directly from differential equation coefficients Examples Related educational materials: Chapter 8.5. Second order system step response.

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7-3 Knock-out Barrier Option

7-3 Knock-out Barrier Option. ??? ???. ???????????????? ( ? ) ????? ??????????????????? ( ?? ) ? ? knock-out (knock-in) option ? ???????????????. 7.3.1 Up-and-Out Call. Our underlying risky asset is geometric Brownian motion: Consider a European call, T ? expiring time K ? strike price

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Aim: What is the flip side of the derivative?

Aim: What is the flip side of the derivative?. Do Now:. If f ( x ) = 3 x 2 is the derivative a function, what is that function?. F ( x ) = x 3. derivative. x 3. 3 x 2. antiderivative. DERIVATIVES. ANTIDERIVATIVES. Finding the Antiderivative.

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RC Circuits

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MATH 374 Lecture 1

MATH 374 Lecture 1. Chapter 1: Definitions, Families of Curves. 1.1: Examples of Differential Equations. What is a Differential Equation? Definition: A differential equation is an equation which involves an unknown function and some of its derivatives.

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6.2 Differential Equations: Growth and Decay (Part 1)

6.2 Differential Equations: Growth and Decay (Part 1). Glacier National Park, Montana Photo by Vickie Kelly, 2004. Greg Kelly, Hanford High School, Richland, Washington. Objectives. Use separation of variables to solve a simple differential equation.

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Harmonic Oscillator

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7-1 Differential equations & Slope fields

7-1 Differential equations & Slope fields. Def: Differential Equation: an equation that involves a derivative The order of a differential equation is order of highest deriv. involved. Ex 1) Find all functions y that satisfy. Solution is antiderivative ? any form of:.

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Section 3.1

Section 3.1. Orthogonal Trajectories. DIFFERENTIAL EQUATION FROM AN n -PARAMETER FAMILY.

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Section 9.1

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Solve the differential equation. {image}

1. 2. 3. 4. 5. 6. 7. 8. Solve the differential equation. {image}. {image} {image} {image} {image} {image} {image} {image} {image}. 1. 2. 3. 4. 5. 6. 7. 8. Find the solution of the differential equation {image} that satisfies the initial condition u(0) = 6. {image}

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Math 1304 Calculus I

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Figure 4-1 Isothermal reaction design algorithm: Hesketh Version

Step 3. Gas Phase. Liquid Phase. Figure 4-1 Isothermal reaction design algorithm: Hesketh Version. Start. Step 1 Derive Mole Balance Equation for Specific Reactor. Chapter 1. Chapter 2 & 3. Step 2 Determine Reaction Rate. Chapter 3. P=P0?. no. yes. Chapter 4.

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