'Original function' diaporamas de présentation

Numerical Methods Discrete Fourier Transform Part: Discrete Fourier Transform http://numericalmethods.eng.usf.edu

Numerical Methods Discrete Fourier Transform Part: Discrete Fourier Transform http://numericalmethods.eng.usf.edu. For more details on this topic Go to http://numericalmethods.eng.usf.edu Click on Keyword Click on Discrete Fourier Transform . You are free.

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Lesson 3-1: Derivatives

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Natural Sciences 360 Legacy of Life Lecture 08 Dr. Stuart S. Sumida

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Mammalian Reproduction II Estrous cycles, Gestation, & Lactation

Mammalian Reproduction II Estrous cycles, Gestation, & Lactation. EEOB 625 6 February 2004. Questions in Mammalian Reproduction II. Estrous cycle and menstrual cycle : Is the difference in the name?

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Chapter 9 The Mutability and Repair of DNA

Chapter 9 The Mutability and Repair of DNA. ?? 2004 ?????? 10/8/2006. Outline. The Mutability. Low rates of mutation can drive evolution High rates of mutation can be catastrophic. The Sources of Mutation. DNA replication errors Chemical damage to the DNA

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Applications of Derivatives

Applications of Derivatives. Curve Sketching. What the First Derivative Tells Us:. Suppose that a function f has a derivative at every point x of an interval I. Then:. What This Means:.

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Graphing Quadratic Functions Converting General Form To Standard Form

Graphing Quadratic Functions Converting General Form To Standard Form. The standard form and general form of quadratic functions are given below. General Form. Standard Form. It is assumed that you have already viewed the previous slide show titled

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Aim: What is the relationship between the graph of a derivative function and the graph of the original function?

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16.8 and 16.9

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Higher Derivatives Concavity 2 nd Derivative Test

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Inverse Functions

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Mean Value Theorem for Derivatives

Photo by Vickie Kelly, 2002. Greg Kelly, Hanford High School, Richland, Washington. 4.2. Mean Value Theorem for Derivatives. Teddy Roosevelt National Park, North Dakota. If f ( x ) is continuous over [ a , b ] and differentiable over ( a , b ), then at some point c between a and b :.

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6.1 Integration by parts

6.1 Integration by parts. Formula for Integration by parts. The idea is to use the above formula to simplify an integration task. One wants to find a representation for the function to be integrated in the form udv so that the function vdu is easier to integrate

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Extrema on an Interval

Extrema on an Interval. Lesson 4.1. Design Consultant Problem. A milk company wants to cut down on expenses They decide that their milk carton design uses too much paper For a given volume how can we minimize the amount of paper used?.

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Antiderivatives

Antiderivatives. Antiderivatives . Mr. Baird knows the velocity of particle and wants to know its position at a given time. Ms. Bertsos knows the rate a population of bacteria is increasing and she wants to know what the size of the population will be at a future time.

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Functions A function is an operation performed on an input (x) to produce an output (y = f(x) ).

f. x. y =f( x ). Functions A function is an operation performed on an input (x) to produce an output (y = f(x) ). The Domain of f is the set of all allowable inputs (x values) The Range of f is the set of all outputs (y values). Domain. Range. To be well defined a function must

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Graphical Differentiation

Graphical Differentiation. Lesson 3.5. The Derivative As A Graph. Given function f(x) How could we construct f '(x)? Note slope values for various values of x Recall that we said the derivative is also a function. zero slope. zero slope. positive slope. positive slope. negative slope.

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6.3 Inverse Functions

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