'Integral calculus' presentation slideshows

FE Mathematics Review

FE Mathematics Review. Dr. Omar Meza Assistant Professor Department of Mechanical Engineering. Topics covered. Analytic geometry Equations of lines and curves Distance, area and volume Trigonometric identities Algebra Complex numbers Matrix arithmetic and determinants

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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.

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INTEGRALS

5. INTEGRALS. INTEGRALS. 5.3 The Fundamental Theorem of Calculus. In this section, we will learn about: The Fundamental Theorem of Calculus and its significance. FUNDAMENTAL THEOREM OF CALCULUS. The Fundamental Theorem of Calculus (FTC) is appropriately named.

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5.3 The Fundamental Theorem of Calculus

INTEGRALS. 5.3 The Fundamental Theorem of Calculus. In this section, we will learn about: The Fundamental Theorem of Calculus and its significance. FUNDAMENTAL THEOREM OF CALCULUS. The Fundamental Theorem of Calculus (FTC) is appropriately named.

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Integral Calculus

Integral Calculus. Problems. 2-Variable Function with a Maximum. z = f(x,y). Sequence Problem Solving. ?? 49 36 18 8 2 5 11 17 23 ? 3 3 5 4 4 3 5 ? . 2-Variable Function with both Maxima and Minima. z = f(x,y). 2-Variable Function with a Saddle Point. z = f(x,y).

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A Review of the PreCalculus

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Calculus Review

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GG 450 March 18, 2008

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Chapter 7 Integral Calculus

Chapter 7 Integral Calculus.

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Chapter 6 Differential Calculus

Chapter 6 Differential Calculus.

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EM & Vector calculus #3 Physical Systems, Tuesday 30 Jan 2007, EJZ

EM & Vector calculus #3 Physical Systems, Tuesday 30 Jan 2007, EJZ. Vector Calculus 1.3: Integral Calculus Line, surface, volume integrals Fundamental theorems Integration by parts Ch.3a: Special Techniques (Electrostatics) Quick homework review

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Reinventing Engineering Mathematics

Reinventing Engineering Mathematics. For the 21 st Century. What is the Z-Transform of the sequence: x k = {3,1,4,1,5,9, . . .}. X(z) = 3z 0 + z -1 + 4z -2 + z -3 + 5z -4 + 9z -5 + . . . Hey! X(z)| Z = 10 = p. The Purpose of Engineers is to Design Stuff . . .

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Chapter 2

Chapter 2. Motion Along a Straight Line. Modifications by Mike Brotherton. Goals for Chapter 2. To describe straight-line motion in terms of velocity and acceleration To distinguish between average and instantaneous velocity and average and instantaneous acceleration

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Assessing Conceptual Understanding in a CAS Environment

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1.3 Integral Calculus

1.3 Integral Calculus. 1.3.1 Line, Surface, Volume Integrals. a) line integral:. Example 1.6. For a given boundary line there many different surfaces, on which the surface integral depends. It is independent only if. If the surface is closed:. b) surface integral:. 2. 2. 2.

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The History of Mathematics

The History of Mathematics . By: Molly Hanson. Noted Mathematicians. Archimedes Euclid Sir Isaac Newton Pythagoras Blaise Pascal Aryabhatta Ramanujam. Archimedes. He is often considered to be the greatest mathematician of ancient times.

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Series

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Pediatrician

Pediatrician. By: Lupe Ramirez. What is a Pediatrician?. A pediatrician is a child's physician who provides: preventive health maintenance for healthy children. medical care for children who are acutely or chronically ill. Which MATH is used ? (ha smiley face).

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Section 7.3 - Work

Section 7.3 - Work. Work is a measure of the cumulative effect of a force in moving an object from one position to another. Pushing a box full of books down the hallway. Raising a bucket full of water from the bottom of a well. Pumping oil from the ground.

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