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Go to Page 357 in the Internet Archive

Title: Grundriss der Differential- und Integralrechnung. 9., vollständig umgearb. und verm. Aufl. des gleichnamigen Leitfadens von Max Stegemann, 02

Creator: Kiepert, Ludwig, 1846-

Creator: Stegemann, Max

Publisher: Hannover

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: [1901]

Vol: 02

Language: ger

14

 

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Calculus... actually practice it.

90% new condition with some helpful notes and free code.

Stewart Calculus 7e Solutions Chapter 3 Applications of Differentiation Exercise 3.4

Go to Page 472 in the Internet Archive

Title: Elementarbuch der Differential- und Integralrechnung mit zahlreichen Anwendungen aus der Analysis, Geometrie, Mechanik und Physik, für höhrere Lehranstalten und den Selbstunterricht

Creator: Autenheimer, Friedrich

Publisher: Weimar B.F. Voigt

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1887

Language: ger

14

 

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Stewart Calculus 7e Solutions Chapter 3 Applications of Differentiation Exercise 3.4

Random Calculus Students

for all you math teachers out there...

90% new condition with some helpful notes and free code.

90% new condition with some helpful notes and free code.

Go to Page 387 in the Internet Archive

Title: Grundriss der Differential- und Integralrechnung. 9., vollständig umgearb. und verm. Aufl. des gleichnamigen Leitfadens von Max Stegemann, 02

Creator: Kiepert, Ludwig, 1846-

Creator: Stegemann, Max

Publisher: Hannover

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: [1901]

Vol: 02

Language: ger

14

 

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Note: The colors, contrast and appearance of these illustrations are unlikely to be true to life. They are derived from scanned images that have been enhanced for machine interpretation and have been altered from their originals.

 

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Stewart Calculus 7e Solutions Chapter 3 Applications of Differentiation Exercise 3.4

Go to Page 243 in the Internet Archive

Title: Vorlesungen über Differential- und Integralrechnung, 2

Creator: Czuber, Emanuel, 1851-1925

Publisher: Leipzig B.G. Teubner

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1912

Vol: 2

Language: ger

14

 

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Go to Page 316 in the Internet Archive

Title: Vorlesungen über Differential- und Integralrechnung, 2

Creator: Czuber, Emanuel, 1851-1925

Publisher: Leipzig B.G. Teubner

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1912

Vol: 2

Language: ger

14

 

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Go to Page 58 in the Internet Archive

Title: Vorlesungen über Differential- und Integralrechnung, 1

Creator: Czuber, Emanuel, 1851-1925

Publisher: Leipzig B.G. Teubner

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1912

Vol: 1

Language: ger

14

 

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Go to Page 75 in the Internet Archive

Title: Vorlesungen über Differential- und Integralrechnung, 1

Creator: Czuber, Emanuel, 1851-1925

Publisher: Leipzig B.G. Teubner

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1912

Vol: 1

Language: ger

14

 

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Go to Page 410 in the Internet Archive

Title: Vorlesungen über Differential- und Integralrechnung, 1

Creator: Czuber, Emanuel, 1851-1925

Publisher: Leipzig B.G. Teubner

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1912

Vol: 1

Language: ger

14

 

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Go to Page 423 in the Internet Archive

Title: Vorlesungen über Differential- und Integralrechnung, 1

Creator: Czuber, Emanuel, 1851-1925

Publisher: Leipzig B.G. Teubner

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1912

Vol: 1

Language: ger

14

 

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Note: The colors, contrast and appearance of these illustrations are unlikely to be true to life. They are derived from scanned images that have been enhanced for machine interpretation and have been altered from their originals.

 

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Go to Page 469 in the Internet Archive

Title: Vorlesungen über Differential- und Integralrechnung, 1

Creator: Czuber, Emanuel, 1851-1925

Publisher: Leipzig B.G. Teubner

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1912

Vol: 1

Language: ger

14

 

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I didn't manage to get a photo of T Glitter as he didn't arrive in the studio until we'd already begun. He made me slightly nervous with his careening about and nonsense talking, and he managed to knock over microphones and kick the keyboard plug out of the wall. But, as always, he delivered what was needed.

The derivative of e^x is e^x..... math sometimes you make me second guess the universe

When we studied motion, we saw that with respect to time, position and velocity had a certain relationship. Velocity is the slope of the curve on a (t,x) graph and change in position is the area under the curve on a (t,v) graph.

 

Work and Force have the same relationship, except that the variable that relates them is not time but rather distance. This is convenient, since doing work against a conservative force stores potential energy. If you take the area under the curve on a (r,F) graph (where r is distance), you get the work done (and therefore the negative of potential energy.) We'll use this trick in the next few slides to see how we can find the potential energy caused by doing work against ANY conservative force. In addition, we can take the derivative of work done by a force (or the derivative of negative potential energy) to get us what the force causing the change was. It's nice like that.

Go to Page 63 in the Internet Archive

Title: Recueil complémentaire d'exercices sur le calcul infinitésimal

Creator: Tisserand, François Félix, 1845-1896

Publisher: Paris Gauthier-Villars

Sponsor: University of Toronto

Contributor: Gerstein - University of Toronto

Date: 1877

Language: fre

14

 

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