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Calculus 1



Exercices

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Leçon n.1: Introduction

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lecture1 excercise  (A.Y. 2007-2008)
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test  (A.Y. 2007-2008)
Leçon n.2: Vectors

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lecture 2 exercise  (A.Y. 2007-2008)
Leçon n.3: Inner Product

Leçon n.4: Cross Product

Leçon n.5: Vector Spaces

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lecture 5 excercise  (A.Y. 2007-2008)
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Lecture 5  (A.Y. 2011/2012)
Leçon n.6: Matrices I

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Matrici  (A.Y. 2006-2007)
linear algebra Matrici
Leçon n.7: Bases I

Leçon n.8: Matrices II

Leçon n.9: Linear Systems

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Sistemi lineari  (A.Y. 2006-2007)
Linear algebra Sistemi lineari
Leçon n.10: Determinants

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lecture 6,8,9,10 exercise  (A.Y. 2007-2008)
Leçon n.11: Linear Transformations

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Applicazioni lineari  (A.Y. 2006-2007)
Linear algebra Applicazioni lineari
Leçon n.12: Bases II

Leçon n.13: Orthonormal Bases

Leçon n.14: Matrix of a Transformation

Leçon n.15: Eigenvalues

Leçon n.16: Eigenvectors

Leçon n.17: Diagonalization

Leçon n.18: Straight Lines

Leçon n.19: Circle

Leçon n.20: Conic Sections I

Leçon n.21: Conic Sections II

Leçon n.22: 3D-Space

Leçon n.23: Planes in Space I

Leçon n.24: Planes in Space II

Leçon n.25: Spheres and Cylinders

Leçon n.26: Introduction

Leçon n.27: Real Numbers

Leçon n.28: Real Functions

The Function as a Concept
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excercise of lesson 3  (A.Y. 2007-2008)
Matériel Didactiques relies à cette Leçon
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exercises for lesson 3 
Leçon n.29: Classifications of functions

Leçon n.30: Basic functions

Leçon n.31: Composite functions

Leçon n.32: Inverse functions

Leçon n.33: Limits

Limit of a sequence
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must be solved and delivered  (A.Y. 2007-2008)
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must be solved and delivered  (A.Y. 2007-2008)
Matériel Didactiques relies à cette Leçon
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exercises for lesson 8.DOC 
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must be solved and delivered  (A.Y. 2007-2008)
Leçon n.34: Limit theorem

Leçon n.35: Continuity

Leçon n.36: Differentiation

Leçon n.37: Derivative of the inverse, composite and implicit functions

Leçon n.38: Applications to the derivative

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exercises for lesson 13 
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lesson 13 exercise  (A.Y. 2007-2008)
Leçon n.39: Indeterminate forms and l'hospital rule

Leçon n.40: Maximum and minimum values of a function

Leçon n.41: Curve sketching

Leçon n.42: Antiderivative or the indefinite integral

Leçon n.43: Integration by substitution

Leçon n.44: Integration by parts

Leçon n.45: Trigonometric and hyperbolic integrals

Leçon n.46: Trigonometric and hyperbolic substitutions

Leçon n.47: Integration by partial fractions

Leçon n.48: The definite integral

Leçon n.49: Properties of the definite integral

Leçon n.50: Fundamental theorem for calculus -