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Multivariable Calculus
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Vectors and the Geometry of the Space
25:29
Lecture 1
Vectors
33:47
Lecture 2
Dot Product
26:17
Lecture 3
Vector Projections and Determinants
20:07
Lecture 4
Cross Product
37:06
Lecture 5
Planes and Lines
30:02
Lecture 6
Planes and Lines (cont.)
Vector Functions
28:26
Lecture 7
Parametric Curves
28:39
Lecture 8
Parametric Curves (cont.)
Partial Derivatives
40:22
Lecture 9
Partial Derivatives
29:10
Lecture 10
Partial Derivatives (cont.)
9:21
Lecture 11
Tangent Plane, Normal Vector to Surface
23:24
Lecture 12
Chain Rule
28:29
Lecture 13
Directional Derivative and the Gradient
34:42
Lecture 14
Maximization and Minimization
27:39
Lecture 15
Lagrange Multipliers
Multiple Integrals
41:43
Lecture 16
Double Integration
23:02
Lecture 17
Double Integration over General Regions
23:29
Lecture 18
Applications of Double Integration
Lecture 19
Double Integration in Polar Coordinates
Lecture 20
Triple Integration
Lecture 21
Applications of Triple Integration
Lecture 22
Cylindrical and Spherical Coordinates
Lecture 23
Integration in Cylindrical and Spherical Coordinates
Lecture 24
General Change of Variables
Vector Calculus
Lecture 25
Vector Fields and Line Integrals
Lecture 26
Gradient Fields and the Fundamental Theorem of Line Integrals
Lecture 27
More on Conservative Fields
Lecture 28
Green's Theorem
Lecture 29
Curl and Divergence
Lecture 30
More on Div and Curl
Lecture 32
More on Parametric Surfaces, Surface Integrals
Lecture 33
Big Picture of Integration, Stokes' Theorem
Lecture 35
Curl Free World, Div Free World
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Lecture 14: Maximization and Minimization
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Directional Derivative and the Gradient
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Lagrange Multipliers