Dot product
38:40Determinants; cross product
52:51Matrices; inverse matrices
51:04Square systems; equations of planes
49:02Parametric equations for lines and curves
50:50Velocity, acceleration; Kepler's second law
48:04Review
49:50Level Curves; Partial Derivatives; Tangent Plane Approximation
46:13Max-Min Problems; Least Squares
49:44Second Derivative Test; Boundaries & Infinity
52:18Differentials; Chain Rule
50:09Gradient; Directional Derivative; Tangent Plane
50:10Lagrange Multipliers
50:10Non-Independent Variables
49:11Partial Differential Equations; Review
45:23Double Integrals
48:00Double Integrals in Polar Coords; Applications
51:30Change of Variables
49:55Vector Fields and Line Integrals in the Plane
51:09Path Independence and Conservative Fields
50:23Gradient Fields and Potential Functions
50:11Green's Theorem
46:45Parametric equations for lines and curves
This lecture from MIT 18.02 introduces the formulation of lines and curves using parametric equations. It covers vector representations and their application in describing geometric paths in two and three dimensions.
Lecture 05: Parametric equations for lines and curves.
View the complete course at: http://ocw.mit.edu/18-02SCF10
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Square systems; equations of planes
Next · Lecture 6Velocity, acceleration; Kepler's second law