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\nAlgebra 56 - A Geometrical View of Gauss-Jordan Elimination - \n

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\nAlthough Gauss-Jordan Elimination is typically thought of as a purely algebraic process, when viewed geometrically, this process is beautiful and amazing, providing insights into the underlying mechanisms of the matrix transformations...\nAlthough Gauss-Jordan Elimination is typically thought of as a purely algebraic process, when viewed geometrically, this process is beautiful and amazing, providing insights into the underlying mechanisms of the matrix transformations which lead to the solutions of a system of linear equations. Since a system of linear equations in three variables is graphically represented by a collection of planes, following how these planes change their orientation with each row operation can give us an intuitive understanding of how the transformation to reduced row echelon form works.\n
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Resource Details

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Educator Rating
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Media Length
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13:42
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Grade
12th - Higher Ed
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Subjects
Math
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Media Type
Instructional Videos
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Source:
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\nWhy U\n\n
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Date
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2012
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Language
English
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Audiences
For Teacher Use
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Fine Print: Educational Use
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Concepts

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equations, variables, intersection, linear equations, planes, numbers, animation
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Additional Tags

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maths, row 2, sequence, multiply row, plane, planes change, augmented matrix, learning, pivot operation, matrix, axis, mathematics, change, row 3, end result, plane 2, line, row operation, operation, entry, scale operation, process, algebra, perpendicular, top entry, system, times row, add negative, resulting plane
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\n\" data-title=\"Get Full Access\" data-container=\"body\" rel=\"popover\" tabindex=\"0\" aria-label=\"Play video: Algebra 56 - A Geometrical View of Gauss-Jordan Elimination - \" href=\"/subscription/new\">\"Algebra\n\n
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