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Projection of a Vector onto another Vector
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I work through projecting a vector onto another vector in two setting: 1) When the vectors are described with magnitude and direction. 2) When the vectors are described by their horizontal and vertical components. NOTE: If you check to see if the composite vectors (at the end of this video) are perpendicular, the dot product will not equal zero. I rounded off my work too much when working through the scaler multiple portion of the projection formula.
Here are all of my Vector lessons,
Here are all of my Vector lessons,
Calculus 3 - Vector Projections & Orthogonal Components
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The Projection of a Vector u Onto a Vector v
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Lecture 21 part 1 Projection onto a subspace
Find an Orthogonal Projection of a Vector Onto a Subspace of R4 Given an Orthogonal Basis
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Expressing a projection on to a line as a matrix vector prod | Linear Algebra | Khan Academy
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