Let L be the line in R3 that consists of all scalar multiples of the vectors (1 1 1 ) . Let 2 T (~x) = projL ~x be the orthogonal projection onto L. Find a matrix A such that T (~x) = A~x.
Let L be the line in R3 that consists of all scalar multiples of the vectors (1 1 1 ) . Let 2 T (~x) = projL ~x be the orthogonal projection onto L. Find a matrix A such that T (~x) = A~x.
Let L be the line in R3 that consists of all scalar multiples of the vectors (1 1 1 ) . Let 2 T (~x) = projL ~x be the orthogonal projection onto L. Find a matrix A such that T (~x) = A~x.
Let L be the line in R3 that consists of all scalar multiples of the vectors (1 1 1 ) . Let 2 T (~x) = projL ~x be the orthogonal projection onto L. Find a matrix A such that T (~x) = A~x.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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