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Published byGabriella Gregory Modified over 9 years ago
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Vectors scalar quantities magnitude mass temperature electric potential
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vectors magnitude & direction bold face in text force heat flux electric field magnetic field
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MATLAB A = [A x A y A z ]; norm (A) A = [3 4 12]; a = norm (A); a 13
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A+B A B
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A-B A B -B
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a = 1u x + 2u y + 3u z b = 3u x + 2u y + 1u z c = a + b c = 4u x + 4u y + 4u z >> a = [1 2 3]; >> b = [3 2 1]; >> c = a + b; c = 4 4 4 vectors - addition
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B A
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B A
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B A
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x y z xx xx yy yy zz zz A
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MATLAB dot (A, B) A = [1 2 3]; B = [2 3 4]; c = dot (A, B); c 20
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x y z A B
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x y z A B
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x y z A B
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x y z A B
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x y z A B
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x y z A B
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x y z A B area = AB sin
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MATLAB A = [1 0 0]; B = [0 1 0]; c = cross (A, B); c 0 0 1 d = cross (B, A); d 0 0 -1
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intersection of 3 planes x y z
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intersection of 2 planes and a cylinder x y z z
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r
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There are MATLAB commands that permit you to go back and forth between different coordinate systems. They are listed in the text for this class.
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h 2 d h 1 d h 3 d
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