The following vectors are defined (e, e, è,) are unit vectors of an orthogonal coordinate system): d = 2ể, + ể, – 3ể, b = ë, – 6ẽ, – ẻ, c = 2e, + 3ể, + 4ể, Determine the following: (1) Scalar product of vectors à and b; (2) Scalar product of vectors b and b; (3) Magnitude of vector b ; (4) Cross product of ä and a ; (5) Cross product of à and b.

University Physics Volume 1
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Chapter2: Vectors
Section: Chapter Questions
Problem 82AP: Find the scalar components of three-dimensional vectors G and H in the following figure and write...
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The following vectors are defined (e, e, ë,) are unit vectors of an orthogonal coordinate
system):
d = 2ể, + ể, – 3ể,
b = ë, – 6ẽ, – ẻ,
c = 2e, + 3ể, + 4e,
Determine the following: (1) Scalar product of vectors à and b; (2) Scalar product of vectors b and b; (3)
Magnitude of vector b ; (4) Cross product of ä and a ; (5) Cross product of à and b.
Transcribed Image Text:The following vectors are defined (e, e, ë,) are unit vectors of an orthogonal coordinate system): d = 2ể, + ể, – 3ể, b = ë, – 6ẽ, – ẻ, c = 2e, + 3ể, + 4e, Determine the following: (1) Scalar product of vectors à and b; (2) Scalar product of vectors b and b; (3) Magnitude of vector b ; (4) Cross product of ä and a ; (5) Cross product of à and b.
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