Parallel Vectors - Learn How to Calculate

Thread starter BOAS
Start date Mar 3, 2014
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Parallel Vectors

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SUMMARY

The discussion focuses on calculating a vector that is perpendicular to two given vectors using the cross product method. Specifically, it demonstrates this with vectors A(1,-1,2) and B(2,1,-3). The result of the cross product A x B yields a vector that is orthogonal to both A and B. To convert this resultant vector into a unit vector, one must divide it by its norm.

PREREQUISITES

Understanding of vector operations, specifically cross product
Familiarity with vector notation and components
Knowledge of calculating the norm of a vector
Basic linear algebra concepts

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Study the properties of cross products in three-dimensional space
Learn how to calculate the norm of a vector in detail
Explore applications of perpendicular vectors in physics and engineering
Investigate the use of unit vectors in various mathematical contexts

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Students and professionals in mathematics, physics, and engineering who are interested in vector calculations and their applications in various fields.

Mar 3, 2014

BOAS

Sorry - Answered my own question.

Last edited: Mar 3, 2014

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Mar 3, 2014

kashokjayaram

To find a vector which is perpendicular to 2 others, just find the cross product between the two.

Let A(1,-1,2) and B(2,1,-3).

A x B will be perpendicular to both vectors A and B.
(I hope you know to find cross product)

To find unit vector just divide the resultant with the norm.