Vectors: A (2, 4, 1), B ( 3, -1, 2) and C( 5, 3, 3) forms a triangle. Find the following: The 3 angles in between the vectors. The length of the altitude of the triangle that extends to the opposite side of projection for each angle. The unit vector perpendicular to each angle The third vector for each angle
Vectors: A (2, 4, 1), B ( 3, -1, 2) and C( 5, 3, 3) forms a triangle. Find the following: The 3 angles in between the vectors. The length of the altitude of the triangle that extends to the opposite side of projection for each angle. The unit vector perpendicular to each angle The third vector for each angle
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 31E
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Vectors : A (2, 4, 1), B ( 3, -1, 2) and C( 5, 3, 3) forms atriangle . Find the following:- The 3
angles in between the vectors. - The length of the altitude of the triangle that extends to the opposite side of projection for each angle.
- The unit vector perpendicular to each angle
- The third vector for each angle
- The 3
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