Vectors: A (2, 4, 1), B ( 3, -1, 2) and C( 5, 3, 3) forms a triangle. Find the following: a. The 3 angles in between the vectors. (point B and point C) b. The length of the altitude of the triangle that extends to the opposite side of projection for each angle. (point B and point C) c. The unit vector perpendicular to each angle. (point B and point C)
Vectors: A (2, 4, 1), B ( 3, -1, 2) and C( 5, 3, 3) forms a triangle. Find the following: a. The 3 angles in between the vectors. (point B and point C) b. The length of the altitude of the triangle that extends to the opposite side of projection for each angle. (point B and point C) c. The unit vector perpendicular to each angle. (point B and point C)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Find the following:
a. The 3 angles in between the vectors. (point B and point C)
b. The length of the altitude of the triangle that extends to the opposite side of projection for each angle. (point B and point C)
c. The unit vector perpendicular to each angle. (point B and point C)
d. The third vector for each angle. (point B and point C)
In letter A - D only find for point B and point C
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