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Point A(-4, 2, 5) and the two vectors, RAM = (20, 18-10) and RAN = (-10, 8, 15), define a triangle Find, a. a unit vector perpendicular to the triangle; b. a unit vector in the plane of the triangle and perpendicular to RAN: c. a unit vector in the plane of the triangle that bisects the interior angle at A.

Point A(-4, 2, 5) and the two vectors, RAM = (20, 18-10) and RAN = (-10, 8, 15), define a triangle Find, a. a unit vector perpendicular to the triangle; b. a unit vector in the plane of the triangle and perpendicular to RAN: c. a unit vector in the plane of the triangle that bisects the interior angle at A.

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter9: Vectors In Two And Three Dimensions
Section9.4: Vectors In Three Dimensions
Problem 2E
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Point A(-4, 2, 5) and the two vectors, RAM = (20, 18-10) and RAN = (-10, 8, 15), define a triangle. Find, a. a unit vector perpendicular to the triangle; b. a unit vector in the plane of the triangle and perpendicular to RAN: c. a unit vector in the plane of the triangle that bisects the interior angle at A.
Transcribed Image Text:Point A(-4, 2, 5) and the two vectors, RAM = (20, 18-10) and RAN = (-10, 8, 15), define a triangle. Find, a. a unit vector perpendicular to the triangle; b. a unit vector in the plane of the triangle and perpendicular to RAN: c. a unit vector in the plane of the triangle that bisects the interior angle at A.
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