17 a) Let ~= < 6,0,2√√3> and √²=<4,0,0>, Sketch in standard. Suitable triangle Position in 30, and use to find the angle between them, 0. a 17 b) Find a unit vector R orthogonal (perpendicular to both and with the vectors. J₁ J², and ² (in this order) Following the right-hand rull. 17 c) Find xv using (10110lsing) n.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter1: Vectors
Section1.2: Length And Angle: The Dot Product
Problem 2AEXP
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а
17a) Let J² = < 6, 0, 2√3 >
√² = < 4₁0,0>
and
J, V in standard
Sketch
suitable triangle
position in 3D, and use
to find the angle between them, o.
Ov
Find a unit vector
n
orthogonal (Perpendicular
17 b
to both Band , with the vectors.
J, V, and (in this order) Following
right-hand rule.
-)
17c) Find Jxv² using (10110lsing).
the
Transcribed Image Text:а 17a) Let J² = < 6, 0, 2√3 > √² = < 4₁0,0> and J, V in standard Sketch suitable triangle position in 3D, and use to find the angle between them, o. Ov Find a unit vector n orthogonal (Perpendicular 17 b to both Band , with the vectors. J, V, and (in this order) Following right-hand rule. -) 17c) Find Jxv² using (10110lsing). the
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