The plane passing through the three points A(4, –3, –4), B(-4, –3,2) and C(-3,3, –2) can be expressed as a parametric vector equation of the form x = a+A1v1+12v2 where A1 and 2 are real parameters. You are given that 8 v1 = Find suitable vectors a and vý and enter them in the boxes below. () 1. You must enter your answers using Maple notation, for example, the vector is entered as <1, 2, 3>. 3 a = v2 =

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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The plane passing through the three points A(4, –3, –4), B(-4, –3,2) and C(-3,3, –2) can be expressed as a parametric vector equation of the form
x = a+A1v1+ 12v2
where A1 and X, are real parameters. You are given that
-8
vi =
Find suitable vectors a and vɔ and enter them in the boxes below.
You must enter your answers using Maple notation, for example, the vector
2
is entered as <1, 2, 3>.
a =
V2
Transcribed Image Text:The plane passing through the three points A(4, –3, –4), B(-4, –3,2) and C(-3,3, –2) can be expressed as a parametric vector equation of the form x = a+A1v1+ 12v2 where A1 and X, are real parameters. You are given that -8 vi = Find suitable vectors a and vɔ and enter them in the boxes below. You must enter your answers using Maple notation, for example, the vector 2 is entered as <1, 2, 3>. a = V2
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