The plane in R³ with Cartesian equation *1 – *2 - x3 = 4, can be expressed in parametric vector form x = a+A1v1 +12v2 where a, v1 and v2 are vectors im R³ and d and A, are real parameters. You are given that V1 = 1 Find suitable vectors a and v2 and enter them in the boxes below using Maple syntax. For example, for the vector 2 enter < 1, 2, 3>. 3 a = V2 =

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter1: Vectors
Section1.3: Lines And Planes
Problem 18EQ
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The plane in R³ with Cartesian equation
*1 – x2 – x3 = 4,
can be expressed in parametric vector form
x = a+A1v1+d2v2
where a, v1 and v2 are vectors im R° and X1 and A, are real parameters. You are given that
V1
() -
Find suitable vectors a and v2 and enter them in the boxes below using Maple syntax. For example, for the vector
enter < 1, 2, 3 >.
a =
v2
Transcribed Image Text:The plane in R³ with Cartesian equation *1 – x2 – x3 = 4, can be expressed in parametric vector form x = a+A1v1+d2v2 where a, v1 and v2 are vectors im R° and X1 and A, are real parameters. You are given that V1 () - Find suitable vectors a and v2 and enter them in the boxes below using Maple syntax. For example, for the vector enter < 1, 2, 3 >. a = v2
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