1 %Define the three vectors u=[1, 0, -4], v=[3, -3, 1], and w=[0, 2, 1]. u=[1 0 -4] v=[3 -3 1] w= [0 2 1] 4. 6 %Find the cross product of u and w. Store it in a1. 7 a1 = cross(u, w) 9 %Find the cross product of w and u. Store it in a2. Reversing the order of the cross product 10 %results in a vector of the same length but opposite direction. Note that a2 = -1(a1). 11 a2 = |13 %Find the volume of the parallelepiped determined by vectors u, v, and w. 14 z = abs(dot(u, cross(v, w))) Store this value in z. 15

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Need assistance with the input for the circled question. THIS IS LINEAR ALGEBRA

1 %Define the three vectors u=[1, 0, -4], v=[3, -3, 1], and w=[0, 2, 1].
u=[1 0 -4]
3
v=[3 -3 1]
4
w=[0 2 1]
6 %Find the cross product of u and w.
Store it in a1.
7 a1 = cross (u, w)
of
9 %Find the cross product of w and u.
10 %results in a vector of the same length but opposite direction.
11 a2 = |
Store it in a2.
Reversing the order of the cross product
Note that a2 = -1(a1).
13 %Find the volume of the parallelepiped determined by vectors u, v, and w.
14 z = abs(dot(u, cross(v, w)))
15
Store this value in z.
Transcribed Image Text:1 %Define the three vectors u=[1, 0, -4], v=[3, -3, 1], and w=[0, 2, 1]. u=[1 0 -4] 3 v=[3 -3 1] 4 w=[0 2 1] 6 %Find the cross product of u and w. Store it in a1. 7 a1 = cross (u, w) of 9 %Find the cross product of w and u. 10 %results in a vector of the same length but opposite direction. 11 a2 = | Store it in a2. Reversing the order of the cross product Note that a2 = -1(a1). 13 %Find the volume of the parallelepiped determined by vectors u, v, and w. 14 z = abs(dot(u, cross(v, w))) 15 Store this value in z.
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