0. -6 2. be an orthogonal basis for the vector space R°with the Euclidean inner product (i.e. dot product). If V4 = 2 Let V = -24 V2 =0 6. %3D and V3 = %3D 3. = C1V1+C2V2+C3V3, then C1 equals %3D %3D -1 1/12 O-1/12 1/24 -1/24
0. -6 2. be an orthogonal basis for the vector space R°with the Euclidean inner product (i.e. dot product). If V4 = 2 Let V = -24 V2 =0 6. %3D and V3 = %3D 3. = C1V1+C2V2+C3V3, then C1 equals %3D %3D -1 1/12 O-1/12 1/24 -1/24
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
![0.
-6
2.
be an orthogonal basis for the vector space R°with the Euclidean inner product (i.e. dot product). If V4 = 2
Let V = -24
V2 =0
6.
%3D
and V3 =
%3D
3.
= C1V1+C2V2+C3V3, then C1 equals
%3D
%3D
-1
1/12
O-1/12
1/24
-1/24](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F72ad115e-8029-4ecd-b53e-b4cd162084b2%2F04b2af48-d8f3-43e5-9192-4932796f9d48%2Ffkf3amy.jpeg&w=3840&q=75)
Transcribed Image Text:0.
-6
2.
be an orthogonal basis for the vector space R°with the Euclidean inner product (i.e. dot product). If V4 = 2
Let V = -24
V2 =0
6.
%3D
and V3 =
%3D
3.
= C1V1+C2V2+C3V3, then C1 equals
%3D
%3D
-1
1/12
O-1/12
1/24
-1/24
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