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2. (3=(1,0,-4,3) Are the vectors u₁ = (0,1,2,-1), u₂ = (1,2,0,1), 42 = (1,0, -4,3) a linearly independent? by Determine the minimum angle between the planes Tx+y-4z = 5 and πT₂: y + z + 3 = 0 hies the point (113) in the plane (x, y, z) = B++, 2+ 2B-3+, 3-43+5+)

2. (3=(1,0,-4,3) Are the vectors u₁ = (0,1,2,-1), u₂ = (1,2,0,1), 42 = (1,0, -4,3) a linearly independent? by Determine the minimum angle between the planes Tx+y-4z = 5 and πT₂: y + z + 3 = 0 hies the point (113) in the plane (x, y, z) = B++, 2+ 2B-3+, 3-43+5+)

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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2. (3=(1,0,-4,3) Are the vectors u₁ = (0,1,2,-1), u₂ = (1,2,0,1), 42 = (1,0, -4,3) a linearly independent? by Determine the minimum angle between the planes Tx+y-4z = 5 and πT₂: y + z + 3 = 0 hies the point (113) in the plane (x, y, z) = B++, 2+ 2B-3+, 3-43+5+)
Transcribed Image Text:2. (3=(1,0,-4,3) Are the vectors u₁ = (0,1,2,-1), u₂ = (1,2,0,1), 42 = (1,0, -4,3) a linearly independent? by Determine the minimum angle between the planes Tx+y-4z = 5 and πT₂: y + z + 3 = 0 hies the point (113) in the plane (x, y, z) = B++, 2+ 2B-3+, 3-43+5+)
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