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Let u = (3, 6, 2), v = - (6, 7, -2), w = (24, 33, h + 0). Determine the value for h so that w is in the span of the vectors u and v. h = Determine the value for h so that u is in the span of the vectors v and w. h = 1. If h equals the value in the first question above, determine whether c Select an Answer not the set {u, v, w} is linearly independent.

Let u = (3, 6, 2), v = - (6, 7, -2), w = (24, 33, h + 0). Determine the value for h so that w is in the span of the vectors u and v. h = Determine the value for h so that u is in the span of the vectors v and w. h = 1. If h equals the value in the first question above, determine whether c Select an Answer not the set {u, v, w} is linearly independent.

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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Let u = : (3, 6, 2), v = (6, 7, −2), w = (24, 33, h + 0). Determine the value for h so that w is in the span of the vectors u and v. h = Determine the value for h so that u is in the span of the vectors v and w. h = 1. If h equals the value in the first question above, determine whether or Select an Answer not the set {u, v, w} is linearly independent.
Transcribed Image Text:Let u = : (3, 6, 2), v = (6, 7, −2), w = (24, 33, h + 0). Determine the value for h so that w is in the span of the vectors u and v. h = Determine the value for h so that u is in the span of the vectors v and w. h = 1. If h equals the value in the first question above, determine whether or Select an Answer not the set {u, v, w} is linearly independent.
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