Let u = (3,6, –6), v= (0, –1,0), w= (6,9, h – 6). 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 = Select an Answer 1. If h equals the value in the first question above, determine whether or not the set {u, v, w} is linearly independent. Select an Answer Linearly Independent Linearly Dependent ton this problem.
Let u = (3,6, –6), v= (0, –1,0), w= (6,9, h – 6). 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 = Select an Answer 1. If h equals the value in the first question above, determine whether or not the set {u, v, w} is linearly independent. Select an Answer Linearly Independent Linearly Dependent ton this problem.
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Vector Spaces
Section4.CR: Review Exercises
Problem 78CR: Let v1, v2, and v3 be three linearly independent vectors in a vector space V. Is the set...
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