Let and 1. Find a vector w1, different from u and v, so that ({u, v, w1})

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Let

and

1. Find a vector w1, different from u and v, so that ({u, v, w1}) = ({u, v}).
2. Find a vector w2 so that ({u, v, w2}) ‰ ({u, v}).

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Linear Algebra

ISBN: 9780982406212

1st Edition

Authors: Jim Hefferon

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Question Posted: Jun 01, 2016 02:33 AM

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Let and 1. Find a vector w1, different from u and v, so that ({u, v, w1})

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1 If we can find a vector w 1 that is a linear combination of u and v then u v w 1 will be the s...View the full answer

Linear Algebra

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