w Q2. Let W be a subspace of R" with an orthogonal basis {W1, ..., Wp}, and let {V1, ..., Vg} be an orthogonal basis for
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w Q2. Let W be a subspace of R" with an orthogonal basis {W1, ..., Wp}, and let {V1, ..., Vg} be an orthogonal basis for
w Q2. Let W be a subspace of R" with an orthogonal basis {W1, ..., Wp}, and let {V1, ..., Vg} be an orthogonal basis for wt. (5 points) (a) Explain why {W1, ..., Wp, V1, ..., Vq} is an orthogonal set. (b) Explain why the set in part (a) is a linearly independent set. (c) Explain why the set in part (a) spans R”. (d) Is the statement "dim W + dim W = n” true? Justify your answer.
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