. Consider M₂ (R) as a vector space and its subspaces U₁= {A € M₂(R): A¹ = A} and U₂ = {A € M₂(R) : AT=—A}. (a) Show: 1 01 0 (6₂9). 6 ) ( )). ·((i+¹)). 1 (i.) U₁ = span (ii.) U₂ = spanⓇ (iii.) M₂ (R) = spang 0 1 (CD) - C D) G J). A)). 0 10 1 0

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