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This document provides solutions to homework problems regarding vector spaces. It discusses how: 1) The set of vectors (x, y, z) where all values are positive does not form a vector space as it violates closure under scalar multiplication. 2) The set of all polynomials of degree 2 does form a vector space as the sum and scalar multiples of these polynomials satisfy the vector space properties. 3) The set of all diagonal 2x2 matrices forms a vector space as the sum and scalar multiples of these matrices res

Author

Anonymous l6OMyp4w

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EN