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Jan 27, 2013 · Homework Statement Is U = {A| A \\in nân, A is invertible} a subspace of nân, the space of all nxn matrices? The Attempt at a Solution This is easy to prove if $Oct 5, 2014 · I am trying to determine how to tell if a set is a subspace. The problem reads like this: Determine if the described set is a subspace. If so, give a proof. If not, $Oct 13, 2025 · Hi, A quick question: Does a set need to be a subset to be a subspace of some vector space?"Dec 19, 2004 · Subspace is a term frequently used in science fiction, particularly in shows like Star Trek and Stargate, to describe a hypothetical dimension that allows for faste.Feb 7, 2008 · I am curious as to why a subset of a vector space V must have the vector space Vs zero vector be the subsets zero vector in order to be a subspace. Its just not in.Sep 25, 2006 · The discussion focuses on identifying which sets of 2x2 matrices qualify as subspaces of R^2x2 based on specific conditions. It is concluded that sets (A), (B), and_Jan 21, 2009 · No, because the subspace will have negatives of elements, i.e., for all v an element of V, (-1)v or -v will be an element. For the subspace to be closed under addit
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Jan 27, 2013 · Homework Statement Is U = {A| A \\in nân, A is invertible} a subspace of nân, the space of all nxn matrices? The Attempt at a Solution This is easy to prove if $Oct 5, 2014 · I am trying to determine how to tell if a set is a subspace. The problem reads like this: Determine if the described set is a subspace. If so, give a proof. If not, $Oct 13, 2025 · Hi, A quick question: Does a set need to be a subset to be a subspace of some vector space?"Dec 19, 2004 · Subspace is a term frequently used in science fiction, particularly in shows like Star Trek and Stargate, to describe a hypothetical dimension that allows for faste.Feb 7, 2008 · I am curious as to why a subset of a vector space V must have the vector space Vs zero vector be the subsets zero vector in order to be a subspace. Its just not in.Sep 25, 2006 · The discussion focuses on identifying which sets of 2x2 matrices qualify as subspaces of R^2x2 based on specific conditions. It is concluded that sets (A), (B), and_Jan 21, 2009 · No, because the subspace will have negatives of elements, i.e., for all v an element of V, (-1)v or -v will be an element. For the subspace to be closed under addit