(Step-by-Step) Show that the given set W is a subspace of R^4 by finding a matrix B such that col(B)=W (col(B) represents the column space of B
Question: Show that the given set W is a subspace of \({{\mathbb{R}}^{4}}\) by finding a matrix B such that \(col\left( B \right)=W\) (col(B) represents the column space of B )
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![[Steps Shown] Exhibit a basis for the](/images/solutions/MC-solution-library-39082.jpg "[Steps Shown] Exhibit a basis for the vector space W : W=")
![[Steps Shown] Suppose B is an m*](/images/solutions/MC-solution-library-39084.jpg "[Steps Shown] Suppose B is an m* n matrix such that")
![[Solution Library] Let H and K be](/images/solutions/MC-solution-library-39086.jpg "[Solution Library] Let H and K be subspaces of R^4 given by H=")
