Given the d. space (C(C),+,-) and the d. subspaces of C, S=span{(1,1,0),(1,i+1,1),(1+i,1+i,0)} and T-span{(1,0,1),(i,-i,0),(0,i,i)}. Determine a...

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Given the d. space (C³(C),+,-) and the d. subspaces of C³, S=span{(1,1,0),(1,i+1,1),(1+i,1+i,0)} and T-span{(1,0,1),(i,-i,0),(0,i,i)}. Determine a basis and the dimension of the d. subspaces S+T and SOT. Given the d. space (C³(C),+,-) and the d. subspaces of C³, S=span{(1,1,0),(1,i+1,1),(1+i,1+i,0)} and T-span{(1,0,1),(i,-i,0),(0,i,i)}. Determine a basis and the dimension of the d. subspaces S+T and SOT.

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Lets first determine a basis and the dimension of the subspace S T which is the sum of subspaces S and T The subspace S is spanned by the vectors s1 110 s2 1i11 s3 1i1i0 The subspace T is spanned by t... View the full answer