Mathematics

Mathematics, 18.10.2019 22:20, Blut07ilove

Determine whether the vectors h1; 1; 1; 0i, h1; 1; 0; 1i, h1; 0; 1; 1i, h1; 0; 2; 0i 4 form a basis for r . if they donít, önd a basis and dimension for the subspace spanned by the vectors. show all work leading to the answer.

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Mathematics, 18.07.2019 04:30, jaycobgarciavis

Find a subset of the vectors that form a basis for the span of the vectors; then express each vector not in the basis as a linear combination of the basis vectors. v1 = (1,1,-1,2), v2 = (1,-1,1,1), v3 = (3,-5,5,2), v4 = (6,2,-3,8), v5 = (8,2,-4,9)

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Mathematics, 08.08.2019 03:20, mcky65

Find the bases for col a and nul a, and then state the dimension of these subspaces for the matrix a and an echelon form of a below 1 2 -2 1 3 1 2 2 3 5 10 1-28 8 0 0 1-3 0 -24 1 7-6 0 0 0 0 0 a basis for col a is given by (use a comma to separate vectors as needed.) the dimension of col a is a basis for nul a is given by (use a comma to separate vectors as needed.) the dimension of nul a is

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Mathematics, 21.09.2019 21:30, hermesrobles

Let v be a vector space of dimension 4. determine if each statement is true or false. (a) any set of 5 vectors in v must be linearly dependent. (b) any set of 5 vectors in v must span v (c) any set of 4 nonzero vectors in v must be a basis for v. (d) any set of 3 vectors in v must be linearly independent (e) no set of 3 vectors in v can span v.

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Mathematics, 26.10.2019 04:43, Redeyestudio53

If b is a basis for a subspace h, then each vector in h can be written in only one way as a linear combination of the vectors in b. the dimension of nul a is the number of variables in the equation ax = 0. the dimension of the column space of a is rank a. if b = {} is a basis for a subspace h of rn, then the correspondence makes h look and act the same as rp. if h is a p-dimensional subspace of rn, then a linearly independent set of p vectors in h is a basis for h.

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Determine whether the vectors h1; 1; 1; 0i, h1; 1; 0; 1i, h1; 0; 1; 1i, h1; 0; 2; 0i 4 form a basis...

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