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1. The vector [1, 3, 1] and [2, 4, 6] are a.independent. b. dependent. 2. If v is a solution of Ax=b and w is
1. The vector [1, 3, 1] and [2, 4, 6] are
a.independent. b. dependent.2. If v is a solution of Ax=b and w is a solution of Ax=0, then 2v+3w is a solution of
a. Ax=b b.Ax=0 c.Ax=2bd.Ax=3be.Ax=5b3. Any set of three vectors in R^3 must form a basis.
True False4. If L is a special lower triangular n*n matrix, then the columns of L form a basis of R^n.
True False5. If Ax=[1,0] and Ay=[3,0], then which of the following vector lie in the kernel of A?
a. 2x b.3x-yc.x-3yd.x+y Other :
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