Question: 1. Determine whether or not the given vectors in R2 form a basis for R2. Do the given vectors form a basis for R2? A-

1.

1. Determine whether or not the given vectors in1. Determine whether or not the given vectors in
Determine whether or not the given vectors in R2 form a basis for R2. Do the given vectors form a basis for R2? A- Yes, because v1 and v2 are both twodimensional and R2 is a twodimensional vector space. {I} B' No, there are not enough vectors to form a basis for R2. {:1- C. No, because v1 and v2 vectors are linearly dependent. {I} D. Yes, because v1 and v2 are linearly independent. Find both a basis for the row space and a basis for the column space of the given matrix A. 135 141 2610 A basis for the row space is {1:l}. (Use a comma to separate matrices as needed.) A basis for the column space is {'3}. (Use a comma to separate matrices as needed.)

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