Question: Determine whether {V1, V2, V3) is a basis for a 3. V1 -3 , V2 = 8 N N O No Yes Question 3 1

Determine whether {V1, V2, V3) is a basis for a 3. V1 -3 , V2 = 8 N N O No Yes Question 3 1 pts Solve the problem. Let v1 = -3 ,v2= ; , v3- -3 , and H = span { v1 , v2 3 } . Note thatv3 = 2v1 - 3v2. Which of the following sets form a basis for the subspace H, i.e., which sets form an efficient spanning set containing no unnecessary vectors? A: {v1, v2 V3} B: {V1, v2} C: {V1, V3} D: {V2 V3} O B only O B, C, and D O A only O B and C

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