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6 Nov 2019
I'm in hurry please.I just need the final answers
The set of all vectors of the form (a, b, -9) form a subspace of R^3. True False A set of 11 vectors must span R^4. True False It is possible to have 5 linearly dependent vectors in R^6. True False Are the vectors v_1 = (-6, -9, -5), v_2 = (3, -4, -3), and v_3 = (0, -7, 6) linearly independent? Yes No Vectors may form a basis for R^9. True False Show transcribed image text
I'm in hurry please.I just need the final answers
The set of all vectors of the form (a, b, -9) form a subspace of R^3. True False A set of 11 vectors must span R^4. True False It is possible to have 5 linearly dependent vectors in R^6. True False Are the vectors v_1 = (-6, -9, -5), v_2 = (3, -4, -3), and v_3 = (0, -7, 6) linearly independent? Yes No Vectors may form a basis for R^9. True False
Show transcribed image text Elin HesselLv2
29 Aug 2019
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