(1 point) Let 1-13 153:) -4 -6 6 9 Find a basis for the null space...
(1 point) Find a basis for the column space, row space and null space of the matrix 8 -4 4 -2 6 2 -5 -4 1 -1 -3 2 -1 Basis of column space: {T Basis of row space: OTT {{ Basis of row space: Basis of null space:
(1 point) Let -3 -6 1 -1 -3 3 1 A = -4-3 9 -2 -8 -1 3 6 Find a spanning set for the null space of A N(A) span (1 point) Let -3 -6 1 -1 -3 3 1 A = -4-3 9 -2 -8 -1 3 6 Find a spanning set for the null space of A N(A) span
1. Find a basis for the null space and row space of 1-13 (a) A 5-4 -4 7 -6 2 2 0 3 (b) A544 7 -6 2 1. Find a basis for the null space and row space of 1-13 (a) A 5-4 -4 7 -6 2 2 0 3 (b) A544 7 -6 2
2. Let [8 Marks] 1 2 -1 1 3 -2 a) Find the null space of the matrix A and determine its dimension b) Find the range of the matrix A and determine rank(A) c) State the rank-nullity theorem and verify that it is valid for the matrix A. 2. Let [8 Marks] 1 2 -1 1 3 -2 a) Find the null space of the matrix A and determine its dimension b) Find the range of the matrix A...
Q1. Find a basis and dimension for row space, column space and null space for the matrix, -2 - 4 A= 3 6 -2 - 4 4 5 -6 -4 4 9 (Marks: 6)
Find a basis for the row space and the rank of the matrix. -3 -6 6 5 4 -4 -4 2 -3 -6 6 9 (a) a basis for the row space 33} (b) the rank of the matrix 3
9. O-12 points LarLinAlg8 4.6.021 Find a basis for the column space and the rank of the matrix. (a) a basis for the column space (b) the rank of the matr O-2 points LarLinAlg8 4.1.019. 10. (-2,-1, 2). Let u (1, 2, 3) and v Find u- v and v- u. u-v V-u nment Poaross 9. O-12 points LarLinAlg8 4.6.021 Find a basis for the column space and the rank of the matrix. (a) a basis for the column space...
|(1 point) Let -2 -4 -4 -4 A = -3 -6 -6 -6 Find a spanning set for the null space of A. 1 N(A) span - 0 0 |(1 point) Let -2 -4 -4 -4 A = -3 -6 -6 -6 Find a spanning set for the null space of A. 1 N(A) span - 0 0
9 -/3 pointslartinAlg7 4.6.009. Find a basis for the row space and the rank of the matrix. -2-8 891 3 12-12-5 2-8 8 4 (a) a basis for the row space (b) the rank of the matrix Show My Work (Required) What steps or reasoning did you use? Your work counts towards your score Uploaded File (10 He maximum) No Files to Display Lbload Ele Show My Work has not been graded yet. Uploaded File (10 tde maximum) No Files...
1 3 -2 -5 2 11 1. Let A= 3 9 -5 -13 6 3 1 -2 -6 8 18 -1 -1 (a) Find a basis for the row space of A, i.e. Row(A). (b) Find a basis for the column space of A, i.e. Col(A). (c) Find a basis for the null space of A, i.e. Null(A). (d) Determine rankA and dim(Null(A)).