[24 4 10 8 4 225 2 ). Let A=24 14 8 8 3 2 13 the reduced form of the first matrix. (a) Find basis for the column space of A. (b) Find basis for the row space of A. (c) Find basis for the null space of A. (d) Find the rank of A. (e) Find the nullity of A 2 2 0 100 0001 0000 -1 -1 5.51 2 -3 where the second matrix is 0.

[24 4 10 8 4 225 2 ). Let A=24 14 8 8 3 2 13 the reduced form of the first matrix. (a) Find basis for the column space of A. (b) Find basis for the row space of A. (c) Find basis for the null space of A. (d) Find the rank of A. (e) Find the nullity of A 2 2 0 100 0001 0000 -1 -1 5.51 2 -3 where the second matrix is 0.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.7: The Inverse Of A Matrix

Problem 32E

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