(d) Find a basis for the column space of A. (e) Determine whether or not the rows of A are linearly independent. O independent O dependent (f) Let the columns of A be denoted by a,, a, a3, a4, and as....


(d) Find a basis for the column space of A.<br>(e) Determine whether or not the rows of A are linearly independent.<br>O independent<br>O dependent<br>(f) Let the columns of A be denoted by a,, a, a3, a4, and as. Which of the following sets is (are) linearly independent? (Select all that apply.)<br>O {a,, a2, a4}<br>O {a,, a2, az}<br>O {a,, a3, as}<br>

Extracted text: (d) Find a basis for the column space of A. (e) Determine whether or not the rows of A are linearly independent. O independent O dependent (f) Let the columns of A be denoted by a,, a, a3, a4, and as. Which of the following sets is (are) linearly independent? (Select all that apply.) O {a,, a2, a4} O {a,, a2, az} O {a,, a3, as}
Use the fact that matrices A and B are row-equivalent.<br>1 2 10<br>2 5 1 1<br>2 2 -2<br>A =<br>3<br>7<br>19 44 13 4<br>4<br>3 0 -4<br>0 1 -1 0<br>0 1 -2<br>0 0<br>1 0<br>B =<br>00<br>0 0<br>(a) Find the rank and nullity of A.<br>rank<br>nullity<br>(b) Find a basis for the nullspace of A.<br>(c) Find a basis for the row space of A.<br>2.<br>

Extracted text: Use the fact that matrices A and B are row-equivalent. 1 2 10 2 5 1 1 2 2 -2 A = 3 7 19 44 13 4 4 3 0 -4 0 1 -1 0 0 1 -2 0 0 1 0 B = 00 0 0 (a) Find the rank and nullity of A. rank nullity (b) Find a basis for the nullspace of A. (c) Find a basis for the row space of A. 2.

Jun 05, 2022
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