In Exercises 9–14 , evaluate the determinant of the matrix by first reducing the matrix to row echelon form and then using some combination of row operations and cofactor expansion. [ 3 6 − 9 0 0 − 2 − 2 1 5 ]
In Exercises 9–14 , evaluate the determinant of the matrix by first reducing the matrix to row echelon form and then using some combination of row operations and cofactor expansion. [ 3 6 − 9 0 0 − 2 − 2 1 5 ]
In Exercises 9–14, evaluate the determinant of the matrix by first reducing the matrix to row echelon form and then using some combination of row operations and cofactor expansion.
Use Cramer’s rule to compute the solutions of the systems in Exercises 1–6.
In Exercises 5–8, use the definition of Ax to write the matrix equation as a
vector equation, or vice versa.
5.
5 1 8 4
-2 -7 3 −5
5
-1
3
-2
=
-8
-
[18]
16
In Exercises 19–20, solve the matrix equation for X.
1
-1
1
-1
5
7
8.
19. 2
3
0| X =
4
-3
1
1
3
5
-7
2
1
-
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HOW TO FIND DETERMINANT OF 2X2 & 3X3 MATRICES?/MATRICES AND DETERMINANTS CLASS XII 12 CBSE; Author: Neha Agrawal Mathematically Inclined;https://www.youtube.com/watch?v=bnaKGsLYJvQ;License: Standard YouTube License, CC-BY