94
Example
Obtain the determinant for the following matrix :
1
2
3
Matrix A =
4
5
6
–1 –2
0
3
(Det)
1
(Mat)
a
A
w
• Determinants can be obtained only for square matrices (same number of rows
and columns). Trying to obtain a determinant for a matrix that is not square
produces an error.
• The determinant of a 2
!
2 matrix is calculated as shown below.
| A | =
a
11
a
12
= a
11
a
22
– a
12
a
21
a
21
a
22
• The determinant of a 3
!
3 matrix is calculated as shown below.
a
11
a
12
a
13
| A | =
a
21
a
22
a
23
a
31
a
32
a
33
= a
11
a
22
a
33
+ a
12
a
23
a
31
+ a
13
a
21
a
32
– a
11
a
23
a
32
– a
12
a
21
a
33
– a
13
a
22
a
31
k
k
k
k
k
Matrix Transposition
A matrix is transposed when its rows become columns and its columns become
rows. The following is the format for matrix transposition.
Matrix
Mat A
4
(Trn)
w
Mat Z
MatAns
Example
To transpose the following matrix :
1
2
Matrix A =
3
4
5
6
4
(Trn)
1
(Mat)
a
A
w
6 - 4
Matrix Calculations
Содержание CFX-9970G
Страница 22: ... CFX 9970G ...
Страница 62: ...Manual Calculations 2 1 Basic Calculations 2 2 Special Functions 2 3 Function Calculations Chapter 2 ...
Страница 452: ...435 1 2 3 4 5 Program for Circle and Tangents No 4 Step Key Operation Display ...
Страница 453: ...436 Program for Circle and Tangents No 4 Step Key Operation Display 6 7 8 9 10 ...
Страница 454: ...437 11 12 13 14 15 Program for Circle and Tangents No 4 Step Key Operation Display ...
Страница 455: ...438 16 17 18 Program for Circle and Tangents No 4 Step Key Operation Display ...
Страница 458: ...441 1 2 3 4 5 Program for Rotating a Figure No 5 Step Key Operation Display ...