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Determinant, Matrix transposition, Optn] - [mat] - [det – Casio ALGEBRA FX 2.0 Manual Calculations User Manual

Page 67

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Determinant

[OPTN]-[MAT]-[Det]

○ ○ ○ ○ ○

Example

Obtain the determinant for the following matrix :

1

2

3

Matrix A =

4

5

6

–1 –2

0

K2(MAT)d(Det)2(MAT)b(Mat)

av(A)w

u

Matrix Transposition

[OPTN]-[MAT]-[Trn]

A matrix is transposed when its rows become columns and its columns become rows.

○ ○ ○ ○ ○

Example

To transpose the following matrix :

1

2

Matrix A =

3

4

5

6

K2(MAT)e(Trn)2(MAT)b(Mat)

av(A)w

2-8-18

Matrix Calculations

# 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.

# The determinant of a 3 × 3 matrix is calculated

as shown below.

| A | =

a

11

a

12

= a

11

a

22

– a

12

a

21

a

21

a

22

= 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

a

11

a

12

a

13

a

21

a

22

a

23

a

31

a

32

a

33

| A | =

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