
Step & Key Operation
2-1 Enter a 3 x 3 matrix B.
2nd F ![]()
MATRIX ![]()
B ![]()
2 ![]()
3 ![]()
ENTER ![]()
3 ![]()
ENTER
1 ![]()
ENTER ![]()
2 ![]()
ENTER ![]()
1 ![]()
ENTER
2 ![]()
ENTER ![]()
1 ![]()
ENTER ![]()
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ENTER
1 ![]()
ENTER ![]()
1 ![]()
ENTER ![]()
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2 ![]()
ENTER
2nd F |
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2nd F |
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(repeatedly)
2nd F ![]()
MATRIX ![]()
B ![]()
3 ![]()
3 ![]()
ENTER ![]()
1 ![]()
ENTER
8 ![]()
ENTER ![]()
1 ![]()
ENTER ![]()
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3 ![]()
ENTER
3-2 Calculate B-1C.
CL ![]()
2nd F ![]()
MATRIX ![]()
A ![]()
2
2nd F ![]()
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2nd F ![]()
MATRIX ![]()
A ![]()
3 ![]()
ENTER
2nd F ![]()
OPTION![]()
C
2 ![]()
ENTER
2nd F ![]()
QUIT
DisplayNotes
Some square matrices have no inverse and will generate error statements when calcu- lating the inverse.
| - 0.17 | 0.83 | - 0.5 | |
0.5 - 0.5 | 0.5 | |||
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| 0.17 | 0.17 | - 0.5 |
The system of equations can be expressed as
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2 | 1 |
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1 | 1 |
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Let each matrix B, X, C : BX = C
I=
The 1 is the x coordinate, the 2 the y coordinate, and the 3 the z coordinate of the solution point.
(x, y, z)=(1, 2, 3)
The calculator can execute calculation of inverse matrix and matrix multiplication. A system of linear equations can be solved easily using the Matrix feature.