Casio CFX-9800G-w Owners Manual - Page 175

Fibcdefghijklmnop, Abcdefghijklmno

Page 175 highlights

Text that is longer than 16 characters is displayed in two lines. When text is at the bottom • To calculate a scalar product for a row of the display, the entire screen scrolls upwards. IFAIBBCCDDEEIFFGGHHII1JJIKKLLMMNNOOP After a whit [Example To calculate a scalar product ofrow 2 of the following matrix (Matrix A), by multiplying each element by 4. 1 2 (35 4 6 QRSTUVWXYZ *Row, 4, 0, A, t, 2 4,A,2_ 7 bytes *Row 12.12 Using Matrices in Programs You can use matrix row operations (page 124) in programs to swap rows, calculate scalar products, add scalar products to other rows, and add two rows. •All of the explanations provided here are performed using the Program Mode only. Note, however, that you can also perform the same operations in the File Editor Mode. • To swap two rows F1 (RUN) Fs (SEE) AI 2 21 272 1 15 3 5 fi 1 pia WI Example To swap rows two and three in the following matrix (Matrix A). ( 1 2\ 3 4I `5 6 Swap, A, ;, 2, 3 7 bytes Swap [EliE(RUN) E (SEE) A I 3 3 1 R lF 1901 • To add the scalar product of one row to another row Example To calculate a scalar product of row 2 of the following matrix (Matrix A), by multiplying each element by 4, and then add the results to row 3. 1 2 3 4 (6 6) *Row 4, A, •,:2,',, 3 4719,2,3_ 9 bytes *Row+ Ft (RUN) E(SEE) AI 2 2{IIM1 3 II 22 1 NiF -314- -315-

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Text
that
is
longer
than
16
characters
is
displayed
in
two
lines.
When
text
is
at
the
bottom
of
the
display,
the
entire
screen
scrolls
upwards.
I
FIBCDEFGHIJKLMNOP
I
I
After
a
whit
ABCDEFGHIJKLMNO
1
QRSTUVWXYZ
12.12
Using
Matrices
in
Programs
You
can
use
matrix
row
operations
(page
124)
in
programs
to
swap
rows,
calculate
scalar
products,
add
scalar
products
to
other
rows,
and
add
two
rows.
•All
of
the
explanations
provided
here
are
performed
using
the
Program
Mode
only.
Note,
however,
that
you
can
also
perform
the
same
operations
in
the
File
Editor
Mode.
To
swap
two
rows
Example
To
swap
rows
two
and
three
in
the
following
matrix
(Matrix
A).
1
2
\
(
3
4I
`5
6
Swap,
A,
;,
2,
3
7
bytes
Swap
[Eli
E(RUN)
A
I
E
(SEE)
3
3
1
R
lF
19
01
To
calculate
a
scalar
product
for
a
row
[Example
To
calculate
a
scalar
product
of
row
2
of
the
following
matrix
(Matrix
A),
by
multiplying
each
element
by
4.
1
2
(3
4
5
6
*Row,
4,
0,
A,
t,
2
7
bytes
F1
(RUN)
Fs
(SEE)
*Row
4,A,2_
A
I
2
21
272
1
15
3
5
fi
pia
WI
1
To
add
the
scalar
product
of
one
row
to
another
row
Example
To
calculate
a
scalar
product
of
row
2
of
the
following
matrix
(Matrix
A),
by
multiplying
each
element
by
4,
and
then
add
the
results
to
row
3.
1
2
3
4
(6 6)
*Row
4,
A,
•,:2,'
,
,
3
9
bytes
Ft
(RUN)
E(SEE)
*Row+
4719,2,3_
A
I
2
2{
IIM
1
3
II
22
1
NiF
-314-
-315-