E
fx-570ES
User's Guide
RCA502107-001V01
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About this Manual
• The MATH mark indicates an example that uses Math format,
while the LINE mark indicates Linear format. For details about
input/output formats, see “Specifying the Input/Output Format”.
• Keycap markings indicate what a key inputs or what function it
performs.
Example: 1, 2, +, -, !, A, etc.
• Pressing the 1 or S key followed by a second key performs
the alternate function of the second key. The alternate function is
indicated by the text printed above the key.
Alternate function
sin–1{D}
Keycap function
s
• The following shows what the different colors of the alternate
function key text mean.
If key marking
text is this color:
It means this:
Press 1 and then the key to access
the applicable function.
Yellow
Press S and then the key to input the
applicable variable, constant, or symbol.
Red
Purple (or enclosed Enter the CMPLX Mode to access the
in purple brackets)
Green (or enclosed Enter the BASE-N Mode to access the
in green brackets) function.
function.
• The following shows an example of how an alternate function
operation is represented in this User’s Guide.
–1
Example: 1s(sin )1=
Indicates the function that is accessed by the key
operation (1s) before it. Note that this is not part
of the actual key operation you perform.
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• The following shows an example of how a key operation to select
an on-screen menu item is represented in this User’s Guide.
Example: 1(Setup)
Indicates the menu item that is selected by the number
key operation (1) before it. Note that this is not part
of the actual key operation you perform.
• The cursor key is marked with four arrows,
indicating direction, as shown in the
illustration nearby.In this User’s Guide, cursor
REPLAY
key operation is indicated as f, c, d,
and e.
• The displays and illustrations (such as key markings) shown in
this User’s Guide and the separate Appendix are for illustrative
purposes only, and may differ somewhat from the actual items
they represent.
• The contents of this manual are subject to change without notice.
• In no event shall CASIO Computer Co., Ltd. be liable to anyone for
special, collateral, incidental, or consequential damages in
connection with or arising out of the purchase or use of this product
and items that come with it. Moreover, CASIO Computer Co., Ltd.
shall not be liable for any claim of any kind whatsoever by any
other party arising out of the use of this product and the items that
come with it.
k Using the Separate Appendix
Whenever you see the symbol Appendix in this manual, it
means you should refer to the separate Appendix.
Example numbers (like “<#021>”) in this User’s Guide refer to the
corresponding example number in the Appendix.
Specify the angle unit in accordance with the marks in the Appendix:
Deg : Specify Degree for the angle unit.
Rad : Specify Radian for the angle unit.
Initializing the Calculator
Perform the following procedure when you want to initialize the
calculator and return the calculation mode and setup to their initial
default settings.Note that this operation also clears all data currently
in calculator memory.
19(CLR)3(All)=(Yes)
• For information about calculation modes and setup settings, see
“Calculation Modes and Calculator Setup”.
• For information about memory, see “Using Calculator Memory”.
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Safety Precautions
Be sure to read the following safety precautions before using this
calculator. Keep this manual handy for later reference.
Caution
This symbol is used to indicate information that can result in
personal injury or material damage if ignored.
Battery
• After removing the battery from the calculator, put it in a safe
place where it will not get into the hands of small children and
accidentally swallowed.
• Keep batteries out of the reach of small children.If accidentally
swallowed, consult with a physician immediately.
• Never charge the battery, try to take the battery apart, or allow
the battery to become shorted. Never expose the battery to
direct heat or dispose of it by incineration.
• Improperly using a battery can cause it to leak and damage
nearby items, and can create the risk of fire and personal injury.
• Always make sure that the battery’s positive
and negative
k
ends are facing correctly when you load it into the
l
calculator.
• Remove the battery if you do not plan to use the calculator
for a long time.
• Use only the type of battery specified for this calculator in
this manual.
Disposing of the Calculator
• Never dispose of the calculator by burning it. Doing so can
cause certain components to suddenly burst, creating the risk
of fire and personal injury.
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Handling Precautions
• Be sure to press the O key before using the calculator for
the first time.
• Even if the calculator is operating normally, replace the battery
at least once every two years.
A dead battery can leak, causing damage to and malfunction of
the calculator. Never leave a dead battery in the calculator.
• The battery that comes with this unit discharges slightly during
shipment and storage. Because of this, it may require
replacement sooner than the normal expected battery life.
• Low battery power can cause memory contents to become
corrupted or lost completely. Always keep written records of
all important data.
• Avoid use and storage of the calculator in areas subjected to
temperature extremes.
Very low temperatures can cause slow display response, total
failure of the display, and shortening of battery life. Also avoid
leaving the calculator in direct sunlight, near a window, near a heater
or anywhere else it might be exposed to very high temperatures.
Heat can cause discoloration or deformation of the calculator’s
case, and damage to internal circuitry.
• Avoid use and storage of the calculator in areas subjected to
large amounts of humidity and dust.
Take care never to leave the calculator where it might be splashed
by water or exposed to large amounts of humidity or dust. Such
conditions can damage internal circuitry.
• Never drop the calculator or otherwise subject it to strong
impact.
• Never twist or bend the calculator.
Avoid carrying the calculator in the pocket of your trousers or other
tight-fitting clothing where it might be subjected to twisting or
bending.
• Never try to take the calculator apart.
• Never press the keys of the calculator with a ballpoint pen or
other pointed object.
• Use a soft, dry cloth to clean the exterior of the calculator.
If the calculator becomes very dirty, wipe it off with a cloth moistened
in a weak solution of water and a mild neutral household detergent.
Wring out all excess liquid before wiping the calculator. Never use
thinner, benzene or other volatile agents to clean the calculator.
Doing so can remove printed markings and can damage the case.
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Before Using the Calculator
k Removing the Hard Case
Before using the calculator, slide its hard case downwards to remove
it, and then affix the hard case to the back of the calculator as shown
in the illustration below.
k Turning Power On and Off
• Press O to turn on the calculator.
• Press 1A(OFF) to turn off the calculator.
k Adjusting Display Contrast
1N(SETUP)c6(]CONT')
This displays the contrast adjustment screen. Use d and e to
adjust display contrast. After the setting is the way you want, press
A.
• You can also adjust contrast using d and e while the mode
menu (which appears when you press N) is on the display.
Important!
• If adjusting display contrast does not improve display readability, it
probably means that battery power is low. Replace the battery.
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k About the Display
Your calculator has a 31-dot × 96-dot LCD screen.
Example:
Input expression
Calculation result
{
k Display Indicators
Sample Display:
CMPLX
This
Means this:
indicator:
S
The keypad has been shifted by pressing the 1
key. The keypad will unshift and this indicator will
disappear when you press a key.
The alpha input mode has been entered by pressing
the S key. The alpha input mode will be exited
and this indicator will disappear when you press a
key.
A
M
There is a value stored in independent memory.
The calculator is standing by for input of a variable
name to assign a value to the variable.This indicator
appears after you press 1t(STO).
STO
The calculator is standing by for input of a variable
name to recall the variable’s value. This indicator
appears after you press t.
RCL
STAT
CMPLX
MAT
VCT
7
The calculator is in the STAT Mode.
The calculator is in the CMPLX Mode.
The calculator is in the MATRIX Mode.
The calculator is in the VECTOR Mode.
The default angle unit is degrees.
8
The default angle unit is radians.
9
The default angle unit is grads.
FIX
A fixed number of decimal places is in effect.
A fixed number of significant digits is in effect.
Math style is selected as the input/output format.
SCI
Math
Calculation history memory data is available and can
be replayed, or there is more data above/below the
current screen.
$`
The display currently shows an intermediate result
of a multi-statement calculation.
Disp
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Important!
• For a very complex calculation or some other type of calculation
that takes a long time to execute, the display may show only the
above indicators (without any value) while it performs the calculation
internally.
Calculation Modes and
Calculator Setup
k Calculation Modes
When you want to perform this type of
operation:
Select this
mode:
General calculations
COMP
CMPLX
STAT
Complex number calculations
Statistical and regression calculations
Calculations involving specific number systems
(binary, octal, decimal, hexadecimal)
BASE-N
Equation solution
Matrix calculations
EQN
MATRIX
Generation of a number table based on an
expression
TABLE
Vector calculations
VECTOR
Specifying the Calculation Mode
(1) Press N to display the mode
menu.
(2) Press the number key that corresponds to the mode you want to
select.
• To select the CMPLX Mode, for example, press 2.
k Configuring the Calculator Setup
Pressing 1N(SETUP) displays the setup menu, which you can
use to control how the calculations are executed and displayed.The
setup menu has two screens, which you can jump between using
c and f.
c
f
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• See “Adjusting Display Contrast” for information about how to use
“]CONT'”.
Specifying the Input/Output Format
For this input/output format: Perform this key operation:
Math
1N1(MthIO)
1N2(LineIO)
Linear
• Math format causes fractions, irrational numbers, and other
expressions to be displayed as they are written on paper.
• Linear format causes fractions and other expressions to be
displayed in a single line.
Math
Math Format
Linear Format
Specifying the Default Angle Unit
To specify this as the default
Perform this key operation:
angle unit:
Degrees
1N3(Deg)
1N4(Rad)
1N5(Gra)
Radians
Grads
π
2
90° =
radians = 100 grads
Specifying the Number of Display Digits
To specify this:
Perform this key operation:
Number of Decimal Places
Number of Significant Digits
1N6(Fix)0–9
1N7(Sci)0–9
1N8(Norm)1(Norm1)
or 2(Norm2)
Exponential Display Range
Calculation Result Display Examples
• Fix: The value you specify (from 0 to 9) controls the number of
decimal places for displayed calculation results.Calculation results
are rounded off to the specified digit before being displayed.
Example: 100 ÷ 7 = 14.286 (Fix3)
14.29 (Fix2)
• Sci: The value you specify (from 1 to 10) controls the number of
significant digits for displayed calculation results.Calculation results
are rounded off to the specified digit before being displayed.
–1
Example: 1 ÷ 7 = 1.4286 × 10 (Sci5)
–1
1.429 × 10 (Sci4)
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• Norm: Selecting one of the two available settings (Norm1, Norm2)
determines the range in which results will be displayed in non-
exponential format. Outside the specified range, results are
displayed using exponential format.
–2
10
10
Norm1: 10 > x, x > 10
–9
Norm2: 10 > x, x > 10
–3
Example: 1 ÷ 200 = 5 × 10
(Norm1)
(Norm2)
0.005
Specifying the Fraction Display Format
To specify this fraction
Perform this key operation:
display format:
Mixed
1Nc1(ab/c)
1Nc2(d/c)
Improper
Specifying the Complex Number Display Format
To specify this complex
number format:
Perform this key operation:
Rectangular Coordinates 1Nc3(CMPLX)1(a+bi)
Polar Coordinates
1Nc3(CMPLX)2(r∠θ)
Specifying the Statistical Display Format
Use the following procedure to turn display of the frequency (FREQ)
column of the STAT Mode STAT editor screen on or off.
To specify this:
Perform this key operation:
1Nc4(STAT)1(ON)
1Nc4(STAT)2(OFF)
Show FREQ Column
Hide FREQ Column
Specifying the Decimal Point Display Format
To specify this decimal
Perform this key operation:
point display format:
Dot (.)
1Nc5(Disp)1(Dot)
Comma (,)
1Nc5(Disp)2(Comma)
• The setting you configure here is applied for calculation results
only. The decimal point for input values is always a dot (.).
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k Initializing the Calculation Mode and Other
Settings
Performing the following procedure initializes the calculation mode
and other setup settings as shown below.
19(CLR)1(Setup)=(Yes)
This setting:
Is initialized to this:
Calculation Mode
Input/Output Format
Angle Unit
COMP
MthIO
Deg
Display Digits
Norm1
d/c
a+bi
OFF
Dot
Fraction Display Format
Complex Number Format
Statistical Display
Decimal Point
• To cancel initialization without doing anything, press A(Cancel)
instead of =.
Inputting Expressions and
Values
k Inputting a Calculation Expression Using
Standard Format
Your calculator lets you input calculation expressions just as they
are written.Then simply press the = key to execute it.The calculator
automatically judges the calculation priority sequence for addition,
subtraction, multiplication, and division, functions, and parentheses.
Example: 2 (5 + 4) – 2 × (–3) =
LINE
2(5+4)-
2*y3=
Inputting a Function with Parenthesis
When you input any of the functions shown below, it is automatically
input with the open parenthesis (() character. Next, you need to
input the argument and the closing parenthesis ()).
–1
–1
–1
–1
sin(, cos(, tan(, sin (, cos (, tan (, sinh(, cosh(, tanh(, sinh (,
3
–1
–1
cosh (, tanh (, log(, ln(, e^(, 10^(, '(, '(, Abs(, Pol(, Rec(,
∫(, d/dx(, Σ(, P(, Q(, R(, arg(, Conjg(, Not(, Neg(, det(, Trn(, Rnd(
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Example: sin 30 =
LINE
s30)=
Pressing s inputs “sin(”.
• Note that the input procedure is different if you want to use Math
format. For more information, see “Inputting with Math Format”.
Omitting the Multiplication Sign
You can omit the multiplication sign (×) in any of the following cases.
• Before an open parentheses ((): 2 × (5 + 4), etc.
• Before a function with parenthesis: 2 × sin(30), 2 × '(3), etc.
• Before a prefix symbol (excluding the minus sign): 2 × h123, etc.
• Before a variable name, constant, or random number:
20 × A, 2 × π, 2 × i, etc.
Final Closed Parenthesis
You can omit one or more closed parentheses that come at the end
of a calculation, immediately before the = key is pressed. For
details, see “Omitting a Final Closed Parenthesis”.
Displaying a Long Expression
The display can show up to 14 characters at a time. Inputting the
15th character causes the expression to shift to the left.At this time,
the ] indicator appears to the left of the expression, indicating that
it runs off the left side of the screen.
Input expression: 1111 + 2222 + 3333 + 444
Math
Displayed portion:
Cursor
• When the ] indicator is displayed, you can scroll left and view the
hidden part by pressing the d key. This will cause the ' indicator
to appear to the right of the expression. At this time, you can use
the e key to scroll back.
Number of Input Characters (Bytes)
• You can input up to 99 bytes of data for a single expression.
Basically, each key operation uses up one byte. A function that
–1
requires two key operations to input (like 1s(sin )) also uses
only one byte.Note, however, that when you are inputting functions
with Math format, each item you input uses up more than one
byte. For more information, see “Inputting with Math Format”.
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• Normally the input cursor appears as a straight vertical ( ) or
I
horizontal ( ) flashing line on the display screen.When there are
10 or fewer bytes of input remaining in the current expression, the
cursor changes shape to
appears, terminate the expression at a convenient point and
calculate the result.
to let you know. If the
cursor
I
I
k Correcting an Expression
This section explains how to correct an expression as you are
inputting it.The procedure you should use depends on whether you
have insert or overwrite selected as the input mode.
About the Insert and Overwrite Input Modes
With the insert mode, the displayed characters shift to the left to
make room when you input a new character.With the overwrite mode,
any new character you input replaces the character at the current
cursor position.The initial default input mode is insert.You can change
to the overwrite mode when you need it.
• The cursor is a vertical flashing line ( ) when the insert mode is
I
selected. The cursor is a horizontal flashing line ( ) when the
overwrite mode is selected.
• The initial default for Linear format input is the insert mode. You
can switch to the overwrite mode by pressing 1Y(INS).
• With Math format, you can only use the insert mode. Pressing
1Y(INS) when the Math format is selected does not switch to
the overwrite mode. See “Incorporating aValue into a Function” for
more information.
• The calculator automatically changes to the insert mode whenever
you change the input/output format from Linear to Math.
Changing the Character or FunctionYou Just Input
Example: To correct the expression 369 × 13 so it becomes
369 × 12
LINE
369*13
Y
2
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Deleting a Character or Function
Example: To correct the expression 369 × × 12 so it becomes
369 × 12
LINE Insert Mode:
369**12
dd
Y
Overwrite Mode:
369**12
ddd
Y
Correcting a Calculation
Example: To correct cos(60) so it becomes sin(60)
LINE Insert Mode:
c60)
dddY
s
Overwrite Mode:
c60)
dddd
s
Inserting Input into a Calculation
Always use the insert mode for this operation. Use d or e to
move the cursor to the location where you want to insert new input,
and then input what you want.
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k Displaying the Location of an Error
If an error message (like “Math ERROR” or “Syntax ERROR”)
appears when you press =, press d or e. This will display the
part of the calculation where the error occurred, with the cursor
positioned at the error location. You can then make necessary
corrections.
Example: When you input 14 ÷ 0 × 2 = by mistake instead of 14 ÷
10 × 2 =
Use the insert mode for the following operation.
LINE
14/0*2=
Press e or d.
This is causing the error.
d1
=
You can also exit the error screen by pressing A, which clears the
calculation.
k Inputting with Math Format
When inputting with Math format, you can input and display fractions
and some functions using the same format as they appear in your
textbook.
Important!
• Certain types of expressions can cause the height of a calculation
formula to be greater than one display line.The maximum allowable
height of a calculation formula is two display screens (31 dots × 2).
Further input will become impossible if the height of the calculation
you are inputting exceeds the allowable limit.
• Nesting of functions and parentheses is allowed. Further input will
become impossible if you nest too many functions and/or
parentheses. If this happens, divide the calculation into multiple
parts and calculate each part separately.
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Functions and Symbols Supported for Math Format
Input
• The “Bytes” column shows the number of bytes of memory that
are used up by input.
Function/Symbol
Improper Fraction
Key Operation
Bytes
'
9
13
6
4
4
4
9
4
5
4
9
8
6
8
4
1
Mixed Fraction
log(a,b) (Logarithm)
10^x (Power of 10)
e^x (Power of e)
Square Root
Cube Root
1'(()
&
1l($)
1i(%)
!
1!(#)
w, 1w(x3)
E
Square, Cube
Reciprocal
Power
6
Power Root
16(")
7
Integral
Derivative
17(F)
1&(8)
1w(Abs)
( or )
Σ Calculation
Absolute Value
Parentheses
Math Format Input Examples
• The following operations are all performed while Math format is
selected.
• Pay close attention to the location and size of the cursor on the
display when you input using Math format.
3
Example 1: To input 2 + 1
Math
MATH
263
Math
e+1
'
Example 2: To input 1 + 2 + 3
Math
Math
MATH
1+!2
e+3
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2
5
2
Example 3: To input (1 +
)
× 2 =
MATH
Math
(1+'2c5e)
w*2=
• When you press = and obtain a calculation result using Math
format, part of the expression you input can be cut off as shown in
the Example 3 screen shot. If you need to view the entire input
expression again, press A and then press e.
Incorporating a Value into a Function
When using Math format, you can incorporate part of an input
expression (a value, an expression within parentheses, etc.) into a
function.
Example: To incorporate the expression inside of the parentheses
of 1 + (2 + 3) + 4 into the ' function
MATH
Math
Move the cursor to here.
Math
1Y(INS)
This changes the shape of the cursor as shown here.
Math
!
This incorporates the expression in the
parentheses into the function '.
• If the cursor is located left of a particular value or fraction (instead
of an open parentheses), that value or fraction will be incorporated
into the function specified here.
• If the cursor is located left of function, the entire function is
incorporated into the function specified here.
The following examples show the other functions that can be used
in the above procedure, and the required key operations to use them.
Original Expression:
Function
Fraction
Key Operation
Resulting Expression
'
log(a,b)
&
Power Root
16(")
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Original Expression:
Function Key Operation
Resulting Expression
Integral
7
Derivative
17(F)
Σ Calculation
1&(8)
You can also incorporate values into the following functions.
1l($), 1i(%), !, 6, 1!(#), 1w(Abs)
Displaying Calculation Results
in a Form that Includes '2, π,
etc. (Irrational Number Form)
When “MthIO”is selected for the input/output format, you can specify
whether calculation results should be displayed in a form that includes
expressions like '2 and π (irrational number form).
• Pressing = after inputting a calculation displays the result using
irrational number form.
• Pressing 1= after inputting a calculation displays the result
using decimal values.
Note
• When “LineIO” is selected for the input/output format, calculation
results are always displayed using decimal values (no irrational
number form) regardless of whether you press = or 1=.
• π form (form that includes π within irrational number display) display
conditions are the same as those for S-D conversion. For details,
see “Using S-D Transformation”.
Example 1: '2 +'8 = 3'2
Math
MATH
1
!2e+!8=
Math
2
!2e+!81=
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'3
Example 2: sin (60) =
(Angle Unit: Deg)
2
Math
MATH
s60=
1
6
Example 3: sin–1 (0.5) =
π
(Angle Unit: Rad)
Math
MATH
1s(sin–1)0.5=
• The following are the calculations for which ' form (form that
includes ' within irrational number display) results can be
displayed.
a.Arithmetic calculations of values with square root symbol ('),
x2, x3, x–1
b. Trigonometric function calculations
c. Complex number Abs calculations
d.CMPLX Mode polar coordinate display (r ∠ θ)
The following are the input value ranges for which ' form is always
used for display of trigonometric calculation results.
Input Value Range
Angle Unit
Angle Value Input
for ' Form
Calculation Result
Setting
9
Deg
Units of 15°
ȊxȊ < 9 × 10
1
Rad
Multiples of
Multiples of
π radians
ȊxȊ < 20π
12
50
3
Gra
grads
ȊxȊ < 10000
Calculation results may be displayed in decimal form for input values
outside of the above ranges.
k ' Form Calculation Range
Note
When performing complex number calculations in the CMPLX Mode,
the following conditions apply respectively to both the real part and
the imaginary part.
Results that include square root symbols can have up to two terms
(an integer term is also counted as a term).
' form calculation results use display formats like those shown
below.
a'b d'e
a'b,
d
a'b,
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c
f
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The following shows the range for each of the coefficients (a, b, c, d,
e, f).
1 < a < 100, 1 < b < 1000, 1 < c < 100
0 < d < 100, 0 < e < 1000, 1 < f < 100
Example:
2'3 × 4 = 8'3
' form
35'2 × 3 = 148.492424
(= 105'2)
decimal form
150'2
= 8.485281374
25
2 × (3 – 2'5 ) = 6 – 4'5
' form
23 × (5 – 2'3 ) = 35.32566285
(= 115 – 46'3 )
decimal form
10'2 + 15 × 3'3 = 45'3 + 10'2
' form
15 × (10'2 + 3'3 ) = 290.0743207
(= 45'3 + 150'2 )
decimal form
'2 + '3 + '8 = '3 + 3'2
' form
'2 + '3 + '6 = 5.595754113
decimal form
The underlined areas in the above examples indicate what caused
decimal form to be used.
Reasons why the results of the examples are displayed in
decimal form
- Value outside of the allowable range
- More than two terms in the calculation result
• Calculation results displayed in ' form are reduced to a common
denominator.
a'b d'e
a′'b + d′'e
c′
+
→
c
f
• c′ is the least common multiple of c and f.
• Since calculation results are reduced to a common denominator,
they are displayed in ' form even if coefficients (a′, c′, and d′)
are outside the corresponding ranges of coefficients (a, c, and d).
'3 '2 10'3 + 11'2
Example:
+
=
11
10
110
• The result is displayed in decimal form even when any intermediate
result has three or more terms.
Example: (1 + '2 + '3 )(1 – '2 – '3 )(= –4 – 2'6 )
= –8.898979486
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• If a term is encountered during the calculation cannot be displayed
as a root (') form or a fraction, the calculation result is displayed
in decimal form.
Example: log3 + '2 = 1.891334817
Basic Calculations
(COMP)
This section explains how to perform arithmetic, fraction, percent,
and sexagesimal calculations.
All calculations in this section are performed in the COMP Mode
(N1).
k Arithmetic Calculations
Use the +, -, *, and / keys to perform arithmetic calculations.
Example: 7 × 8 – 4 × 5 = 36
LINE
7*8-4*5=
• The calculator automatically judges the calculation priority
sequence. For more information, see “Calculation Priority
Sequence”.
Number of Decimal Places and Number of
Significant Digits
You can specify a fixed number of decimal places and significant
digits for the calculation result.
Example: 1 ÷ 6 =
LINE
Initial default setting (Norm1)
FIX
3 decimal places (Fix3)
SCI
3 significant digits (Sci3)
• For more information, see “Specifying the Number of Display Digits”.
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Omitting a Final Closed Parenthesis
You can omit any closed parenthesis ()) immediately preceding
operation of the = key at the end of a calculation.
This is true only in the case of Linear format.
Example: (2 + 3) × (4 – 1) = 15
LINE
(2+3)*
(4-1=
k Fraction Calculations
How you should input fractions depends on the input/output format
that is currently selected.
Improper Fraction
Mixed Fraction
1
2
7
3
Math
Format
3
('7c3)
(1'(()2e1c3)
7 { 3
2 { 1 { 3
Linear
Format
Numerator Denominator Integer Part
Denominator
Numerator
(7'3)
(2'1'3)
• Under initial default settings, fractions are displayed as improper
fractions.
• Fraction calculation results are always reduced before being
displayed.
Appendix
2
3
1
2
7
6
<#001> — + — = —
1
4
2
3
11
—
<#002> 3 — + 1 — = 4
(Fraction Display Format: ab/c)
12
1
1
2
4 – 3 — =
2
—
(Fraction Display Format: ab/c)
• If the total number of digits used for a mixed fraction (including
integer, numerator, denominator, and separator symbols) is greater
than 10, the value is automatically displayed in decimal format.
• The result of a calculation that involves both fraction and decimal
values is displayed in decimal format.
Switching between Improper Fraction and Mixed
Fraction Format
b
a—
c
d
—
c
⇔
Pressing the 1f(
between mixed fraction and improper fraction format.
) key toggles the display fraction
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Switching between Fraction and Decimal Format
f
• The format of the fraction depends on the currently selected fraction
display format setting (improper fraction or mixed fraction).
• You cannot switch from decimal format to mixed fraction format if
the total number of digits used in the mixed fraction (including
integer, numerator, denominator, and separator symbols) is greater
than 10.
• For details about the f key, see “Using S-D Transformation”.
k Percent Calculations
Inputting a value and pressing 1((%) causes the input value to
become a percent.
Appendix
2
100
<#003> 2% = 0.02
——
(
)
20
100
<#004> 150 × 20% = 30
150 × ——
(
)
<#005> Calculate what percentage of 880 is 660.
(75%)
<#006> Increase 2500 by 15%.
<#007> Discount 3500 by 25%.
(2875)
(2625)
<#008> Discount the sum of 168, 98, and 734 by 20%.
(800)
<#009> If 300 grams are added to a test sample originally weighing
500 grams, what is the percentage increase in weight?
(160%)
<#010> What is the percentage change when a value is increased
from 40 to 46? How about to 48?
(15%, 20%)
k Degree, Minute, Second (Sexagesimal)
Calculations
You can perform calculations using sexagesimal values, and convert
values between sexagesimal and decimal.
Inputting Sexagesimal Values
The following is the syntax for inputting a sexagesimal value.
{Degrees}e{Minutes}e{Seconds}e
Appendix <#011> Input 2°0´30˝.
• Note that you must always input something for the degrees and
minutes, even if they are zero.
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Sexagesimal Calculations
• Performing the following types of sexagesimal calculations
produces a sexagesimal result.
-
-
Addition or subtraction of two sexagesimal values
Multiplication or division of a sexagesimal value and a
decimal value
Appendix <#012> 2°20´30˝ + 39´30˝ = 3°00´00˝
Converting Values between Sexagesimal and
Decimal
Pressing e while a calculation result is displayed toggles the value
between sexagesimal and decimal.
Appendix <#013> Convert 2.255 to its sexagesimal equivalent.
Using Multi-statements in
Calculations
You can use the colon character (:) to connect two or more
expressions and execute them in sequence from left to right when
you press =.
Example: To create a multi-statement that performs the following
two calculations: 3 + 3 and 3 × 3
LINE
3+3S7(:)3*3
Disp
=
“Disp” indicates this is an intermediate result of a multi-statement.
=
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Using Calculation History
Memory and Replay
Calculation history memory maintains a record of each calculation
expression you input and execute, and its result.
Modes that support calculation history memory:
COMP (N1), CMPLX (N2), BASE-N (N4)
Recalling Calculation History Memory Contents
Press f to back-step through calculation history memory contents.
Calculation history memory shows both calculation expressions and
results.
Example:
LINE
1+1=
2+2=
3+3=
f
f
• Note that calculation history memory contents are cleared
whenever you turn off the calculator, press the O key, change to
the calculation mode or the input/output format, or perform any
reset operation.
• Calculation history memory is limited. When the calculation you
are performing causes calculation history memory to become full,
the oldest calculation is deleted automatically to make room for
the new calculation.
Replay Function
While a calculation result is on the display, you can press A and
then d or e to edit the expression you used for the previous
calculation. If you are using Linear format, you can display the
expression by pressing d or e, without pressing A first.
Appendix <#014>
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Using Calculator Memory
Memory Name
Description
Answer Memory Stores the last calculation result obtained.
Calculation results can be added to or sub-
Independent
Memory
tracted from independent memory. The “M”
display indicator indicates data in independent
memory.
Six variables named A, B, C, D, X, and Y can
be used for storage of individual values.
Variables
This section uses the COMP Mode (N1) to demonstrate how
you can use memory.
k Answer Memory (Ans)
Answer Memory Overview
• Answer Memory contents are updated whenever you execute a
calculation using any one of the following keys:=, 1=, m,
1m(M–), t, 1t(STO). Answer Memory can hold up to
15 digits.
• Answer Memory contents are not change if an error occurs during
the current calculation.
• Answer Memory contents are maintained even if you press the
A key, change the calculation mode, or turn off the calculator.
• If a CMPLX Mode calculation produces a complex number result,
both the real part and imaginary part are stored in Answer Memory.
In this case, however, the imaginary part will be cleared from
Answer Memory if you change to another calculation mode.
Using Answer Memory to Perform a Series of
Calculations
Example: To divide the result of 3 × 4 by 30
LINE
3*4=
(Continuing)/30=
Pressing / automatically inputs
“Ans” command.
• With the above procedure, you need to perform the second
calculation immediately after the first one. If you need to recall
Answer Memory contents after pressing A, press the G key.
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Inputting Answer Memory Contents into an Expression
Example: To perform the calculations shown below:
123 + 456 = 579
789 – 579 = 210
LINE
123+456=
789-G=
k Independent Memory (M)
You can add calculation results to or subtract results from
independent memory. The “M” appears on the display when
independent memory contains a value.
Independent Memory Overview
• The following is a summary of the different operations you can
perform using independent memory.
To do this:
Perform this key operation:
Add the displayed value or
result of the expression to
independent memory
m
Subtract the displayed value
or result of the expression from 1m(M–)
independent memory
Recall current independent
tm(M)
memory contents
• You can also insert the M variable into a calculation, which tells
the calculator to use the current independent memory contents at
that location.The following is the key operation for inserting the M
variable.
Sm(M)
• The “M” indicator appears in the upper left of the display when
there is any value other than zero stored in independent memory.
• Independent memory contents are maintained even if you press
the A key, change the calculation mode, or turn off the calculator.
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Calculation Examples Using Independent Memory
• If the “M” indicator is on the display, perform the procedure under
“Clearing Independent Memory” before performing this example.
Example: 23 + 9 = 32
53 – 6 = 47
23+9m
53-6m
–)45 × 2 = 90
99 ÷ 3 = 33
45*21m(M–)
99/3m
(Total) 22
tm(M)
Clearing Independent Memory
Press01t(STO)m. This clears independent memory and
causes the “M” indicator to disappear from the display.
k Variables (A, B, C, D, X,Y)
Variable Overview
• You can assign a specific value or a calculation result to a variable.
Example: To assign the result of 3 + 5 to variable A.
3+51t(STO)y(A)
• Use the following procedure when you want to check the contents
of a variable.
Example: To recall the contents of variable A
ty(A)
• The following shows how you can include variables inside of an
expression.
Example: To multiply the contents of variable A by the contents of
variable B
Sy(A)*Se(B)=
• Variable contents are maintained even if you press the A key,
change the calculation mode, or turn off the calculator.
Appendix <#015>
Clearing the Contents of a Specific Variable
Press 01t(STO) and then press the key for the name of the
variable whose contents you want to clear. To clear the contents of
variable A, for example, press 01t(STO)y(A).
k Clearing the Contents of All Memories
Use the following procedure to clear the contents of Answer Memory,
independent memory, and all of the variables.
Press 19(CLR)2(Memory)=(Yes).
• To cancel the clear operation without doing anything, press
A(Cancel) instead of =.
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Using CALC
The CALC feature lets you input a calculation expression that
contains variables, and then assign values to the variables and
perform the calculation.
You can use CALC in the COMP Mode (N1) and in the
CMPLX Mode (N2).
k Expressions Supported by CALC
The following describes the types of expressions that can be used
with CALC.
u Expressions that contain variables
Example: 2X + 3Y, 5B + 3i, 2AX + 3BY + C
u Multi-statements
Example: X + Y : X (X + Y)
u Expressions with a single variable on the left
Example: {variable} = {expression}
The expression on the right of the equals sign (input using
Ss(=)) can contain variables.
2
Example: Y = 2X, A = X + X + 3
k Example Calculation Using CALC
To start a CALC operation after inputting an expression, press the
s key.
Example:
LINE
3*Sy(A)
s
Prompts for input of a value for A.
Current value of A
5=
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s
(or=)
10=
• To exit CALC, press A.
• If the expression you are using contains more than one variable,
an input prompt appears for each one.
Appendix
<#016> Calculate an+1 = an + 2n (a1 = 1) as the value of an changes
from a2 to a5. (Results: a2 = 3, a3 = 7, a4 = 13,
a5 = 21)
*1 Assigns 1 to a1.
*3 Value of a2
*5 Assigns 2 to n.
*7 Value of a4
*2 Assigns 1 to n.
*4 Assigns value to a2.
*6 Value of a3
*8 Value of a5
Using SOLVE
(COMP)
SOLVE uses Newton’s Method of approximation to solve an equation.
You can use SOLVE in the COMP Mode (N1) only.
k Rules Governing Equations when Using
SOLVE
• You can use the following types of syntax for the solution variable.
Example: Y = X + 5, Y (Solves for Y.);
XB = C + D, B (Solves for B.)
The following shows the syntax for the log function.
Y = X × log(2
(When the variable specification “,X” is omitted,
the equation Y = X × log 2 is solved for X.)
10
Y = X × log(2,Y (When the variable specification “,Y”is included,
the equation Y = X × log 2 is solved for Y.)
10
Y = X × log(2,Y) (When the variable specification “,X” is omitted,
the equation Y = X × log Y is solved for X.)
2
• Unless you specify otherwise, an equation is solved for X.
Example: Y = X + 5, X = sin(M), X + 3 = B + C,
XY + C (Treated as XY + C = 0.)
• SOLVE cannot be used to solve an equation that contains an
integral, derivative, Σ( function, Pol( function, Rec( function, or
multi-statement.
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• An error (Variable ERROR) occurs when the solution variable is
not included in the expression being solved.
k Example SOLVE Operation
Example: To solve y = ax2 + b for x when y = 0, a = 1, and b = –2.
MATH
Math
Sf(Y)Ss(=)Sy(A)
S)(X)w+Se(B)
1)(,)S)(X)
Math
1s(SOLVE)
Prompts for input of a value for Y.
Current value of Y
Math
0=
Math
1=
Math
y2=
Current value of X
Math
=
Solution Screen
• To interrupt an ongoing SOLVE operation, press A.
Precautions when Using SOLVE
• SOLVE may not be able to obtain a solution because of the initial
value (assumed value) of the solution variable. If this happens, try
changing the initial value of the solution variable.
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• SOLVE may not be able to determine the correct solution, even
when one exists.
• SOLVE uses Newton’s Method, so even if there are multiple
solutions, only one of them will be returned.
• Newton’s Method can have problems obtaining solutions for the
following types of functions.
- A periodic function (y = sin(x), etc.)
- A function whose graph includes a steep slope
x
(y = e , y =1/x, etc.)
- A discontinuous function (y = 'x, etc.)
Solution Screen Contents
Input equation
Math
Solution
Solution
variable
(left side) – (right side) form result
• The “(left side) – (right side) form result” shows the result when the
obtained solution is assigned to the solution variable. The closer
this value is to zero, the higher is the precision of the obtained
solution.
Continue Screen
SOLVE performs convergence a preset number of times.If it cannot
find a solution, it displays a confirmation screen that shows“Continue:
[=]”, asking if you want to continue.
Press = to continue or A to cancel the SOLVE operation.
Appendix
<#017> Solve y = x2 – x + 1 for x when y = 3, 7, 13, and 21.(Solutions:
x = 2, 3, 4, 5 when y = 3, 7, 13, 21 respectively)
*1 Assigns 3 toY.
*2 Assigns an initial value of 1 to X.
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Function Calculations
This section explains how to use the calculator’s built-in functions.
The functions available to you depends on the calculation mode
you are in.The explanations in this section are mainly about the
functions that are available in all calculation modes. All of the
examples in this section show operation in the COMP Mode
(N1).
• Certain function calculations may take some time to display
calculation results.Before performing an operation, be sure to wait
until execution of the current operation is complete.You can interrupt
an ongoing operation by pressing A.
k Pi (π) and Natural Logarithm Base e
You can input pi (π) or natural logarithm base e into a calculation.
The following shows the required key operations and the values this
calculator uses for pi (π) and e.
π = 3.14159265358980 (15(π))
e = 2.71828182845904 (S5(e))
• You can use π and e in any calculation mode except for BASE-N.
k Trigonometric and Inverse Trigonometric
Functions
• Trigonometric and inverse trigonometric functions can be used in
the COMP, STAT, EQN, MATRIX, TABLE, andVECTOR calculation
modes. They can also be used in the CMPLX Mode, as long as
complex numbers are not used for their arguments.
• The angle unit required by trigonometric and inverse trigonometric
functions is one specified as the calculator’s default angle unit.
Before performing a calculation, be sure to specify the default angle
unit you want to use. See “Specifying the Default Angle Unit” for
more information.
–1
Appendix <#018> sin 30 = 0.5, sin 0.5 = 30
k Hyperbolic and Inverse Hyperbolic
Functions
Hyperbolic and inverse hyperbolic functions can be used in the same
modes as the trigonometric functions. Pressing the w key displays
a menu of functions. Press the number key that corresponds to the
function you want to input.
–1
Appendix <#019> sinh 1 = 1.175201194, cosh 1 = 0
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k Converting an Input Value to the
Calculator’s Default Angle Unit
After inputting a value, press 1G(DRG') to display the angle
unit specification menu shown below. Press the number key that
corresponds to the angle unit of the input value. The calculator will
automatically convert it to the calculator’s default angle unit.
Example: To convert the following values to degrees:
π
2
radians = 90°, 50 grads = 45°
The following procedure assumes that the calculator’s default angle
unit is degrees.
LINE
(15(π)/2)
r
1G(DRG')2( )=
501G(DRG')
g
3( )=
Appendix
<#020> cos (π radians) = –1, cos (100 grads) = 0
–1
<#021> cos (–1) = 180
–1
cos (–1) = π
k Exponential Functions and Logarithmic
Functions
• Exponential and logarithmic functions can be used in the same
modes as the trigonometric functions.
• For the logarithmic function “log(”, you can specify base m using
the syntax “log (m, n)”.
If you input only a single value, a base of 10 is used for the
calculation.
• “ln(” is a natural logarithm function with base e.
• You can also use the & key when inputting an expression with
the form of “logmn” while using Math format. For details, see
Appendix <#022>. Note that you must input the base (base m)
when using the & key for input.
Appendix <#023> to <#025>
*1 A base of 10 (common logarithm) is used if no base is specified.
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k Power Functions and Power Root
Functions
• Power functions and power root functions can be used in the COMP,
STAT, EQN, MATRIX, TABLE, and VECTOR calculation modes.
2
3
–1
• The X , X , X functions can be used in complex number
calculations in the CMPLX Mode, and complex number arguments
are supported.
3
• The X^, '(, '(, ^'( functions can be used in the CMPLX
Mode, as long as complex numbers are not used as their
arguments.
Appendix <#026> to <#030>
k Integration Calculations
This calculator performs integration using the Gauss-Kronrod method
of numerical integration.
∫( f(x), a, b, tol)
f(x): Function of X (All non-X variables are treated as
constants.)
a: Integration interval lower limit
b: Integration interval upper limit
tol: Tolerance range (input/output format: Linear)
• You can omit specification of the tolerance range. A default value
–5
of 1 × 10 is used when you do.
• ∫(, d/dx(, Pol(, Rec(, and Σ( cannot be used within f(x), a, b, or tol.
• Integration calculations can be performed in the COMP Mode only.
• The integration result will be negative when f(x) < 0 within an
integration interval that conforms with a < x < b.
2
Example: ∫(0.5X – 2, –2, 2) = –5.333333333
• A “Time Out” error occurs when an integration calculation ends
without the ending condition being fulfilled.
• When performing an integration calculation involving trigonometric
functions, specify Rad as the calculator’s default angle unit.
• Integration calculations can take considerable time to complete.
• A smaller tol value provides better precision, but it also causes
the calculation to take more time. Specify a tol value that is 1 ×
–14
10
or greater.
• You cannot input a tol value when using Math format.
• There may be large error in obtained integration values and errors
may occur due to the type of function being integrated, the presence
of positive and negative values in the integration interval, or the
interval.
• Pressing A will interrupt an ongoing integration calculation.
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Tips on Improving Integration Value Accuracy
• When a periodic function or integration interval results in positive
and negative f(x) function values
Perform separate integrations for each cycle, or for the positive
part and the negative part, and then combine the results.
S Positive
S Negative
b
c
b
f(x)dx = f(x)dx + (– f(x)dx)
∫
∫
∫
a
a
c
Positive Part
Negative Part
(S Positive)
(S Negative)
• When integration values fluctuate widely due to minute shifts in
the integration interval
Divide the integration interval into multiple parts (in a way that
breaks areas of wide fluctuation into small parts), perform
integration on each part, and then combine the results.
b
b
x1
x2
f(x)dx =
f(x)dx +
f(x)dx + .....+ f(x)dx
∫
∫
∫
∫
a
a
x1
x
4
Appendix
<#031> ∫(ln(x), 1, e) = 1
(tol specification omitted.)
1
–7
∫
<#032>
, 1, 5, 1×10
= 0.8
(
)
x2
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k Differential Calculations
Your calculator performs differential calculations by approximating
the derivative based on centered difference approximation.
d/dx( f(x), a, tol)
f(x): Function of X (All non-X variables are treated as
constants.)
a: Input a value to specify the point for which the derivative
should be obtained (differential point)
tol: Tolerance range (input/output format: Linear)
• You can omit specification of the tolerance range. A default value
–10
of 1 × 10
is used when you do.
• ∫(, d/dx(, Pol(, Rec(, and Σ( cannot be used within f(x), a, or tol.
• Differential calculations can be performed in the COMP Mode only.
• When performing a differential calculation involving trigonometric
functions, specify Rad as the calculator’s default angle unit.
• A “Time Out” error occurs when a differential calculation ends
without the ending condition being fulfilled.
• A smaller tol value provides better precision, but it also causes
the calculation to take more time. Specify a tol value that is 1 ×
–14
10
or greater.
• You cannot input a tol value when using Math format.
• Inaccurate results and errors can be caused by the following :
- discontinuous points in x values
- extreme changes in x values
- inclusion of the local maximum point and local minimum point in
x values
- inclusion of the inflection point in x values
- inclusion of undifferentiable points in x values
- differential calculation results approaching zero
• Pressing A will interrupt an ongoing differential calculation.
Appendix
π
2
<#033> Determine f ’( ) when f(x) = sin(x)
(tol specification omitted.)
d
dx
–12
<#034>
(3x2 – 5x + 2, 2, 1×10 ) = 7
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k Σ Calculations
With Σ(, you can obtain the sum of an input f(x) expression for a
specific range. Σ calculations are performed using the following
formula.
Σ( f(x), a, b) = f(a) + f(a + 1) + .... + f(b)
f(x): Function of X (All non-X variables are treated as
constants.)
a: Calculation range start point
b: Calculation range end point
10
• a and b are integers in the range of –1 × 10 < a < b <
10
1 × 10
.
• The calculation step is fixed at 1.
• ∫(, d/dx(, Pol(, Rec(, and Σ( cannot be used within f(x), a, or b.
• Pressing A will interrupt an ongoing Σ calculation.
Appendix <#035> Σ (X + 1, 1, 5) = 20
k Rectangular-Polar Coordinate Conversion
Rectangular
Coordinates (Rec)
Polar Coordinates
(Pol)
• Coordinate conversion can be performed in the COMP, STAT,
MATRIX, and VECTOR calculation modes.
Converting to Polar Coordinates (Pol)
Pol(X, Y)
X: Specifies the rectangular coordinate X value
Y: Specifies the rectangular coordinate Y value
• Calculation result θ is displayed in the range of –180° < θ < 180°.
• Calculation result θ is displayed using the calculator’s default angle
unit.
• Calculation result r is assigned to variable X, while θ is assigned
toY.
Converting to Rectangular Coordinates (Rec)
Rec(r,θ)
r : Specifies r value of polar coordinate
θ : Specifies θ value of polar coordinate
• Input value θ is treated as an angle value, in accordance with the
calculator’s default angle unit setting.
• Calculation result x is assigned to variable X, while y is assigned
to Y.
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• If you perform coordinate conversion inside of an expression instead
of a stand-alone operation, the calculation is performed using only
the first value (either the r-value or the X-value) produced by the
conversion.
Example: Pol ('2, '2) + 5 = 2 + 5 = 7
Appendix <#036> to <#037>
k Other Functions
This section explains how to use the functions shown below.
!, Abs(, Ran#, nPr, nCr, Rnd(
• These functions can be used in the same modes as the
trigonometric functions. In addition, the Abs( and Rnd( functions
can be used in complex number calculations in the CMPLX Mode.
Factorial (!)
This function obtains the factorials of a value that is zero or a positive
integer.
Appendix <#038> (5 + 3)! = 40320
Absolute Value Calculation (Abs)
When you are performing a real number calculation, this function
simply obtains the absolute value.
Appendix <#039> Abs (2 – 7) = 5
Random Number (Ran#)
This function generates a 3-digit pseudo random number that is less
than 1.
Appendix
<#040> Generate three 3-digit random numbers.
The random 3 digit decimal values are converted to 3-digit
integer values by multiplying by 1000.
Note that the values shown here are examples only.Values
actually generated by your calculator will be different.
Permutation (nPr) and Combination (nCr)
These functions make it possible to perform permutation and
combination calculations.
n and r must be integers in the range of 0 < r < n < 1 × 10
10
.
Appendix
<#041> How many four-person permutations and combinations are
possible for a group of 10 people?
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Rounding Function (Rnd)
This function rounds the value or the result of the expression in the
function’s argument to the number of significant digits specified by
the number of display digits setting.
Display Digits Setting: Norm1 or Norm2
The mantissa is rounded to 10 digits.
Display Digits Setting: Fix or Sci
The value is rounded to the specified number of digits.
Example: 200 ÷ 7 × 14 = 400
LINE
200/7*14=
(Specifies three decimal places.)
FIX
1N6(Fix)3
(Calculation is performed internally using 15 digits.)
FIX
200/7=
FIX
*14=
The following performs the same calculation with rounding.
FIX
200/7=
(Round the value to the specified number of digits.)
FIX
10(Rnd)=
(Check rounded result.)
FIX
*14=
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k Practical Examples
Appendix
<#042> π(sin
X
+ cos
X
)2dX
=
π
(tol: Not specified)
∫
0
<#043> Confirm that the two sides of the following equation are
equal:
∞
1
e
=
n
Σ
=0 n
!
Transforming Displayed
Values
You can use the procedures in this section to transform a displayed
value to engineering notation, or to transform between standard form
and decimal form.
k Using Engineering Notation
A simple key operation transforms a displayed value to engineering
notation.
Appendix
<#044> Transform the value 1,234 to engineering notation, shifting
the decimal point to the right.
<#045> Transform the value 123 to engineering notation, shifting
the decimal point to the left.
k Using S-D Transformation
You can use S-D transformation to transform a value between its
decimal (D) form and its standard (S) form (fraction, π).
Formats Supported for S-D Transformation
S-D transformation can be used to transform a displayed decimal
calculation result to one of the forms described below. Performing
S-D transformation again converts back to the original decimal value.
Note
• When you transform from decimal form to standard form, the
calculator automatically decides the standard form to use. You
cannot specify the standard form.
Fraction: The current fraction display format setting determines
whether the result is an improper fraction or mixed
fraction.
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π:
The following are the π forms that are supported.
This is true only in the case of Math format.
nπ (n is an integer.)
d
c
b
c
(depending on fraction display format
setting)
a
π
π
or
• Transformation to a fractional π form is limited to inverse
trigonometric function results and values that are normally
expressed in radians.
• After obtaining a calculation result in ' form, you can convert it
to decimal form by pressing the f key. When the original
calculation result is in decimal form, it cannot be converted to '
form.
Examples of S-DTransformation
Note that S-D transformation can take some time to perform.
Example: Fraction → Decimal
Math
MATH
'5c6=
• Each press of the f key toggles between the two forms.
f
f
Appendix
<#046> π Fraction → Decimal
<#047> ' → Decimal
Complex Number Calculations
(CMPLX)
Your calculator can perform the following complex number
calculations.
• Addition, subtraction, multiplication, division
• Argument and absolute value calculations
• Reciprocal, square and cube calculations
• Conjugate complex number calculations
All calculations in this section are performed in the CMPLX Mode
(N2).
3
1
Appendix <#048> (1 + 3i) ÷ (2i) = — – — i
2
2
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k Inputting Complex Numbers
• In the CMPLX Mode, the W key changes function to become an
imaginary number i input key.In this section, the W key is referred
to as the i key. Use the i key when inputting a complex number
of the format a + bi. The key operation below shows how to input 2
+ 3i, for example.
CMPLX
Math
2+3i
• You can also input complex numbers using polar coordinate format
(r ∠ θ). The key operation below shows how to input 5 ∠ 30, for
example.
CMPLX
Math
51y(∠)30
• The angle unit for argument θ input and result display is the
calculator’s default angle unit.
k Calculation Result Display Format
Your calculator can display complex number calculation results in
rectangular coordinate or polar coordinate format. You can select
the coordinate format by configuring the calculator’s setup.For more
information, see “Specifying the Complex Number Display Format”.
Examples of Calculation Results Using Rectangular
Coordinate Format (a + bi)
Example 1: 2 × ('3 + i) = 2'3 + 2i = 3.464101615 + 2i
CMPLX
Math
MATH
2*(!3e+i)=
• With Linear format, the real part and imaginary part are shown in
two different lines.
Example 2: '2 ∠ 45 = 1 + i
MATH
(Angle Unit: Deg)
CMPLX
Math
!2e1y(∠)45=
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Examples of Calculation Results Using Polar
Coordinate Format (r ∠ θ)
Example 1: 2 × ('3 + i) = 2'3 + 2i = 4 ∠ 30
(Angle Unit: Deg)
CMPLX
Math
MATH
2*(!3e+i)=
• With Linear format, the absolute value and argument are shown in
two different lines.
Example 2: 1 + i = '2 ∠ 45
(Angle Unit: Deg)
CMPLX
Math
MATH
1+i=
• Argument θ is output in the range of –180°< θ < 180°.
Specifying the Calculation Result Display Format
You can override complex number display settings and specify the
format that should be used to display calculation results.
• To specify rectangular coordinate format for the calculation result,
perform the following key operation at the end of the calculation.
12(CMPLX)4('a+bi)
• To specify polar coordinate format for the calculation result, perform
the following key operation at the end of the calculation.
12(CMPLX)3('r∠ θ)
Appendix <#049> 1 + i (= '2 ∠ 45) = 1.414213562 ∠ 45
k Conjugate Complex Number (Conjg)
You can use the following operation to obtain a conjugate complex
number.
12(CMPLX)2(Conjg)
Appendix
<#050> Determine the conjugate of the complex number 2 + 3i.
k Absolute Value and Argument (Abs, arg)
You can use the following procedure to obtain the absolute value
(|Z|) and argument (arg) on the Gaussian plane for a complex number
of the format Z = a + bi.
1w(Abs); 12(CMPLX)1(arg)
Appendix
<#051> Obtain the absolute value and argument of 2 + 2i.
*1 Absolute Value
*2 Argument
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Statistical Calculation
(STAT)
All calculations in this section are performed in the STAT Mode
(N3).
Selecting a Statistical CalculationType
In the STAT Mode, display the statistical calculation type selection
screen.
k Statistical Calculation Types
Key
1
2
3
4
5
6
7
8
Menu Item
1-VAR
Statistical Calculation
Single-variable
A+BX
Linear regression
2
_+CX
Quadratic regression
Logarithmic regression
e exponential regression
ab exponential regression
Power regression
In X
e^X
A•B^X
A•X^B
1/X
Inverse regression
k Inputting Sample Data
Displaying the STAT Editor Screen
The STAT editor screen appears after you enter the STAT Mode
from another mode. Use the STAT menu to select a statistical
calculation type.To display the STAT editor screen from another STAT
Mode screen, press 11(STAT)2(Data).
STAT Editor Screen
There are two STAT editor screen formats, depending on the type of
statistical calculation you selected.
STAT
STAT
Single-variable Statistics
Paired-variable Statistics
• The first line of the STAT editor screen shows the value for the first
sample or the values for their first pair of samples.
FREQ (Frequency) Column
If you turn on the Statistical Display item on the calculator’s setup
screen, a column labeled “FREQ” will also be included on the STAT
editor screen.
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You can use the FREQ column to specify the frequency (the number
of times the same sample appears in the group of data) of each
sample value.
Rules for Inputting Sample Data on the STAT Editor
Screen
• Data you input is inserted into the cell where the cursor is located.
Use the cursor keys to move the cursor between cells.
STAT
Cursor
• The values and expressions you can input on the STAT editor
screen are the same as those you can input in the COMP Mode
with Linear format.
• Pressing A while inputting data clears your current input.
• After inputting a value, press =. This registers the value and
displays up to six of its digits in the currently selected cell.
Example: To input the value 123.45 in cell X1
(Move the cursor to cell X1.)
STAT
123.45
The value you input appears
in the formula area.
STAT
=
Registering a value causes the cursor to move down one cell.
STAT Editor Screen Input Precautions
• The number of lines in STAT editor screen (the number of sample
data values you can input) depends on the type of statistical data
you selected, and on the Statistical Display setting of the calculator’s
setup screen.
Statistical
OFF
ON
Display
(No FREQ column)
(FREQ column)
Statistic Type
Single-variable
Paired-variable
80 lines
40 lines
40 lines
26 lines
• The following types of input are not allowed on the STAT editor
screen.
• m, 1m(M–) operations
• Assignment to variables (STO)
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Precautions Concerning Sample Data Storage
Sample data you input is deleted automatically whenever you change
to another mode from the STAT Mode or change the Statistical
Display setting (which causes the FREQ column to be shown or
hidden) on the calculator’s setup screen.
Editing Sample Data
Replacing the Data in a Cell
(1) On the STAT editor screen, move the cursor to the cell you want
to edit.
(2) Input the new data value or expression, and then press =.
Important!
• Note that you must totally replace the existing data of the cell with
new input.You cannot edit parts of the existing data.
Deleting a Line
(1) On the STAT editor screen, move the cursor to the line you want
to delete.
(2) Press Y.
Inserting a Line
(1) On the STAT editor screen, move the cursor to the line that will
be under the line you will insert.
(2) Press 11(STAT)3(Edit).
(3) Press 1(Ins).
Important!
• Note that the insert operation will not work if the maximum number
of lines allowed for the STAT editor screen are already used.
Deleting All STAT Editor Contents
(1) Press 11(STAT)3(Edit).
(2) Press 2(Del-A).
• This clears all of the sample data on the STAT editor screen.
Note
• Note that you can perform the procedures under “Inserting a Line”
and “Deleting All STAT Editor Contents” only when the STAT editor
screen is on the display.
k STAT Calculation Screen
The STAT calculation screen is for performing statistical calculations
with the data you input with the STAT editor screen. Pressing the
A key while the STAT editor screen is displayed switches to the
STAT calculation screen.
The STAT calculation screen also uses Linear format, regardless of
the current input/output format setting on the calculator’s setup
screen.
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k Using the STAT Menu
While the STAT editor screen or STAT calculation screen is on the
display, press 11(STAT) to display the STAT menu.
The content to the STAT menu depends on whether the currently
selected statistical operation type uses a single variable or paired
variables.
Single-variable Statistics
Paired-variable Statistics
STAT Menu Items
Common Items
Select this
menu item:
When you want to do this:
Display the statistical calculation type selection
screen
1Type
2Data
Display the STAT editor screen
Display the Edit sub-menu for editing STAT editor
screen contents
3Edit
Display the Sum sub-menu of commands for
calculating sums
4Sum
5Var
Display the Var sub-menu of commands for
calculating the mean, standard deviation, etc.
Display the MinMax sub-menu of commands for
obtaining maximum and minimum values
6MinMax
Single-variable Menu Item
Select this
When you want to do this:
menu item:
Display the Distr sub-menu of commands for
normal distribution calculations
7Distr
• For more information, see “Distr Sub-menu”.
Paired-variable Menu Item
Select this
When you want to do this:
menu item:
Display the Reg sub-menu of commands for
regression calculations
• For details see “Commands when Linear
Regression Calculation (A+BX) Is Selected” and
“Commands when Quadratic Regression
7Reg
2
Calculation (_+CX ) Is Selected”.
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Single-variable (1-VAR) Statistical Calculation
Commands
The following are the commands that appear on the sub-menus that
appear when you select 4(Sum), 5(Var), 6(MinMax), or
7(Distr) on the STAT menu while a single-variable statistical
calculation type is selected.
See Appendix <#052> for information about the calculation
formula used for each command.
Sum Sub-menu (11(STAT)4(Sum))
Select this
menu item:
When you want to obtain this:
1Σx2
2Σx
Sum of squares of the sample data
Sum of the sample data
Var Sub-menu (11(STAT)5(Var))
Select this
When you want to obtain this:
menu item:
1n
Number of samples
2o
3xσn
4xσn–1
Mean of the sample data
Population standard deviation
Sample standard deviation
MinMax Sub-menu (11(STAT)6(MinMax))
Select this
When you want to obtain this:
menu item:
1minX
2maxX
Minimum value
Maximum value
Distr Sub-menu (11(STAT)7(Distr))
1 P( 2 Q( 3 R( 4 't
This menu can be used to calculate the probability of standard normal
distribution. Normalized variate t is calculated with the expression
shown below, using the mean value (o) and population standard
deviation value (xσn) obtained from the data input on the STAT editor
screen.
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Standard Normal Distribution
P(t)
Q(t)
R(t)
0
t
0
t
0
t
Appendix Single-variable Statistical Calculation
<#053> Select single-variable (1-VAR) and input the following data:
{1, 2, 3, 4, 5, 6, 7, 8, 9, 10} (FREQ: ON)
<#054> Edit the data to the following, using insert and delete:
{0, 1, 2, 3, 4, 5, 6, 7, 9, 10}
<#055> Edit the FREQ data to the following:
{1, 2, 1, 2, 2, 2, 3, 4, 2, 1}
(FREQ: ON)
(FREQ: ON)
• Examples <#056> through <#059> all use the same data as
Example <#055>.
<#056> Calculate sum of squares of the sample data and sum of
the sample data.
<#057> Calculate number of samples, mean, and population
standard deviation.
<#058> Calculate minimum value and maximum value.
<#059> Performing standard normal distribution approximation on
the input sample data (from Example <#055>) produces
the probabilities shown below.
Distribution probability that is a value less than the
normalized variate when the sample value is 3 (P value for
normalized variate when X = 3)
Distribution probability that is a value greater than the
normalized variate when the sample value is 7 (R value for
normalized variate when X = 7)
Commands when Linear Regression Calculation
(A+BX) Is Selected
With linear regression, regression is performed in accordance with
the following model equation.
y
=
A
+
BX
The following are the commands that appear on the sub-menus that
appear when you select 4(Sum), 5(Var), 6(MinMax), or
7(Reg) on the STAT menu while linear regression is selected as
the statistical calculation type.
See Appendix <#060> for information about the calculation
formula used for each command.
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Sum Sub-menu (11(STAT)4(Sum))
Select this
menu item:
When you want to obtain this:
1Σx2
2Σx
Sum of squares of the X-data
Sum of the X-data
3Σy2
4Σy
Sum of squares of the Y-data
Sum of the Y-data
5Σxy
6Σx3
7Σx2y
8Σx4
Sum of products of the X-data and Y-data
Sum of cubes of the X-data
Sum of (X-data squares × Y-data)
Sum of biquadrate of the X-data
Var Sub-menu (11(STAT)5(Var))
Select this
When you want to obtain this:
menu item:
1n
Number of samples
2o
Mean of the X-data
3xσn
4xσn–1
5p
Population standard deviation of the X-data
Sample standard deviation of the X-data
Mean of the Y-data
6yσn
7yσn–1
Population standard deviation of the Y-data
Sample standard deviation of the Y-data
MinMax Sub-menu (11(STAT)6(MinMax))
Select this
When you want to obtain this:
menu item:
1minX
2maxX
3minY
4maxY
Minimum value of the X-data
Maximum value of the X-data
Minimum value of the Y-data
Maximum value of the Y-data
Reg Sub-menu (11(STAT)7(Reg))
Select this
When you want to obtain this:
menu item:
1A
2B
3r
4m
5n
Regression coefficient constant term A
Regression coefficient B
Correlation coefficient r
Estimated value of x
Estimated value of y
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Appendix Linear Regression Calculation: <#061> to <#064>
• Examples <#062> through <#064> all use the data input in Example
<#061>.
*1 Estimated Value (y = –3 → m = ?)
*2 Estimated Value (x = 2 → n = ?)
Commands when Quadratic Regression Calculation
(_+CX2) Is Selected
With quadratic regression, regression is performed in accordance
with the following model equation.
y
=
A
+
BX
CX2
+
See Appendix <#065> for information about the calculation
formula used for each command.
Reg Sub-menu (11(STAT)7(Reg))
Select this
When you want to obtain this:
menu item:
1A
2B
Regression coefficient constant term A
Linear coefficient B of the regression coefficients
Quadratic coefficient C of the regression
coefficients
3C
4m1
5m2
6n
Estimated value of x1
Estimated value of x2
Estimated value of y
• Sum sub-menu (sums), Var sub-menu (number of samples, mean,
standard deviation), and MinMax sub-menu (maximum value,
minimum value) operations are the same those for linear regression
calculations.
Appendix Quadratic Regression Calculation:<#066> to <#068>
•
Examples <#066> through <#068> all use the data input in
Example <#061>.
Comments for Other Types of Regression
For details about the calculation formula of the command included
in each regression type, refer to the indicated calculation formulas
( Appendix <#069> to <#073>).
Statistical Calculation
Type
Calculation
Formula
Model Equation
Logarithmic Regression
(ln X)
y = A + BlnX
<#069>
<#070>
e Exponential Regression
(e^X)
y
=
AeBX
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Statistical Calculation
Type
Calculation
Formula
Model Equation
ab Exponential Regression
(A•B^X)
y
y
y
=
=
=
ABX
AXB
<#071>
<#072>
<#073>
Power Regression (A•X^B)
Inverse Regression (1/X)
B
X
A
+
Appendix Comparison of Regression Curves
• The following example uses the data input in Example <#061>.
<#074> Compare the correlation coefficient for logarithmic, e
exponential, ab exponential, power, and inverse regression.
(FREQ: OFF)
Appendix Other Types of Regression Calculation: <#075> to
<#079>
Command Usage Tips
• The commands included in the Reg sub-menu can take a long
time to execute in logarithmic, e exponential, ab exponential, or
power regression calculation when there are a large number of
data samples.
Base-
n
Calculations
(BASE-N)
The BASE-N Mode lets you perform arithmetic calculations, negative
value calculations, and logical operations with binary, octal, decimal,
and hexadecimal values.
All calculations in this section are performed in the BASE-N
Mode (N4).
k Number Base Setting and Value Input
Use the keys listed below to specify the number base.
The key markings used in this section are the ones that are above
each key, on the right.
Key
U
c
b
q
Number Base
Decimal
Screen Indicator
Dec
Hex
Bin
Hexadecimal
Binary
Octal
Oct
• The current number base setting is indicated in the second line of
the display.
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• The initial default number base setting when you enter the BASE-
N Mode is always decimal (DEC).
Inputting Values
In the BASE-N Mode, you can input values using the currently
selected number base.
• A Syntax ERROR occurs if you input values that are not allowed
for the currently selected number base (such as inputting 2 while
binary is selected).
• You cannot input fractional values or exponential values in the
BASE-N Mode. If a calculation produces a fractional value, the
decimal part is cut off.
Inputting Hexadecimal Values
Use the keys shown below to input the alphabetic letters (A, B, C, D,
E, F) required for hexadecimal values.
{A}
{B}
{C}
{D}
E
F
y e w s
c
t
Value Ranges
Base
Range
Positive: 0000000000000000 < x < 0111111111111111
Negative: 1000000000000000 < x < 1111111111111111
Binary
Positive: 00000000000 < x < 17777777777
Negative: 20000000000 < x < 37777777777
Octal
Decimal –2147483648 < x < 2147483647
Hexa- Positive: 00000000 < x < 7FFFFFFF
decimal Negative: 80000000 < x < FFFFFFFF
• The allowable calculation range is narrower from binary (16 bits)
than it is for the other number systems (32 bits).
• A Math ERROR occurs when a calculation result is outside the
applicable range for the number system being used.
Specifying the Base during Input
The BASE-N Mode lets you override the current default number base
setting and input a particular value using a different base. When
inputting the value, press 13(BASE) c to display page two of
the BASE menu, and then press the number key that corresponds
to the base you want to specify.
Press this key: To specify this number base:
1(d)
2(h)
3(b)
4(o)
Decimal (Base 10)
Hexadecimal (Base 16)
Binary (Base 2)
Octal (Base 8)
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The key operation below shows how to input a value of 3 using the
decimal number base, for example.
Ab13(BASE)c1(d)3
The value you input here is decimal number base.
Appendix
<#080> Calculate 1 + 1 in binary.
2
2
<#081> Calculate 7 + 1 in octal.
8
8
<#082> Calculate 1F + 1 in hexadecimal.
16
16
<#083> Convert the decimal value 30 to binary, octal, and
10
hexadecimal.
<#084> Transform the result of 5 + 5 to binary.
10
16
k Negative Number Calculations and Logical
Operations
To input a negative number calculation or logical operation command,
press 13(BASE) to display page one of the BASE menu, and
then press the number key that corresponds to the command you
want to specify.
Press this key: When you want to input this:
Logical operator “and” (logical product), which
returns the result of a bitwise AND
1(and)
Logical operator “or”(logical sum), which returns
the result of a bitwise OR
2(or)
Logical operator “xor” (exclusive logical sum),
which returns the result of a bitwise XOR
3(xor)
Logical operator “xnor” (exclusive negative
4(xnor)
logical sum), which returns the result of a bitwise
XNOR
“Not(” function, which returns the result of a
bitwise complement
5(Not)
6(Neg)
“Neg(” function, which returns the result of a
two’s complement
• Negative binary, octal, and hexadecimal values are produced by
taking the binary two’s complement and then returning the result
to the original number base. With the decimal number base,
negative values are displayed with a minus sign.
Appendix
Examples <#085> through <#090> show examples of calculations
with negative binary values and examples of logical operations.
Before starting each calculation, be sure to press Ab first.
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Equation Calculations
(EQN)
All calculations in this section are performed in the EQN Mode
(N5).
k Equation Types
An equation type menu appears when you press N5(EQN) and
enter the EQN Mode.
Key
Menu Item
EquationType
Simultaneous Linear
Equations with Two
Unknowns
1
a X + b Y = c
n
n
n
Simultaneous Linear
Equations with Three
Unknowns
2
a X + b Y + c Z = d
n
n
n
n
2
3
4
aX + bX + c = 0
Quadratic Equation
Cubic Equation
3
2
aX + bX + cX + d = 0
Changing the Current EquationType Setting
Press N5(EQN) to re-enter the EQN Mode.This clears all current
EQN Mode input and displays the equation type menu described
above.
k Inputting Coefficients
Use the coefficient editor screen to input the coefficients of an
equation.The coefficient editor screen shows input cells for each of
the coefficients required by the currently selected equation type.
Simultaneous linear
Cubic equation
equations with two unknowns
Rules for Inputting and Editing Coefficients
• Data you input is inserted into the cell where the cursor is located.
When you register input into a cell, the cursor moves to the next
cell to the right.
• When simultaneous linear equations with three unknowns or cubic
equation is selected as the equation type, the d column will not be
visible on the display when the coefficient editor screen is first
displayed. The d column will become visible when you move the
cursor to it, which causes the screen to shift.
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• The values and expressions you can input on the coefficient editor
screen are the same as those you can input in the COMP Mode
with Linear format.
• Pressing A while inputting data clears your current input.
• After inputting data, press =. This registers the value and displays
up to six of its digits in the currently selected cell.
• To change the contents of a cell, use the cursor keys to move the
cursor to the cell and then input the new data.
Initializing All Coefficients to Zero
You can clear all coefficients to zero by pressing the A key while
inputting values on the coefficient editor screen.
Coefficient Editor Screen Input Precautions
Coefficient editor screen precautions are basically the same as those
for the STAT editor screen. The only difference is that the first STAT
editor screen precaution does not apply in the case of the coefficient
editor screen.For details, see“STAT Editor Screen Input Precautions”.
k Solution Display
After inputting and registering values on the coefficient editor screen,
press = to display the solution(s) for the equation.
• Each press of = displays the next solution, if there is one.Pressing
= while the final solution is displayed returns to the coefficient
editor screen.
• In the case of simultaneous linear equations, you can use f and
c to switch the display between the solutions for X and Y (and
Z).
• When there are multiple solutions for a quadratic or cubic equation,
you can use the f and c keys to scroll the display between X1,
X2, and X3. The actual number of solutions depends on the
equation.
• Pressing A while a solution is displayed will return to the coefficient
editor screen.
• The display format of solutions is in accordance with the input/
output format and complex number display format settings of the
calculator’s setup screen.
• Note that you cannot transform values to engineering notation while
an equation solution is displayed.
Appendix Equation Calculation: <#091> to <#095>
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Matrix Calculations
(MATRIX)
You can save matrices under the names “MatA”, “MatB”, and “MatC”
in matrix memory. Matrix calculation results are stored in a special
Matrix Answer Memory named “MatAns”.
All calculations in this section are performed in the MATRIX
Mode (N6).
k Creating and Managing a Matrix
Creating a Matrix and Storing It in Matrix Memory
(1) In the MATRIX Mode, press 14(MATRIX)1(Dim).
• This displays the matrix selection screen.
• Note that the matrix selection screen also appears whenever
you enter the MATRIX Mode.
(2) Press a number key (1, 2, or 3) to specify the name of the
matrix you want to select.
• This displays a screen for configuring dimension settings.
c
f
(3) Press a number key (1 through 6) to specify the matrix
dimension you want to use.
• Pressing a number key to specify the matrix dimension causes
the matrix editor screen to appear.
MAT
“A” stands for “MatA”.
(4) Use the matrix editor screen to input each of the elements into
the matrix.
• Input is subject to the same rules as those that govern the
coefficient editor screen in the EQN Mode.For more information,
see “Rules for Inputting and Editing Coefficients”.
• If you want to create another matrix, repeat this procedure from
step (1).
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Copying the Contents of One Matrix to Another
Matrix
(1) Use the matrix editor screen to display the matrix you want to
copy, or display the Matrix Answer Memory screen.
• If you want to copy Matrix A, for example, press 14(MATRIX)
2(Data)1(MatA).
(2) Press 1t(STO).
• This causes the “STO” indicator to appear on the display.
(3) Specify the destination of the copy operation.
To specify this destination:
Press this key:
y(MatA)
Matrix A
Matrix B
Matrix C
e(MatB)
w(MatC)
• Pressing e(MatB) copies the matrix to Matrix B, and displays
the matrix editor screen for Matrix B.
k Performing Matrix Calculations
Pressing A while the matrix selection screen or matrix editor screen
is on the display switches to the matrix calculation screen.
Matrix Answer Memory Screen
The Matrix Answer Memory (MatAns) screen shows the results of
matrix calculations.
MAT
Stands for “MatAns”.
• You cannot edit the contents of a cell.
• To switch to the matrix calculation screen, press A.
• While the MatAns screen is on the display, you can press an
arithmetic operator key (like +or -) and use the screen contents
in a subsequent calculation, just as with Answer Memory contents.
For more information, see “Using Answer Memory to Perform a
Series of Calculations”.
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k Matrix Menu Items
The following are the menu items on the matrix menu that appears
when you press 14(MATRIX).
Select this
When you want to do this:
menu item:
Select a matrix (MatA, MatB, MatC) and specify its
dimension
1Dim
Select a matrix (MatA, MatB, MatC) and display its
data on the matrix editor screen
2Data
3MatA
4MatB
5MatC
Input “MatA”
Input “MatB”
Input “MatC”
6MatAns Input “MatAns”
7det
Input the “det(”function for obtaining the determinant
Input the “Trn(” function for obtaining a transposed
data in Matrix
8Trn
Appendix
2
1
1
1
1
0
0
–1
–1
1
<#096> Input MatA =
, MatC =
.
2
1
1
1
<#097> Copy MatA =
to MatB and edit the contents
–1
2
of MatB to MatB =
.
–1
2
• The following examples use the matrices input in Examples <#096>
and <#097> (MatA, MatB, MatC).
<#098> MatA + MatB (Adding Two Matrices)
<#099> MatA × MatB, MatB × MatA – MatA × MatB (Multiplying
Two Matrices)
<#100> 3 × MatA (Matrix Scalar Multiplication)
<#101> Obtain the determinant of Matrix A (det(MatA)).
<#102> Obtain the transposition of Matrix C (Trn(MatC)).
–1
<#103> Obtain the inverse matrix of Matrix A (MatA ).
–1
• Use the E key to input “ ”. Note that you cannot use
6 for this input.
<#104> Obtain the absolute value (Abs(MatB)) of each element of
Matrix B.
• Use 1w(Abs).
2
3
<#105> Determine the square (MatA ) or cube (MatA ) of Matrix A.
• Use w to specify squaring, and 1w(x3) to specify
cubing. Note that you cannot use 6 for this input.
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Generating a Number Table
from a Function
(TABLE)
All calculations in this section are performed in theTABLE Mode
(N7).
k Configuring a Number Table Generation
Function
The procedure below configures the number table generation
function with the following settings.
1
Function:
f(x) = x2
+
2
Start Value: 1, End Value: 5, Step Value: 1
LINE
(1) Press N7(TABLE).
(2) Input the function.
(3) After making sure the function is the way you want, press =.
• This displays the start value input screen.
Indicates the initial default start
value of 1.
• If the initial value is not 1, press 1 to specify the initial start
value for this example.
(4) After specifying the start value, press =.
• This displays the end value input screen.
Indicates the initial default end
value of 5.
• Specify the end value.
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(5) After specifying the end value, press =.
• This displays the step value input screen.
Indicates the initial default step
value of 1.
• Specify the step value.
• For details about specifying the start, end, and step values,
see “Start, End, and Step Value Rules”.
(6) After specifying the step value, press =.
• Pressing the A key returns to the function editor screen.
k Supported Function Types
• Except for the X variable, other variables (A, B, C, D, Y) and
independent memory (M) are all treated as values (the current
variable assigned to the variable or stored in independent memory).
• Only variable X can be used as the variable of a function.
• The derivative (d/dx), integration (∫), coordinate conversion (Pol,
Rec), and sum (Σ) functions cannot be used for a number table
generation function.
• Note that the number table generation operation causes the
contents of variable X to be changed.
k Start, End, and Step Value Rules
• Linear format is always used for value input.
• You can specify either values or calculation expressions (which
must produce a numeric result) for Start, End, and Step.
• Specifying an End value that is less than the Start value causes
an error, so the number table is not generated.
• The specified Start, End, and Step values should produce a
maximum of 30 x-values for the number table being generated.
Executing a number generation table using a Start, End, and Step
value combination that produces more than 30 x-values causes
an error.
Note
• Certain functions and Start, End, Step value combinations can
cause number table generation to take a long time.
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k Number Table Screen
The number table screen shows x-values calculated using the
specified Start, End, and Step values, as well as the values obtained
when each x-value is substituted in the function f(x).
• Note that you can use the number table screen for viewing values
only.Table contents cannot be edited.
• Pressing the A key returns to the function editor screen.
k TABLE Mode Precautions
Note that changing the input/output format settings (Math format or
Linear format) on the calculator’s setup screen while in the TABLE
Mode clears the number table generation function.
Vector Calculations
(VECTOR)
You can save vectors under the names “VctA”, “VctB”, and “VctC” in
vector memory. Vector calculation results are stored in a special
Vector Answer Memory named “VctAns”.
All calculations in this section are performed in the VECTOR
Mode (N8).
k Creating and Managing a Vector
Creating a Vector and Saving It in Vector Memory
(1) In the VECTOR Mode, press 15(VECTOR)1(Dim).
• This displays a vector selection screen.
• Note that the vector selection screen also appears whenever
you enter the VECTOR Mode.
(2) Press a number key (1, 2, or 3) to specify the name of the
vector you want to select.
• This displays a screen for configuring dimension settings.
(3) Press a number key (1 or 2) to specify the vector dimension
you want to use.
• You can select either 3-dimension (1) or 2-dimension (2).
• Pressing a number key to specify the dimension displays the
vector editor screen.
VCT
“A” stands for “VctA”.
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(4) Use the vector editor screen to input each element.
• Input is subject to the same rules as those that govern the
coefficient editor screen in the EQN Mode.For more information,
see “Rules for Inputting and Editing Coefficients”.
• If you want to create another vector, repeat this procedure from
step (1).
Copying the Contents of One Vector to Another
Vector
You can copy the contents of Vector Answer Memory (VctAns) or of
a vector in vector memory to another vector in vector memory. The
vector copy operation is basically the same as the matrix copy
operation. See “Copying the Contents of One Matrix to Another
Matrix” for more information.
k Performing Vector Calculations
To perform a vector calculation, display the vector calculation screen
by pressing the A key.
Vector Answer Memory Screen
TheVector Answer Memory screen shows the result of the last vector
calculation.
VCT
Stands for “VctAns”.
• You cannot edit the contents of a cell.
• To switch to the vector calculation screen, press A.
k Vector Menu Items
The following are the menu items on the vector menu that appears
when you press 15(VECTOR).
Select this
When you want to do this:
menu item:
Select a vector (VctA, VctB, VctC) and specify its
dimension
1Dim
Select a vector (VctA, VctB, VctC) and display its
data on the vector editor screen
2Data
3VctA
4VctB
5VctC
Input “VctA”
Input “VctB”
Input “VctC”
6VctAns Input “VctAns”
Input the “ • ”command for obtaining the dot product
of a vector
7Dot
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Appendix
<#106> Store VctA = (1, 2) and VctC = (2, –1, 2).
<#107> Copy VctA = (1, 2) to VctB and then edit Vector B to VctB =
(3, 4).
• The following examples use the vectors input in Examples <#106>
and <#107> (VctA, VctB, VctC).
<#108> VctA + VctB (Vector Addition)
<#109> 3 × VctA (Vector Scalar Multiplication)
VctB – 3 × VctA (Calculation example using VctAns)
•
<#110> VctA VctB (Vector Dot Product)
<#111> VctA × VctB (Vector Cross Product)
<#112> Obtain the absolute values of VctC.
<#113> Determine the size of the angle (angle unit:Deg) formed by
vectors A = (–1, 0, 1) and B = (1, 2, 0), and one of the size
1 vectors perpendicular to both A and B.
(A•B)
(A•B)
–1
*1 cos θ =
, which becomes θ = cos
A
B
A
B
(A × B)
*2 Size 1 vector perpendicular to both A and B =
A × B
Scientific Constants
Your calculator comes with 40 built-in constants that are commonly
used in scientific calculations. You can use the scientific constants
in any calculation mode except for BASE-N.
• To recall a scientific constant, press 17(CONST).This displays
the scientific constant menu. Input the two-digit number that
corresponds to the constant you want to recall. When you recall a
constant, its unique symbol appears on the display.
• The following are all of the built-in scientific constants.
01: proton mass; 02: neutron mass; 03: electron mass; 04: muon
mass;05:Bohr radius;06: Planck constant;07:nuclear magneton;
08: Bohr magneton; 09: Planck constant, rationalized; 10: fine-
structure constant; 11: classical electron radius; 12: Compton
wavelength; 13: proton gyromagnetic ratio; 14: proton Compton
wavelength; 15: neutron Compton wavelength; 16: Rydberg
constant; 17: atomic mass unit; 18: proton magnetic moment; 19:
electron magnetic moment; 20: neutron magnetic moment; 21:
muon magnetic moment; 22: Faraday constant; 23: elementary
charge; 24: Avogadro constant; 25: Boltzmann constant; 26: molar
volume of ideal gas; 27: molar gas constant; 28: speed of light in
vacuum;29:first radiation constant;30: second radiation constant;
31:Stefan-Boltzmann constant;32:electric constant;33:magnetic
constant; 34: magnetic flux quantum; 35: standard acceleration of
gravity; 36: conductance quantum; 37: characteristic impedance
of vacuum; 38: Celsius temperature; 39: Newtonian constant of
gravitation; 40: standard atmosphere
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• The values are based on ISO Standards (1992) and CODATA
Recommended Values (1998). For details, see Appendix
<#114>.
Appendix <#115> and <#116>
Perform all of these examples in the COMP Mode (N1).
Metric Conversion
The calculator’s built-in metric conversion commands make it simple
to convert values from one unit to another. You can use the metric
conversion commands in any calculation mode except for BASE-N
andTABLE.
To recall a metric conversion command, press 18(CONV).This
displays the metric conversion command menu. Input the two-digit
number that corresponds to the metric conversion you want to recall.
See Appendix <#117> for a list of all of the metric conversion
commands and conversion formulas.
• Conversion formula data is based on the “NIST Special Publication
811 (1995)”.
* “cal” uses the NIST value at 15°C.
Appendix <#118> to <#120>
Perform all of these examples in the COMP Mode (N1).
Technical Information
k Calculation Priority Sequence
The calculator performs calculations according to a calculation priority sequence.
•
•
•
Basically, calculations are performed from left to right.
Expressions within parentheses have the highest priority.
The following shows the priority sequence for each individual command.
1. Function with parentheses:
Pol(, Rec(
∫(, d/dx(, Σ(
P(, Q(, R(
–1
–1
–1
–1
–1
sin(, cos(, tan(, sin (, cos (, tan (, sinh(, cosh(, tanh(, sinh (, cosh (,
–1
tanh
(
3
log(, ln(, e^(, 10^(, '(, '(
arg(, Abs(, Conjg(
Not(, Neg(
det(, Trn(
Rnd(
2. Functions preceded by values, powers, power roots:
2
3
–1
r
g
x
x
, x , x , x!, ° ’ ”, °,
,
, ^(, '(
Normalized variate: ' t
Percent: %
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b
3. Fractions: a /c
4. Prefix symbol: (–) (negative sign)
d, h, b, o (base n symbol)
5. Metric conversion commands: cm'in, etc.
Statistical estimated value calculation: m, n, m1, m2
6. Permutations, combinations: nPr, nCr
Complex polar form symbol: ∠
7. Dot product: • (Dot)
8. Multiplication and division: ×, ÷
Multiplication where sign is omitted: Multiplication sign omitted immediately
before π, e, variables, scientific constants (2π, 5A, πA, 3mp, 2i, etc.), functions
with parentheses (2'(3), Asin(30), etc.)
9. Addition and subtraction: +, –
10. Logical AND: and
11. Logical OR, XOR, XNOR: or, xor, xnor
If a calculation contains a negative value, you may need to enclose the negative
value in parentheses. If you want to square the value –2, for example, you need to
2
2
input: (–2) . This is because x is a function preceded by a value (Priority 2,
above), whose priority is greater than the negative sign, which is a prefix symbol
(Priority 4).
Example:
2
y2w=
–2 = –4
2
(y2)w=
(–2) = 4
Multiplication and division, and multiplication where the sign is omitted are the
same priority (Priority 8), so these operations are performed from left to right
when both types are mixed in the same calculation. Enclosing an operation within
parentheses causes it to be performed first, so the use of parentheses can result
in different calculation results.
Example:
1
1/2i=
1 ÷ 2i =
i
1
2
1/(2i)=
1 ÷ (2i) = –
i
2
k Stack Limitations
This calculator uses memory areas called stacks to temporarily store lower
calculation priority sequence values, commands, and functions.The numeric stack
has 10 levels and the command stack has 24 levels, as shown in the illustration
below.
1
2
3
4
5
1
2
3
4
5
6
7
Numeric Stack
Command Stack
1
4
2
3
4
5
1
2
3
4
҂
5
6
7
҂
2
5
4
3
ѿ
ѿ
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A Stack ERROR occurs when the calculation you are performing causes the
capacity of either stack to be exceeded.
Stack Issues to Keep in Mind for Each Mode
•
In the CMPLX Mode, each input value uses two levels of the numeric stack,
regardless of whether the input value is a real number or a complex number.
This means that the numeric stack effectively has only five levels in the CMPLX
Mode.
•
The MATRIX Mode uses its own matrix stack, which is used in combination with
the general-purpose numeric stack.The matrix stack has three levels.Performing
a calculation that involves a matrix causes one level of the matrix stack to be
used for storage of the result. Squaring, cubing, or inverting a matrix also uses
one level of the matrix stack.
•
The VECTOR Mode uses its own vector stack, which is used in combination
with the general-purpose numeric stack.The vector stack has five levels.Vector
stack usage follows the same rules as the matrix stack, described above.
k Calculation Ranges, Number of Digits, and
Precision
The calculation range, number of digits used for internal calculation, and calculation
precision depends on the type of calculation you are performing.
Calculation Range and Precision
–99
99
to 9.999999999 × 10 or 0
Calculation Range
1 × 10
15 digits
Number of Digits for Internal
Calculation
Precision
In general, 1 at the 10th digit for a single
calculation. Precision for exponential display
is 1 at the least significant digit. Errors are
cumulative in the case of consecutive
calculations.
Function Calculation Input Ranges and Precision
Functions
Input Range
9
DEG 0Ϲ ꢀxꢀ Ͻ9҂10
sinx
RAD
0Ϲ ꢀxꢀ Ͻ157079632.7
10
GRA 0Ϲ ꢀxꢀ Ͻ1҂10
DEG 0Ϲ ꢀxꢀ Ͻ9҂10
9
cosx
tanx
RAD
0Ϲ ꢀxꢀ Ͻ157079632.7
10
GRA 0Ϲ ꢀxꢀ Ͻ1҂10
DEG Same as sinx, except when ꢀxꢀ= (2n–1)҂90.
RAD
Same as sinx, except when ꢀxꢀ= (2n–1)҂π/2.
GRA Same as sinx, except when ꢀxꢀ= (2n–1)҂100
.
sin–1x
cos–1x
0Ϲ ꢀxꢀ Ϲ1
99
tan–1x
0Ϲ ꢀxꢀ Ϲ9.999999999҂10
sinhx
coshx
0Ϲ ꢀxꢀ Ϲ230.2585092
99
sinh–1x
0Ϲ ꢀxꢀ Ϲ4.999999999҂10
99
cosh–1x 1Ϲ x Ϲ4.999999999҂10
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Functions
tanhx
tanh–1x
logx/lnx
10x
Input Range
99
0Ϲ ꢀxꢀ Ϲ9.999999999҂10
–1
0Ϲ ꢀxꢀ Ϲ9.999999999҂10
99
0ꢁ x Ϲ9.999999999҂10
99
–9.999999999҂10 Ϲ x Ϲ 99.99999999
ex
–9.999999999҂10 Ϲ x Ϲ 230.2585092
99
100
'x
0Ϲ x ꢁ 1 ҂ 10
50
x2
ꢀxꢀꢁ 1҂ 10
100
1/x
ꢀxꢀꢁ 1҂ 10
ꢀxꢀꢁ 1҂ 10
;
x G
0
3
100
'x
x!
0Ϲ x Ϲ 69 (x is an integer)
10
0Ϲ n ꢁ 1҂10 , 0Ϲ r Ϲ n (n, r are integers)
nPr
100
1Ϲ {n!/(n–r)!} ꢁ 1҂10
10
0Ϲ n ꢁ 1҂10 , 0Ϲ r Ϲ n (n, r are integers)
nCr
100
100
1Ϲ n!/r! ꢁ 1҂10
or 1Ϲ n!/(n–r)! ꢁ 1҂10
99
ꢀxꢀ, ꢀyꢀ Ϲ9.999999999҂10
x2+y2 Ϲ9.999999999҂10
Pol(x, y)
99
99
0Ϲ r Ϲ9.999999999҂10
Rec(r, ꢀ)
°’ ”
θ: Same as sinx
100
ꢀaꢀ, b, c ꢁ 1҂10
0 Ϲ b, c
100
ꢀxꢀꢁ1҂10
Decimal ↔ Sexagesimal Conversions
0°0'0"Ϲ ꢀxꢀ Ϲ9999999°59'59"
100
xŒ0: –1҂10
x҃0: yŒ0
ꢁylogxꢁ100
y
m
^(x )
xꢁ0: y҃n,
(m, n are integers)
2n+1
100
However: –1҂10
ꢁylogꢀxꢀꢁ100
100
yŒ0: x G 0, –1҂10 ꢁ1/x logyꢁ100
y҃0: xŒ0
yꢁ0: x҃2nѿ1,
x
2n+1
m
100
'
y
(m G 0; m, n are integers)
However: –1҂10
ꢁ1/x logꢀyꢀꢁ100
Total of integer, numerator, and denominator must be 10 digits or
less (including division marks).
b
a
/c
•
•
Precision is basically the same as that described under“Calculation Range and
Precision”, above.
^(x ), 'y, ', x!, nPr, nCr type functions require consecutive internal
calculation, which can cause accumulation of errors that occur with each
calculation.
y
x
3
•
Error is cumulative and tends to be large in the vicinity of a function’s singular
point and inflection point.
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k Error Messages
The calculator will display an error message when a result exceeds the calculation
range, when you attempt an illegal input, or whenever any other similar problem
occurs.
When an error message appears...
The following are general operations you can use when any error message
appears.
•
•
Pressing d or e displays to the calculation expression editing screen you
were using before the error message appeared, with the cursor located at the
position of the error. For more information, see “Displaying the Location of an
Error”.
Pressing A clears the calculation expression you input before the error message
appeared. You can then re-input and re-execute the calculation, if you want.
Note that in this case, the original calculation will not be retained in calculation
history memory.
Math ERROR
•
Cause
•
•
•
The intermediate or final result of the calculation you are performing exceeds
the allowable calculation range.
Your input exceeds the allowable input range (particularly when using
functions).
The calculation you are performing contains an illegal mathematical operation
(such as division by zero).
•
Action
•
•
Check the input values, reduce the number of digits, and try again.
When using independent memory or a variable as the argument of a function,
make sure that the memory or variable value is within the allowable range for
the function.
Stack ERROR
•
Cause
•
•
•
The calculation you are performing has caused the capacity of the numeric
stack or the command stack to be exceeded.
The calculation you are performing has caused the capacity of the matrix
stack to be exceeded.
The calculation you are performing has caused the capacity of the vector
stack to be exceeded.
•
Action
•
Simplify the calculation expression so it does not exceed the capacity of the
stack.
•
Try splitting the calculation into two or more parts.
Syntax ERROR
•
Cause
•
There is a problem with the format of the calculation you are performing.
•
Action
•
Make necessary corrections.
Argument ERROR
Cause
•
•
There is a problem with the argument of the calculation you are performing.
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•
Action
Make necessary corrections.
•
Dimension ERROR (MATRIX and VECTOR Modes only)
•
Cause
•
The matrix or vector you are trying to use in a calculation was input without
specifying its dimension.
•
You are trying to perform a calculation with matrices or vectors whose
dimensions do not allow that type of calculation.
•
Action
•
Specify the dimension of the matrix or vector and then perform the calculation
again.
•
Check the dimensions specified for the matrices or vectors to see if they are
compatible with the calculation.
Variable ERROR (SOLVE feature only)
•
Cause
•
You did not specify a solution variable, and there is no X variable in the equation
you input.
•
The solution variable that you specified is not included in the equation you
input.
•
Action
•
The equation you input must include an X variable when you do not specify
the solution variable.
•
Specify a variable that is included in the equation you input as the solution
variable.
Can’t Solve Error (SOLVE feature only)
•
Cause
•
The calculator could not obtain a solution.
•
Action
•
•
Check for errors in the equation that you input.
Input a value for the solution variable that is close to the expected solution
and try again.
Insufficient MEM Error
•
Cause
•
There is not enough memory to perform your calculation.
•
Action
•
Narrow the table calculation range by changing the Start, End, and Step values,
and try again.
Time Out Error
•
Cause
The current differential or integration calculation ends without the ending
condition being fulfilled.
Action
Try increasing the tol value. Note that this also decreases solution precision.
•
•
•
k Before assuming malfunction of the calculator...
Perform the following steps whenever an error occurs during a calculation or when
calculation results are not what you expected. If one step does not correct the
problem, move on to the next step.
Note that you should make separate copies of important data before performing
these steps.
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(1) Check the calculation expression to make sure that it does not contain any
errors.
(2) Make sure that you are using the correct mode for the type of calculation you
are trying to perform.
(3) If the above steps do not correct your problem, press the O key. This will
cause the calculator to perform a routine that checks whether calculation
functions are operating correctly. If the calculator discovers any abnormality,
it automatically initializes the calculation mode and clears memory contents.
For details about initialized settings, see “Initializing the Calculation Mode
and Other Settings” under “Calculation Modes and Calculator Setup”.
(4) Initialize all modes and settings by performing the following operation:
19(CLR) 1(Setup) =(Yes).
Reference
k Power Requirements and Battery
Replacement
This calculator is powered by a single AAA-size battery (R03 (UM-
4)).
Replacing the Battery
Dim figures on the display of the calculator indicate that battery power
is low. Continued use of the calculator when the battery is low can
result in improper operation.Replace the battery as soon as possible
when display figures becomes dim.
Even if the calculator is operating normally, replace the battery at
least once every two years.
Important!
• Removing the battery from the calculator causes independent
memory contents and values assigned to variables to be cleared.
1 Press 1A(OFF) to turn off the
calculator.
Screw
Screw
2 On the back of the calculator, remove
the screws and the back cover.
3 Remove the old battery.
4 Load a new battery into the calculator
with its positive
ends facing correctly.
and negative
k
l
5 Replace the back cover and secure it
in place with its screws.
6 Perform the following key operation:
O19(CLR)3(All)=(Yes).
• Make sure you perform the above key operation. Do not skip it.
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Auto Power Off
Your calculator will turn off automatically if you do not perform any
operation for about six minutes. If this happens, press the O key to
turn the calculator back on.
Specifications
Power Requirements:
AAA-size battery: R03 (UM-4) × 1
Battery Life: Approximately 17,000 hours (continuous display of
flashing cursor)
Power Consumption: 0.0002 W
OperatingTemperature: 0°C to 40°C
Dimensions: 13.7 (H) ҂ 80 (W) ҂ 161 (D) mm
9
1
5
/16ꢀ (H) ҂ 3 /8ꢀ (W) ҂ 6 /16ꢀ (D)
Approximate Weight: 110 g (3.9 oz) including the battery
Bundled Items: Hard Case
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CASIO COMPUTER CO., LTD.
6-2, Hon-machi 1-chome
Shibuya-ku, Tokyo 151-8543, Japan
SA0411-A
Printed in China
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