PROGRAMMABLE SCIENTIFIC CALCULATOR
EL-5230 EL-5250
OPERATION MANUAL
Page
General Information
Programmable Scientific Calculator
Introduction
Before You Get Started
Chapter 2 General Information
Contents
Introduction
Chapter 1 Before You Get Started
Binary, Pental, Octal, Decimal and Hexadecimal Operations N-base
Chapter 3 Scientific Calculations
Chapter 7 Programming
Chapter 4 Statistical Calculations
Chapter 5 Equation Solvers
Chapter 6 Complex Number Calculations
How many digits can you remember?
Chapter 8 Application Examples
Purchasing with payment in n-month installments
Some like it hot Celsius-Fahrenheit conversion
Appendix
Introduction
Operational Notes
Example
NORMAL MODE
Key Notation in This Manual
πRŒ˚-10
Page
Preparing to Use the Calculator
Resetting the calculator
Before You Get Started
Chapter
The Hard Case
Calculator layout
Calculator Layout and Display Symbols
xy /r θ
Display
BUSY
2ndF
MODE-1 ƒNORMAL ⁄STAT ¤PROG ‹EQN
Selecting a mode
What you can do in each mode
Operating Modes
Entering and solving an expression
A Quick Tour
8Œ‰3-7˚-10.5
Turning the calculator on and off
110.4504172 8Œ‰3-7˚-10.5 8Œ‰3-7˚-10.5 =
110.4504172
Editing an expression
8Œ‰3-7˚-10.5=
NORMAL MODE
NORMAL MODE 0. π NORMAL MODE 0. πRŒ
Using variables
0. 2„ÒR
1ı3πRŒH
NORMAL MODE
Using simulation calculations ALGB
πRŒ= 201.0619298
1ı3πRŒH R=z 1ı3πRŒH= 678.5840132
1ı3πRŒH= 670.2064328
1ı3πRŒH H=8
Example
Using the solver function
AnsÒV 678.5840132 AnsÒV 678.5840132 V=1ı3πRŒH
V=1ı3πRŒH H=z V=1ı3πRŒH V=z678.5840132 V=1ı3πRŒH H=z
10.125
Other features
R¬ 678.5840132 L¬
Memory clear key
¤STAT ‹RESET
General Information
Clearing the Entry and Memories
Cursor keys
Overwrite mode and insert mode
Editing and Correcting an Equation
123456
Delete key
3˚5+3˚2= 21. 3˚5+3˚2
3˚5+3˚2= 21. 3˚5+2 3˚5+3˚2= 35+2
3˚5+3˚2=
Determination of the angular unit
The SET UP menu
SET UP ƒDRG ⁄FSE ¤
Setting the floating point numbers system in scientific notation
0. 6ÒA
Using Memories
Using alphabetic characters
Using global variables
1.25E-5ÒA1 0.0000125
Using local variables
6. A=
¬ƒA¡
¬ƒA¡
Using variables in an equation or a program
0.0000125 A1=
1ıA¡-1000A=
Global variable M
Using the last answer memory
3ι= 28.27433388
5Ans= 141.3716694
Mode
Using memory in each mode
A-L, N-Z
zALL DATA CL?z z YES¬DEL z z NO¬ENTERz
z ALL DATA z z CLEARED! z z z
Resetting the calculator
NORMAL MODE
Chapter
NORMAL mode
Scientific Calculations
Arithmetic operations
Constant calculations
Functions
jH$1.5 +
¤int
Math menu Functions
ƒabs
⁄ipart
24∂Ωsec
Function
Key operations
Result
Differential function
Differential/Integral Functions
Result
Integral function
Example
Key operations
When performing integral calculations
Random coin
Random Function
Random numbers
Random dice
Key operations
Angular Unit Conversions
Chain Calculations
Example
0∂31∂1.5∂
Fraction Calculations
4.833333333
4.641588834
Binary, Pental, Octal, Decimal, and Hexadecimal Operations N-base
11001.b
Time, Decimal and Sexagesimal Calculations
y =
Coordinate Conversions
r =
x =
Calculations Using Physical Constants
λc, n
Key operations
Result
λc, p
Prefix
Calculations Using Engineering Prefixes
100 @j6k
10 @j5e
Modify Function
Changing the value of variables and editing an equation
Solver Function
TŒ=4πGMR
Entering and solving an equation
A˚B=C˚D
A˚B=C˚D
A˚B=C˚D D=z
A˚B=C˚D
A˚B=C˚D
ERROR
Important notes
CALCULATION
πRŒH= 785.3981634
Simulation Calculation ALGB
Entering an expression for simulation calculation
Changing a value of variables and editing an expression
BCsinA2
BCsinA2
BCsinA2 B=z BCsinA2 C=5 BCsinA2= 7.5
Simulate an equation for different values
Chapter 3 Scientific Calculations
2BCsinA2 B=z
BCsinA2= 7.071067812
BCsinA2=
Saving an equation
Filing Equations
EQTN FILE ƒLOAD ⁄SAVE ¤DEL SAVETITLE?
SAVERING
DEL ¬º⁄RING º¤AREA-3 º‹CIRCUIT
Loading and deleting an equation
TITLERING DELETE¬DEL QUIT¬ENTER
Page
Chapter
Statistical Calculations
Inverse regression calculation
Linear regression calculation
Single-variable statistical calculation
Data correction
Data Entry and Correction
Quadratic regression calculation
Data entry
Example
30 d d d
sx =
Statistical Calculation Formulas
σx =
Σx 2 - nx
Chapter 4 Statistical Calculations
Normal Probability Calculations
Values for Pt, Qt, and Rt are given to six decimal places
Standardization conversion formula
t = -0.5 →Rt ?
Statistical Calculations Examples
⋅10+50=
x = 60 →Pt ?
Result
Key operations
x=3 → y=?
D = D =
Equation Solvers
Simultaneous Linear Equations
a1x + b1y = c1 a2x + b2y = c2
x = ?
Z= D=
x= 3.238095238 y=-1.638095238
x+ y- z =
X¤-6.333333333
Quadratic and Cubic Equation Solvers
Example
Example
X⁄-1.233600307 X¤ 0.216800153 +1.043018296i
Complex Number Entry
Complex Number Calculations
Chapter
+5.i
Selecting the NORMAL program mode or the NBASE program mode
PROG mode
PROGRAM MODE ƒRUN ⁄NEW ¤EDIT ‹DEL
Entering the PROG mode
ƒNORMAL ⁄NBASE
Creating a NEW Program
MODE
TITLE? NORMAL
SLOPE NORMAL Y=M¡X+5 SLOPE NORMAL M¡=?
Use of variables
Example
2. Entering the program
COMMAND-1 ƒPrint ⁄Print ¤Input ‹Wait
Programming Commands
Input and display commands
Indicates the line is a remark
Gosub
Flow control
Equalities and inequalities
Data
Statistical Commands
STAT
STAT xy
Editing a Program
ERROR LBL DUPLICATE BREAK
Error Messages
Deleting Programs
PROGRAM MODE ƒRUN ⁄NEW ¤EDIT ‹DEL
DEL ¬º⁄AREA º¤TEMP º‹STAT TITLEAREA DELETE¬DEL QUIT¬ENTER
TEMP NORMAL PROGRAM?
Application Examples
Programming Examples
Some like it hot Celsius-Fahrenheit conversion
Running the program
PROGRAM MODE ƒRUN ⁄NEW ¤EDIT ‹DEL
A + B + C T =
The Heron Formula
Result
SIDE LENGTHS
HERON NORMAL
Example
2B or not 2B N-base conversion
NBASE NBASE PROGRAM?
Key operations
Program code
Running the program
x - m t = sx2
T test
Example
Result
Program code
Key operations
Running the program
X 1 2+Y 1 2-X 2 2-Y 2 2X 2-X 3 - X 2 2+Y 2 2-X 3 2-Y 3 2X 1-X
A circle that passes through 3 points
X 1 2+Y 1 2-X 2 2-Y 2 2Y 2-Y 3 - X 2 2+Y 2 2-X 3 2-Y 3 2Y 1-Y
2X 1-X 2Y 2-Y 3 - X 2-X 3Y 1-Y
Result
Program code
Key operations
Example
DECAY NORMAL PROGRAM?
Radioactive decay
Example
T= YEARS
DECAY NORMAL
ORIGINAL MASS
Mº=?
Delta-Y impedance circuit transformation
Key operations
Program code
Key operations
1DELTA TO Y
2Y TO DELTA
Program code
A, B angles that strings make from perpendicular lines DMS
Obtaining tensions of strings
= -- =
sin A + B
Example
21.966
23.761 T=
Results
P price of the product
Purchasing with payment in n-month installments
n n-month installment
1 - 1 + i -n
i 0 S e
PRICE
PAYBYMNNORMAL
Print S
Running the program
Digital dice
Program code
Key operations
How many digits can you remember?
Key operations
Program code
Key operations
Program code
Running the program
Geosynchronous orbits
Calculation Examples
23∂56∂4.09∂Ωse
86164.09 86164.09 AnsÒT 8.616
TŒ=4πŒGM˚ R„ R=z
4.217
7.424
Twinkle, twinkle, little star Apparent magnitude of stars
Result
1Î0.4˚4.8-2. 89=
4.8-log0.0003 0.4=
Example
Result
DATA SET= 3. 7.95,108DATA DATA SET= DATA SET= 4. Í≈= 13254.15
Memory calculations
Example
Example
50Ç6= 15890700
15890700. 35∏5= 38955840
The state lottery
Appendix
Battery Replacement
Notes on battery replacement
When to replace the batteries
Cautions
Replacement procedure
z NO¬ENTERz
Automatic power off function
zALL DATA CL?z
z YES¬DEL z
The OPTION display
The OPTION menu
¤DELETE LCD CONTRAST + DARK ¬LIGHT
OPTION ƒCTRST ⁄M.CHK
Deleting equation files and programs
If an Abnormal Condition Occurs
DELETE ƒEQTN ⁄PROG
Solution
Error Messages
Error no
Error message
Range of expected values
Using the Solver Function Effectively
Newton’s method
‘Dead end’ approximations
Calculation accuracy
RANGEab
Changing the range of expected values
Solving y = sin x for y =
Equations that are difficult to solve
Solving y = x3 - 3x2 + x + 5 for y =
Calculation ranges
Technical Data
x, y → r, θ
Variables
Memory usage
Function
Dynamic range
Filing Equation functions
Priority levels in calculations
Specifications
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