EL-546W - Calculator SHARP - Free user manual and instructions

Product Type	Scientific calculator
Brand	Sharp
Model	EL-546W
Display	2-line WriteView LCD
Number of Functions	336
Power Supply	Solar cell with battery backup (LR44)
Dimensions (W x D x H)	85.5 x 17 x 168.5 mm
Weight	Approx. 100 g
Logic System	Direct Algebraic Logic (D.A.L.)
Display Capacity	10-digit mantissa + 2-digit exponent
Memory	9 independent memory variables
Fraction Operations	Yes, with simplification and mixed numbers
Complex Number Support	Yes
Equation Solver	Yes (Newton method)
Statistical Functions	Yes, with SCAT data entry
Auto Power Off	Yes (approx. 10 minutes)
Battery Life	Approx. 3 years under normal use
Cleaning and Maintenance	Wipe with a soft, dry cloth. Do not use solvents
Safety Precautions	Do not expose to extreme temperatures, water, or humidity
Repair and Spare Parts	Contact Sharp authorized service centers for replacement parts

Frequently Asked Questions - EL-546W SHARP

How do I reset my Sharp EL-546W?

To reset the calculator, press the reset button located on the back using a pointed object. This will clear all memory and settings. Alternatively, you can press the AC button to clear the current entry.

How do I replace the battery?

Turn the calculator over, slide the battery cover off, and replace the old battery with a new LR44 battery. Ensure the polarity is correct. The calculator also has a solar cell, so it may continue to work in bright light even without a battery.

How do I perform fraction calculations?

Use the a b/c key to enter fractions. For example, press 1 a b/c 2 to display 1/2. You can also switch between improper fractions and mixed numbers using the SHIFT and a b/c key.

How do I change the display to decimal?

If your result is displayed as a fraction, press the SHIFT followed by a b/c (or the DEC key) to convert it to a decimal number. Similarly, you can use the F↔D function if available.

How does the WriteView display work?

The WriteView display shows equations and fractions exactly as they are written in textbooks, making it easier to enter and read expressions. It uses a 2-line LCD with multi-level digits.

How do I solve equations on this calculator?

Use the SOLVER mode. Enter your equation, set the initial guess, and press SOLVE. The calculator will compute the solution using Newton's method for up to 256 steps.

How do I calculate complex numbers?

Switch to CPLX mode using the MODE key. You can then enter complex numbers in rectangular (a+bi) or polar (r∠θ) form. The calculator supports arithmetic operations and conversions.

How do I use memory variables?

Use the STO command to store a value into a memory slot (A–I). For example, press 5 STO A. To recall, press RCL A. You have 9 variables for storing intermediate results.

Why is my calculator display blank?

Check if the calculator is in sleep mode; press ON to wake it. If it still does not display, try pressing the reset button or replacing the battery. Ensure the solar cell is exposed to light.

What type of battery does the EL-546W use?

The EL-546W uses a single LR44 battery as backup. Under normal use, the battery lasts about 3 years. The built-in solar cell can extend battery life significantly.

USER MANUAL EL-546W SHARP

©

Prefijo		Operación	Unidad
k	{kilo}	MATH 1 0	10-3
M	{Mega}	MATH 1 1	10-6
G	{Giga} {MATH} 1 2	10	9
T	{Tera}	MATH 1 3	10-12
m	{milli}	MATH 1 4	10-3
μ	{micro}	MATH 1 5	10-6
n	{nano}	MATH 1 6	10-9
p	{pico}	MATH 1 7	10-12
f	{lemto}	MATH 1 8	10 -10

Función modificar

[17]

③ Presione 2ndF ALGB.

http://sharp-world.com/calculator/

SHARP

SHARP CORPORATION

EL-506W EL-546W

CALCULATION EXAMPLES

ANWENDUNGSBEISPIELE

EXEMPLES DE CALCUL

EJEMPLOS DE CÁLCULO

EXEMPLOS DE CÁLCULO

ESEMPI DI CALCOLO

REKENVOORBEELDEN

PÉLDASZÁMÍTÁSOK

PŘÍKLADY VÝPOČTŮ

RÄKNEEXEMPEL

LASKENTAESIMERKKEJÄ

ПРИМЕРЫ ВЫЧИСЛЕНИЙ

UDREGNINGSEKSEMPLER

ตัวอย่างการดำเนวน

نماذج للحسابات

计算例子

CONTOH-CONTOH PENGHITUNGAN

CONTOH-CONTOH PERHITUNGAN

[1] ▲ ▼

13(5+2)=	0√√c 3 [ ] 5 [ + ] 2 [ ] -	21.
23×5+2=	3 [ × ] 5 [ + ] 2 [ -	17.
33×5+3×2=	3 [ × ] 5 [ + ] 3 [ × ] 2 [ -	21.
→1	2ndF ▲
→3	▼
→3	▼
→2	▲

[2] SET UP

100000÷3=
[NORM1]	ONVC	100000	÷3	-33'333.33333
→[FIX]	SETUP	1	0	33'333.33333
[TAB 2]	SETUP	2	2	33'333.333
→[SCI]	SETUP	1	1	3.33×10 64
→[ENG]	SETUP	1	2	33.33×10 63
→[NORM1]	SETUP	1	3	33'333.33333
3÷1000=
[NORM1]	ONVC	3	÷1000	=0.003
→[NORM2]	SETUP	1	4	3.×10 68
→[NORM1]	SETUP	1	3	0.003

[3] + - × ÷ ( ) +/- Exp

45+285÷3=	ON/C 45 + 285 ÷ 3 -					140.
18+6/15-8 =	( ) 18 (+) 6 ( ) ÷( ) 15 (-) 8 =					3.428571429
42×(-5)+120=	42 [ × ] (+/-) 5 (+) 120 (-)*1 (5 (+/-)) *1					-90.
(5×10^n)·(4×10^3)=	5 Eo 3 ÷ 4 Ep+/- 3 -					1'250'000.

[4]

34+57= 34 + 57 =				91.
45+57= 45 =				102.
68×25=	68 [×]	25 -		1'700.
68×40=		40 =		2'720.

[5]	sin	cos	tan	sin-1	cos-1	tan-1	π	hyp	arc hyp
	ln	log	ε4	104	X-1	X2	X3	√	yx
	√	√	nl	nPr	nCr	%

sin60[°]=	2N		60	-	0.866025403
cos π/4 [rad]=	-UP	0	1		0.707106781
	2ndF	π	÷	4	-
-1=[g]	-UP	0	2	2ndF	1 - 50.
	-UP	0	0
( 1.5 + 1.5)2 =		( & \\ sin & 1.5 )	( hyp \\ x2 )	-	20.08553692
5/7 =	2ndF	( 0 \\ tan \\ ÷ )	( 5\\ = )		0.895879734

In 20 =	20 -	2.995732274
log 50 =	50 -	1.698970004
e 3 =	2ndF x 3 -	20.08553692
10 1,7 =	2ndF 10 1 1.7 -	50.11872336
1/6 + 1/7 =	6 2ndF -1 + 7 2ndF -1 -	0.309523809
8 -2 -3 4 × 5 2 =	8 x +/- 2 - 3 x1 4 × 5 2 -	-2'024.984375
(12 y ) 14 =	12 x 3 x1 4 2ndF -1 -	6.447419591
8 3	8 a -	512.
√49 -4 √81 =	2ndF x 49 - 4 2ndF x 81 -	4.
3√27	2ndF x 27 -	3.
4! =	4 2ndF x -	24.
16P3 =	10 2ndF 3 -	720.
5C2 =	5 2ndF 2 -	10.
500×25%=	500 × 25 2ndF %	125.
120÷400=?%	120 ÷ 400 2ndF %	30.
500+(500×25%)=	500 + 25 2ndF %	625.
400-(400×30%)=	400 - 30 2ndF %	280.

• The range of the results of inverse trigonometric functions
- Der Ergebnisbereich für inverse trigonemetrische Funktionen
- Plage des résultats des fonctions trigonométriques inverses
- El rango de los resultados de funciones trigonométricas inversas
• Gama dos resultados das trigonométricas inversas
- La gamma dei risultati di funzioni trigonometriche inverse
- Het bereik van de resultaten van inverse trigonometrie
- Az inverz trigonometriai funkciók eredmény-tartománya
- Rozsah výsledků inverzních trigonometrických funkcí
- Omfång för resultaten av omvända trigonometriska funktioner
- Käänteisten trigonometristen funktioiden tulosten alue
• Диапазон результатов обратных тригонометрических функций
- Område for resultater af omvendte trigonometriske funktioner
- พิสัยของผลลัพทของ หึ่งกรุนตรีโกนมตริกผกผืน
• نطاق نتائج الدول المثلثية المع Kosovoة
- 反三角函数计算结果的范围
• Julat hasil fungsi trigonometri songsang
- Kisaran hasil fungsi trigonometri inversi

	θ = -1x,θ = -1x	θ = -1x
DEG	- 90 ≤ θ ≤ 90	0 ≤ θ ≤ 180
RAD	- π /2 ≤ θ ≤ π /2	0 ≤ θ ≤ π
GRAD	- 100 ≤ θ ≤ 100	0 ≤ θ ≤ 200

[6] d/dx fd x

d/dx ( x4 - 0.5x3 + 6x2)	ON/C	ALPHA		ν T	4	-	0.5	ALPHA
x = 2		2	+	6	NLPHA		*
dx=0.00002	2ndF	[ddx]	2	[ENT]	[ENT]			50.
x = 3	ENT	3	ENT	0.001	ENT			130.5000029
dx = 0.001
08( x2 - 5) dx	ON/C	ALPHA		2	[-]	5
n=100	ddx	2	ENT	8	ENT	[ENT]		138.
n=10	ENT	[ENT]	[ENT]	10	[ENT]			138.

[7] DRG▶

90° → [rad]	ONC 90 2ndF DRG▶	1.570796327
→ [g]	2ndF DRG▶	100.
→ [°]	2ndF DRG▶	90.
sin-10.8 = [°]	2ndF[ sin-1 0.8 [- ]	53.13010235
→ [rad]	2ndF DRG▶	0.927295218
→ [g]	2ndF DRG▶	59.03344706
→ [°]	2ndF DRG▶	53.13010235

[8] ALPHA RCL STO M+ M- ANS F1 F2 F3 F4

	ON/C	8 × 2	STO	M	16.
24 ÷ (8 × 2) = (8 × 2) × 5 =	24 [÷]	[ALPH]	[M]	[-]	1.5
	ALPHA	M	×	5 -	80.
	ON/C	[STO]	M		0.
150×3:M1	150 [×]	3 [M+]			450.
+\250:M2=M1+250	250 [M+]				250.
-]M2×5%	[RCL]	[M]	×	5 [2ndF, %]	35.
M	[2ndF]	[M]	[PCL]	[M]	665.

1=¥110	110 [STO][Y]	110.
¥26,510=?	26510 ÷ RCL Y -	241.
$2,750=¥?	2750 [X][RCL][Y] -	302'500.
r=3cm (r→Y)	3 STO Y	3.
πE=?	[2ndF][π][Alpha][Y][X2][-]	28.27433388
24/4+6 = 2.4...(A)	24 ÷ [4 + 6] -	2.4
3×(A)+60÷(A)=	3 X [Alpha](ANS) + 60 ÷
	ALPHANS=	32.2
πP⇒F1	[2ndF][π][Alpha][Y][X2]
	STOF1	F1
	3 STO Y	3.
V=?	RCL F1 X 4 ÷ 3 -	37.69911184

[9]

6+4=ANS	6 + 4 -	10.
ANS+5	+ 5 =	15.
8×2=ANS	8 [×] 2 -	16.
ANS 2	' -	256.
44+37=ANS	44 + 37 -	81.
=	2ndF [√] (-)	9.

[10] a ^b/c c d/c

31/2 + 4/3 = [acb]	(ONC) \\ 4 3 abcb \\ abcb 1 abcb \\ - 2 + \\ -
→[a.xxx]	abcb		4r56*
→[d/c][2ndF][s/c]			4.833333333
			29r6
102/3 =	2ndF 10+ \\ abcb 2 abcb \\ y+ 3 - \\ -	4.641588834
( 7/5 )5 =	7 abcb \\ abcb 5 y+ \\ y+ 5 - \\ -	16807r3125
( 1/8 )1/3 =	1 abcb \\ abcb 8 y+ \\ y+ 1 abcb \\ abcb 3 \\ -		1r2
√64/225 =	2ndF [√ ] 64 abcb \\ abcb 225 - \\ -		8r-15
2/3 =	2 \\ 3 y+ \\ y+ 3 \\ 4 abcb \\ -		8r81
1.2/2.3 =	1.2 abcb \\ abcb 2.3 - \\ -		12r23
1°2'3'' =	1 OTWS 2 OTWS 3 abcb \\ abcb 2 - \\ -		0°31'1.5''
1× 1092× 109 =	1 Exp 3 abcb \\ abcb 2 Exp 3 - \\ -		1r2
A=7	ONC 7 STG A		7.
4/A =	4 abcb \\ abcb ALPHA A A - \\ -		4r7
1.25 + 2/5 = [a.xxx]	1.25 + \\ - 2 abcb \\ abcb 5 = \\ -		1.65
→[a c ] abc			1r13,20

^*4_r5_r6=45/6

[11] BIN PEN OCT HEX DEC NEG NOT AND OR XOR XNOR

DEC(25)→BIN	ONC [2ndF]	DEC 25	2ndF	3IX	11001 b
HEX(1AC)	[2ndF]	EX 1AC
→BIN [2ndF]	[2ndF]				110101100 b
→PEN [2ndF]	[2ndF]				3203 p
→OCT	[2ndF]	[2ndF]			654 g
→DEC	[2ndF]	[2ndF]			428.
BIN(1010–100)	[2ndF]	[2ndF]	[1010]	- 100	10010 b
×11 =	X	11	-
BIN(111)→NEG	NEG	111	-		1111111001 h
HEX(1FF)+	[2ndF]	HEX 1FF	[2ndF]	[2ndF] +
OCT(512)=	512	-			1511 g
HEX(?)	[2ndF]	HEX			349 H
2FEC-	ONC	STC	M	[2ndF]	2FEC -
2C9E=(A)	2C9E	M+			34E H
+)2000-	2000	-
1901=(B)	1901	M+			6FF H
(C)	RCL	M			A4d H
1011 AND	ONC	2ndF	[2ndF]	1011 AND
101 = (BIN)	101	-			1 h
5A OR C3 = (HEX)	[2ndF]	[2ndF]	5A	[2ndF]	db H
NOT 10110 = (BIN)	[2ndF]	[2ndF]	[2ndF]	10110 [ - ]	1111101001 h
24 XOR 4 = (OCT)	[2ndF]	[2ndF]	24	[XOR] 4	20 g
B3 XNOR	[2ndF]	[2ndF]	B3	[XNOR]
2D = (HEX)	2D	-			FFFFFFF61 H
→DEC	[2ndF]	[2ndF]			-159.

[12] D'M'S ↔DEG MATH (→sec, →min)

12°39'18.05"→[10] [2ndF]↔DE3	ON/C 12 DMS 39 DMS 18.05	12.65501389
123.678→[60]	123.678 [2ndF]↔DE3	123°40'40.8"
3h30m45s +6h45m36s = [60]	3 (DMS) 30 (DMS) 45 (+) 6 (DMS)45 (DMS) 36 =	10°16'21."
1234°56'12" +0°0'34.567" = [60]	1234 (DMS) 56 (DMS) 12 +0 (DMS) 0 (DMS) 34.567 =	1234°56'47."
3h45m -1.69h = [60]	3 (DMS) 45 - 1.69 =2ndF ↔DE0	2°3'36."
sin62°12'24" = [10]	sin 62 (DMS) 12 (DMS) 24 =	0.884635235
24"→[ " ]	24 (DMS) MATH 2	86'400.
1500"→[ ' ]	0 (DMS) 0 (DMS) 1500 (MATH) 3	25.

[13] →rθ →xy , ←→

	6NUC 6 2ndF , 4
x = 6 y = 4 → r = \\ θ = [°]	2ndF → θ[r]	7.211102551
	2ndF [θ]	33.69006753
	2ndF [r]	7.211102551
	14 2ndF , 36
r = 14 θ = 36[°] → x = \\ y =	2ndF ,y[x]	11.32623792
	2ndF [y]	8.228993532
	2ndF [x]	11.32623792

[14] CNST

V0 = 15.3m/s	15.3 × 10 + 2 2ndF - ×
t = 10s	03 × 10 - = 643.3325
V0t + 1/2gt2 = ?m

[15] CONV

125yd = ?m

ONJC 125 [2ndF] [CONV] 5 [= ]

114.3

[16] MATH (k, M, G, T, m, μ, n, p, f)

100m×10k= 100 [MATH]	1	4	×
	10	[MATH]	1	0	=

[17] MDF SET UP

5÷9=ANS	ON/C	SET UP	1	0	SET UP	2	1
ANS×9=[FIX,TAB=1]	5	÷	9	=				0.6
	×	9	=	*1				5.0
	5	÷	9	=	2ndF	MDF		0.6
	×	9	=	*2				5.4
	SET UP		1	3

^*1 5.55555555555555×10 ^-1 ×9
*2 0.6×9

[18] MATH (SOLV)

sin x-0.5	ON/C	sin	ALPHA	x	-	0.5
Start= 0	MATH	0	0	'ENT	'ENT
Start= 180	ENT	180	ENT	'ENT		150.

[19] ALGB

	MODE 0
f(x) = x2 - 3x2 + 2	ALPHA X	yx	3 (-) 3 (ALPHA)
	X	X2	+ 2 (2ndF) [ALGB]
x = -1	1 (+/-) ENT
x = -0.5	2ndF [ALGB]	0.5 (+/-) ENT
2 + B2	2ndF √	( ALPHA A	Xx +
	ALPHA B	X2	2ndF [ALGB]
A = 2, B = 3	2 ENT	3 ENT	3.605551275
A = 2, B = 5	2ndF [ALGB]	ENT 5 (ENT)	5.385164807

[20] DATA (xy) Sx σ_X n x xⁱ SY σ_y y yⁱ xy r a b c x' y' ↔ MATH ( → t, P(, Q(, R))

DATA
95 [MODE (1) (0)		0.
80 95 [DATA]		1.
80 80 [DATA]		2.
75 [DATA]		3.
75 75 [(x,y)] 3 [DATA]		4.
75 50 [DATA]		5.
50
= [RCL] ( )		75.71428571
σx = [RCL] (Gx)		12.37179148
n = [RCL] (n)		7.
x = [RCL] (Σx)		530.
x2 = [RCL] (Σx^2)		41'200.
sx = [RCL] (Sx)		13.3630621
sx2 = (X^2) (=)		178.5714286
(95-x)/s.x × 10+50=	(95 - [ALPHA] (X) )÷ [ALPHA] (Sx) (X) 10+ 50 =	64.43210706
x = 60 → P(t) ?	[MATH 1 60 [MATH 0 , } =	0.102012
t = -0.5 → R(t) ?	[MATH 3 0.5 (+/-) ] =	0.691463
x y [MODE 1 1		0.
2 5 2 [(x,y) 5 DATA]		1.
2 5 [DATA]		2.
12 24 12 [(x,y) 24 DATA]		3.
21 40	21 [(x,y) 40 [(x,y) 3 [DATA]	4.
21 40 15 [(x,y) 25 DATA]		5.
21 40 [RCL] (a)		1.050261097
15 25 [RCL] (b)		1.826044386
	[RCL] (r)	0.995176343
	[RCL] (Sx)	8.541216597
	[RCL] (Sy)	15.67223812
x=3 → y'=?	3 [2ndF, y']	6.528394256
y=46 → x'=?	46 [2ndF, X']	24.61590706
x y [MODE 1 2		0.
12 41 12 [(x,y) 41 DATA]		1.
8 13 8 [(x,y) 13 [DATA]		2.
5 2 5 [(x,y) 2 [DATA]		3.
23 200 23 [(x,y) 200 [DATA]		4.
15 71 15 [(x,y) 71 [DATA]		5.
	[RCL] a	5.357506761
	[RCL] b	-3.120289663
	[RCL] c	0.503334057
x=10 → y'? = ?	10 [2ndF, y']	24.4880159
y=22 → x'? = ?	22 [2ndF] (x')	9.63201409
	[2ndF] ←→	-3.432772026
	[2ndF] ←→	9.63201409

[21] DATA ▲ ▼

DATA

30 MODE 1 0

40 30 [DATA]

40 40 (kx) 2 DATA

50 50 [DATA]

↓

DATA

30 ▼ ▼ ▼

45 45 45 3 DATA

45 ▼ 60 [DATA]

[22] = x/n σx = √ x² - n²n

sx = √ x ^ 2 - n x ^ 2n - 1 amp; x = x _ 1 + x _ 2 + ... + x _ n amp; x ^ 2 = x _ 1 ^ 2 + x _ 2 ^ 2 + ... + x _ n ^ 2

y = y/n σy = √ y ^ 2 - n y ^ 2n

sy = √ y ^ 2 - n y ^ 2n - 1 xy = x _ 1 y _ 1 + x _ 2 y _ 2 + ... + xny _ n y = y _ 1 + y _ 2 + ... + y _ n y ^ 2 = y _ 1 ^ 2 + y _ 2 ^ 2 + ... + y _ n ^ 2

[23]

Standardization conversion formula
Standard Umrechnungsformel
Formule de conversion de standardisation
Fórmula de conversión de estandarización
Fórmula de conversão padronizada
Formula di conversione della standardizzazione
Standaardisering omzettingsformule
Standard átváltási képlet
Vzorec pro prepočet rozdělení
Omvandlingsformel för standardisering
Normituksen konversiokaava
Формула стандартизованного преобразования
Omregningsformel for standardisering
สูตรแคลังมาตรฐาน
صيلة التحويل لتوحيد المقياس
标准化的转换公式
Rumus penukaran pemlawalan
Rumus konversi standarisasi

[24] MODE (2-VLE)

	MODE 2 D
2x + 3y = 4	2 ENT 3 ENT 4 ENT
5x + 6y = 7	5 ENT 6 ENT 7
x = ?	ENT [x]	-1.
y = ?	ENT [y]	2.
det(D) = ?	ENT [det(D)]	-3.

[25] MODE (3-VLE)

	MODE 2 1
x+y-z=9	1 [ENT] 1 [ENT] 1 [+/-] ENT 9 [ENT]
6y+6y-z=17	6 [ENT] 6 [ENT] 1 [+/-] ENT 17 [ENT]
14x-7y+2z=42	14 [ENT] 7 [+/-] ENT 2 [ENT] 42
x=?	[ENT] [y]	3.238095238
y=?	[ENT] [y]	-1.638095238
z=?	[ENT] [z]	-7.4
det(D)=?	[ENT] [det(D)]	105.

[26] MODE (QUAD, CUBIC)

	MODE 2 2
3x2 + 4x - 95 = 0	3 [ENT] 4 [ENT] +/− 95
x1 = ? [ENT]		5.
x2 = ? [ENT]		-6.333333333
	2ndF ENT
	MODE 2 3
5x2 + 4x2 + 3x + 7 = 0	5 [ENT] 4 [ENT] 3 [ENT] 7
x1 = ? [ENT]		-1.233600307
x2 = ? [ENT]		0.216800153
	2ndF ←→
x3 = ? [ENT]		1.043018296;
	2ndF ←→

[27] MODE (CPLX)

	[MODE] [3]
(12-6i) + (7+15i) - (11+4i) =	12 [—] 6 [i] + 7 [+] 15 [i] —
	[11] [+] 4 [i] [—] [x]	8.
	[2ndF] [↔] [y]	5. i
	[2ndF] [↔] [x]	8.
6×(7-9i) × (-5+8i) =	6 [×] [7] [—] 9 [i] [—] [x]
	[5] [+-] [+] 8 [i] [—] [x]	222.
	[2ndF] [↔] [y]	606.
16×(sin30°+icos30°)+(sin60°+icos60°)=	16 [×] [—] [sin] 30 [+]
	[i] [cos] 30 [—] [—] [sin] 60 [+]
	[i] [cos] 60 [—] [x]	13.85640646
	[2ndF] [↔] [y]	8. i

(1+i)	2ndF→xy 1+ i=	1.
↓	2ndF→r# [r]	1.414213562
r=?, θ=?	2ndF←→ [θ]	45.
(2-3i)2=	2ndF→xy 2-3 i|X2	-5.
	[x]	-12.
	[2ndF]←→ [v]
1/1+i=	1+ j 2ndF X - [v]	0.5
	[2ndF]←→ [v]	-0.5j
CONJ(5+2i)	[MATH][0][1]5[+]2[i][i][-][v]	5.
	[2ndF]←→ [v]	2.

[28] MODE (MAT)

[1 2]→ matA	MODE 4▼ 2 DATA 2 DATA 1 DATA 2 DATA3 DATA 4 DATAON/G MATH 2 0[▼ 2 DATA 2 DATA]3 [DATA] 1 [DATA] 2 [DATA] 6 [DATA]ON/G MATH 2 1
[3 1]→ matB
matA × matB = [7 13/17 27]	ON/C MATH 0 5 X MATH 0 1 -
matA-1= [-2 1/1.5 -0.5]	ON/C MATH 0 0 (2ndF) x-1 =
dim(matA,3,3) = [1 2 0/3 4 0/0 0]	ON/C MATH 3 0 MATH 0 02ndF , 3 2ndF , 3 ) -
fill(5,3,3) = [5 5 5/5 5 5/5]	ON/C MATH 3 1 5 2ndF ,3 2ndF , 3 ) =
cumul matA = [1 2/4 6]	ON/C MATH 3 2 MATH 0 0 -
aug(matA,matB) = [1 2 3 1/3 4 2 6]	ON/C MATH[3][3]MATH[0][0]2ndF , MATH 0 1 ) -
identity 3 = [1 0 0/0 1 0/0 1]	ON/C MATH 3 4 3 -
rnd_mat(2,3)	ON/C MATH 3 5 2 2ndF , 3 ] =
det matA = -2	ON/C MATH 4 0 MATH 0 8 =
trans matB = [3 2/1 6]	ON/C MATH 4 1 MATH 0 1 -
mat → list L1: {1 3}L2: {3 2}	ON/C MATH 5

[29] MODE (LIST)

	MODE 5
2,7,4→L1	3 [DATA] 2 [DATA] 7 [DATA] 4 [DATA]
-3,-1,-4→L2	ONJC MATH 2 0
	3 [DATA]
	+/- 3 [DATA] +/- 1 [DATA] +/- 4 [DATA]
	ONJC MATH 2 1
L1+L2 = (-1 6 0)	ONJC MATH 0 0 + MATH 0 1 =
sortA L1 = {2 4 7}	ONJC [MATH 3 0 [MATH 0 0] -
sortD L1 = {7 4 2}	ONJC [MATH 3 1 [MATH 0 0] -
dim(L1,5) = {2 7 4 0 0}	ONJC MATH 3 2 [MATH 0 0
	2ndF , 5 1 =
fill(5,5) = {5 5 5 5 5}	ONJC MATH 3 3 5 2ndF , 5 1 =
cumul L1 = {2 9 13}	ONJC [MATH 3 4 [MATH 0 0] -
df_list L1 = {5 -3}	ONJC MATH 3 5 [MATH 0 0] =
aug(L1,L2) = {2 7 4 -3 -1 -4}	ONJC [MATH 3 8 [MATH 0 0] -
	2ndF , MATH 0 1 ) =
min L1 = 2	ONJC [MATH 4 0 [MATH 0 0] -
max L1 = 7	ONJC [MATH 4 1 [MATH 0 0] -
mean L1 = 4.333333333	ONJC [MATH 4 2 [MATH 0 0] -
med L1 = 4	ONJC [MATH 4 3 [MATH 0 0] -
sum L1 = 13	ONJC [MATH 4 4 [MATH 0 0] -
prod L1 = 56	ONJC [MATH 4 5 [MATH 0 0] -

stdDv L1 = 2.516611478	[0NC] [MATH] [4] [6] [MATH] [0] [0] [-]
vari L1 = 6.333333333	[0NC] [MATH] [4] [7] [MATH] [0] [0] [-]
o_prod(L1,L2) = {-24 -4 19}	[0NC] [MATH] [4] [8] [MATH] [0] [0] [2ndF], [MATH] [0] [1] [-]
i_prod(L1,L2) = -29	[0NC] [MATH] [4] [9] [MATH] [0] [0] [2ndF], [MATH] [0] [1] [-]
abs L2 = 5.099019514	[0NC] [MATH] [4] [A] [MATH] [0] [1] =
list → matA matA: [2 -3] [7 -1] [4 -4]	[0NC] [MATH] [6]

[30]

FunctionFunktionFonctionFunciónFunçãoFunzioniFunctieFüggvény Megengedett számítási tartományFunkceFunktionFunktioФункцияFunktion fin grn الله函数FungsiFungsi	Dynamic rangezulässler BereichPlage dynamiqueRango dinámicoGama dinámicaCampi dinamiciRekencapaciteitDynamic rozsahDefinitionsomrádeDynaaminen alaДинамический диапазонDynamikomráde fin grn الله的なطانيسيكی取值范围Julat dinamikKisaran dinamis
sin x, cos x,tan x	DEG: |x| < 1010(tan x : |x| ≠ 90 (2n-1))*RAD: |x| < π/180 × 1010 (tan x : |x| ≠ π/2 (2n-1))*GRAD: |x| < 10/9 × 1010 (tan x : |x| ≠ 100 (2n-1))*
sin-x, cos-x	|x| ≤ 1
tan-1x,3y |x| < 10	100
ln x, log x	10-69≤ x < 1060
yx	• y > 0: -1060< x log y < 100• y = 0: 0 < x < 1010• y < 0: x = n(0 < |x| < 1: 1/x = 2n-1, x ≠ 0)*,-10-100< x log |y| < 100
xy	• y > 0: -1060< 1/x log y < 100 (x ≠ 0)• y = 0: 0 < x < 1010• y < 0: x = 2n-1(0 < |x| < 1: 1/x = n, x ≠ 0)*,-10-100< 1/x log |y| < 100
e'	-10100< x ≤ 230.2585092
10x	-10100< x < 100
sinh x, cosh x,tanh x	|x| ≤ 230.2585092
sinh-1x |x| < 10	50
cosh-1x	1 ≤ x < 1050
tanh-1x	|x| < 1
x2	|x| < 1060
x3	|x| < 2.15443469 × 1063
y'	0 ≤ x < 10100
x-1	|x| < 10100(x ≠ 0)
n!	0 ≤ n ≤ 69*
nPr	0 ≤ r ≤ n ≤ 99999999999*n!/(n-t)! < 10100
nCr	0 ≤ r ≤ n ≤ 99999999999*0 ≤ r ≤ 69 n!/(n-t)! < 10100
←DEG, D*M'S	0"0"0.00001" ≤ |x| < 10000"
x, y → r, 0	2 + y2 < 1060
r, θ → x, y	0 ≤ r < 10100DEG: |θ| < 1040RAD: |θ| < π/180 × 1010GRAD: |θ| < 10/9 × 1010
DRG▶	DEG→RAD, GRAD→DEG: |x| < 10100RAD→GRAD: |x| < π/2 × 1069
(A+Bi)+(C+Di)	|A + C| < 1060, |B + D| < 10600
(A+Bi)-(C+Di)	|A - C| < 1060, |B - D| < 10600
(A+Bi)×(C+Di)	(AC - BD) < 10100(AD + BC) < 10100

(A+Bi)÷(C+Di)	+ BDC2 + D2 < 10-100 - ADC2 + D2 < 10-100 C0 + D0 ≠ 0
→DEC	DEC : |x| ≤ 9999999999
→BIN	BIN : 100000000 ≤ x ≤ 1111111111
→PEN
→OCT	PEN : 2222222223 ≤ x ≤ 4444444444
→HEX
AND	OCT : 4000000000 ≤ x ≤ 7777777777
OR
XOR	HEX : FDABF41C01 ≤ x ≤ FFFFFFFFFF
XNOR
NOT	BIN : 1000000000 ≤ x ≤ 1111111111
	PEN : 2222222223 ≤ x ≤ 4444444444
	OCT : 4000000000 ≤ x ≤ 7777777777
	HEX : FDABF41C01 ≤ x ≤ FFFFFFFFFF
NEG	BIN : 1000000001 ≤ x ≤ 1111111111
	PEN : 2222222223 ≤ x ≤ 4444444444
	OCT : 4000000001 ≤ x ≤ 7777777777
	HEX : FDABF41C01 ≤ x ≤ FFFFFFFFFF

* n, r: integer / ganze Zahlen / entier / entero / inteiro / intero / geheel getal / egész számok / celé číslo / heltal / kokonaisluku / целые / heltal / จำนวนเต็ม / عدد صحیح / 整数 / integer / bilangan bulat

In Europe:

This equipment complies with the requirements of Directive 89/336/EEC as amended by 93/68/EEC.

METRIC CONVERSIONS
x 2ndF CONV 1 — 44

No.	UNIT	No.	UNIT	No.	UNIT
1	in→cm	16	kg→lb	31	J→cal r
2	cm→in	17	°F→°C	32	cal r →J
3	ft→m	18	°C→°F	33	hp→W
4	m→ft	19	gal (US)→	34	W→hp
5	yd→m	20	→gal (US)	35	ps→W
6	m→yd	21	gal (UK)→	36	W→ps
7	mile→km	22	→gal (UK)	37	kgf/cm→Pa
8	km→mile	23	fl oz (US)→m	38	Pa→kgf/cm 2
9	n mile→m	24	m →fl oz (US)	39	atm→Pa
10	m→n mile	25	fl oz (UK)→m	40	Pa→atm
11	acre→m 2	26	m →fl oz (UK)	41	mmHg→Pa
12	m 2 →acre	27	J→cal	42	Pa→mmHg
13	oz→g	28	cal→J	43	kgf·m→J
14	g→oz	29	J→cal 15	44	J→kgf·m
15	lb→kg	30	cal 15 →J