Sharp EL-506W specifications m2-VLE, m3-VLE, mQUAD, CUBIC, mMAT, mLIST, mCPLX

x – x	Standardization conversion formula
t = ––––
σx	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 přepočet rozdělení
	Omvandlingsformel för standardisering
	Normituksen konversiokaava
	îÓÏÛ· Òڇ̉‡ÚËÁÓ‚‡ÌÌÓ„Ó ÔÂÓ·‡ÁÓ‚‡ÌËfl
	Omregningsformel for standardisering

Rumus penukaran pemiawaian

Rumus konversi standarisasi

Coâng thöùc bieán ñoåi chuaån hoùa

m(2-VLE)

	a1x + b1y = c1		D	=	a1 b1
	a2x + b2y = c2				a2	b2
 2x + 3y = 4		m20
		2 ®3 ®4 ®

 5x + 6y = 7		5 ®6 ®7
x = ?		®[x]					–1.
y = ?		®[y]				2.
det(D) = ?		®[det(D)]					–3.

m(3-VLE)

a1x + b1y + c1z = d1			a1 b1 c1
a2x + b2y + c2z = d2	D	=	a2 b2 c2
a3x + b3y + c3z = d3			a3 b3 c3

m21

x + y – z = 9 1 ®1 ®1 ±®9 ®

 6x + 6y – z = 17 6 ®6 ®1 ±®17 ® 14x – 7y + 2z = 42 14 ®7 ±®2 ®42

x = ?	®[x]	3.238095238
y = ?	®[y]	–1.638095238
z = ?	®[z]	–7.4
det(D) = ?	®[det(D)]	105.

m(QUAD, CUBIC)

	m22
3x2 + 4x – 95 = 0 3 ®4 ®±95
x1 = ?	®	5.
x2 = ?	®	–6.333333333
	@®	5.
	m23
5x3 + 4x2 + 3x + 7 = 0 5 ®4 ®3 ®7
x1 = ?	®	–1.233600307
x2 = ?	®	0.216800153

y	• • • •		@{8 Ö70 +12	Ö25
A
			=[r]	18.5408873
r1	r
			@≠[θ]	∠ 42.76427608
	θ	B
θ1	θ2	r2
		x

r1 = 8, θ1 = 70° r2 = 12, θ2 = 25°

↓

r = ?, θ = ?°

(1 + i)	@}1 +Ü=	1.
↓	@{[r]	1.414213562
r = ?, θ = ?°	@≠[θ]	∠ 45.
	@}(2 -3Ü)L
(2 – 3i)2 =	=[x]	–5.
	@≠[y]	– 12. i
1	(1 +Ü)@•=[x] 0.5
—— =	@≠[y]	– 0.5 i
1 + i
CONJ(5+2i) =	∑0(5 +2 Ü)=[x] 5.
	@≠[y]	– 2. i

m(MAT)

										m4
	1 2	→ matA								]2 k2 k1 k2 k
	3 4									3 k4 k
	3 1	→ matB								ª∑20
										]2 k2 k
	2 6
										3 k1 k2 k6 k
										ª∑21
matA ⋅ matB =							7	13		ª∑00*∑01=
							17 27
matA–1=			–2		1					ª∑00@•=
			1.5 –0.5
							1 2 0			ª∑30∑00
dim(matA,3,3) =							3 4 0
							0 0 0			@,3 @,3 )=
				5 5 5						ª∑315 @,
fill(5,3,3) =				5 5 5
										3 @,3 )=
				5 5 5
cumul matA =						1 2				ª∑32∑00=
						4 6
aug(matA,matB) =									1 2 3 1	ª∑33∑00
									3 4 2 6	@,∑01)=
				1 0 0
identity 3 =				0 1 0						ª∑343 =
				0 0 1
rnd_mat(2,3)										ª∑352 @,3 )=
det matA = –2										ª∑40∑00=
trans matB =					3 2					ª∑41∑01=
					1 6
				L1: {1 3}
mat → list L2: {3 2}										ª∑5

m(LIST)

	m5
2, 7, 4 → L1	]3 k2 k7 k4 k
–3, –1, –4 → L2	ª∑20
	]3 k

±3 k±1 k±4 k ª∑21

L1+L2 = {–1 6 0}ª∑00+∑01=

sortA L1 = {2 4 7}ª∑30∑00=

sortD L1 = {7 4 2}ª∑31∑00=

• • • •

stdDv L1 = 2.516611478 ª∑46∑00=

vari L1 = 6.333333333 ª∑47∑00=

o_prod(L1,L2) = {–24 –4 19} ª∑48∑00 @,∑01)=

i_prod(L1,L2) = –29 ª∑49∑00 @,∑01)=

abs L2 = 5.099019514 ª∑4A∑01=

	2 –3
list → matA matA:	7 –1		ª∑6
	4 –4
Function				Dynamic range
Funktion				zulässiger Bereich
Fonction				Plage dynamique
Función				Rango dinámico
Função				Gama dinâmica
Funzioni				Campi dinamici
Functie				Rekencapaciteit
Függvény		Megengedett számítási tartomány
Funkce				Dynamický rozsah
Funktion				Definitionsområde
Funktio				Dynaaminen ala
îÛÌ͈Ëfl				ÑË̇Ï˘ÂÒÍËÈ ‰Ë‡Ô‡ÁÓÌ
Funktion				Dynamikområde
Fungsi				Julat dinamik
Fungsi				Kisaran dinamis
Haøm soá				Giôùi haïn Ñoäng
	DEG:		x < 1010
				(tan x : x ≠ 90 (2n–1))*
sin x, cos x,	RAD:			π	⋅ 1010
			x < —–
tan x				180		π
				(tan x : x ≠ — (2n–1))*
				10	⋅	2
						10
	GRAD: x < —–					10
				9
				(tan x : x ≠ 100 (2n–1))*
sin–1x,cos–1x	x ≤ 1
tan–1x, 3¿x	x < 10100
In x, log x	10–99≤ x < 10100
	• y > 0: –10100< x log y < 100
yx	• y = 0:		0 < x < 10100
	• y < 0: x = n					1
			(0 < l x l < 1: — = 2n–1, x ≠ 0)*,
						x
			–10100< x log y < 100
				1
	• y > 0: –10100< — log y < 100 (x ≠ 0)
				x
	• y = 0:		0 < x < 10100
x¿y	• y < 0: x = 2n–1					1
			(0 < x < 1 : — = n, x ≠ 0)*,
				1		x
			–10100< — log y < 100
				x
ex	–10100< x ≤ 230.2585092
10x	–10100< x < 100
sinh x, cosh x,	x ≤ 230.2585092
tanh x
sinh–1x	x < 1050
cosh–1x	1 ≤ x < 1050
tanh–1x	x < 1
x2	x < 1050
x3	x < 2.15443469 ⋅ 1033
¿x	0 ≤ x < 10100
x–1	x < 10100 (x ≠ 0)
n!	0 ≤ n ≤ 69*
nPr	0 ≤ r ≤ n ≤ 9999999999*
	n!			100
	—— < 10
	(n-r)!
	0 ≤ r ≤ n ≤ 9999999999*

	@≠	+ 1.043018296 i
x3 = ?	®	0.216800153

dim(L1,5) = {2 7 4 0 0}

ª∑32∑00 @,5 )=

nCr	0 ≤ r ≤ 69
	n!
	—— < 10100
	(n-r)!

@≠ – 1.043018296 i

m(CPLX)

m3

(12–6i) + (7+15i) – 12 -6 Ü+7 +15 Ü-

(11+4i) =	(11 +4 Ü)=[x] 8.
	@≠[y]	+ 5. i
	@≠[x]	8.
6⋅(7–9i) ⋅	6 *(7 -9 Ü)*
(–5+8i) =	(5 ±+8 Ü)=[x] 222.
	@≠[y]	+ 606. i
16⋅(sin30°+	16 *(s30 +
icos30°)÷(sin60°+	Üu30 )/(s60 +
icos60°)=	Üu60 )=[x]	13.85640646
	@≠[y]	+ 8. i

• • • •

fill(5,5) = {5 5 5 5 5}	ª∑335 @,
	5 )=
cumul L1 = {2 9 13}	ª∑34∑00=
df_list L1 = {5 –3}	ª∑35∑00=

aug(L1,L2) = {2 7 4 –3 –1 –4} ª∑36∑00 @,∑01)=

min L1 = 2	ª∑40∑00=
max L1 = 7	ª∑41∑00=

mean L1 = 4.333333333 ª∑42∑00=

med L1 = 4	ª∑43∑00=
sum L1 = 13	ª∑44∑00=
prod L1 = 56	ª∑45∑00=

• • • •

↔DEG, D°M’S	0°0’0.00001” ≤ x < 10000°
x, y → r, θ
		x2 + y2 < 10100
	0 ≤ r < 10100
	DEG:		θ < 1010
r, θ → x, y	RAD:		θ	π	⋅ 1010
				< —–
				180
	GRAD : θ			10	10
				< — ⋅ 10
				9
DRG	DEG→RAD, GRAD→DEG: x < 10100
					π	98
	RAD→GRAD: x < —					⋅ 10
					2
(A+Bi)+(C+Di)	A + C < 10100, B + D < 10100
(A+Bi)–(C+Di)	A – C < 10100, B – D < 10100
(A+Bi)⋅(C+Di)	(AC – BD) < 10100
	(AD + BC) < 10100

• • • •