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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
îÓÏÛ· Òڇ̉‡ÚËÁÓ‚‡ÌÌÓ„Ó ÔÂÓ·‡ÁÓ‚‡ÌËfl
Omregningsformel for standardisering
Rumus penukaran pemiawaian
Rumus konversi standarisasi
m (2-VLE)
a
x + b
y = c
1
1
1
D =
a
x + b
y = c
2
2
2
m20
2 ® 3 ® 4 ®
2x + 3y = 4
5 ® 6 ® 7
5x + 6y = 7
x = ?
® [x]
® [y]
y = ?
® [det(D)]
det(D) = ?
m (3-VLE)
x + b
y + c
z = d
a
1
1
1
1
a
x + b
y + c
z = d
D =
2
2
2
2
x + b
y + c
z = d
a
3
3
3
3
m21
1 ® 1 ® 1 ±® 9 ®
x + y – z = 9
6 ® 6 ® 1 ±® 17 ®
6x + 6y – z = 17
14 ® 7 ±® 2 ® 42
14x – 7y + 2z = 42
® [x]
x = ?
® [y]
y = ?
® [z]
z = ?
® [det(D)]
det(D) = ?
m (QUAD, CUBIC)
m22
3x
2
+ 4x – 95 = 0
3 ® 4 ®± 95
®
x1 = ?
x2 = ?
®
@®
m23
5x
3
+ 4x
2
+ 3x + 7 = 0 5 ® 4 ® 3 ® 7
®
x1 = ?
x2 = ?
®
@≠
x3 = ?
®
@≠
m (CPLX)
m3
(12–6i) + (7+15i) –
12 - 6 Ü+ 7 + 15 Ü-
( 11 + 4 Ü)= [x]
(11+4i) =
@≠ [y]
@≠ [x]
6×(7–9i) ×
6 *( 7 - 9 Ü)*
( 5 ±+ 8 Ü)= [x] 222.
(–5+8i) =
@≠ [y]
16 *(s 30 +
16×(sin30°+
Üu 30 )/(s 60 +
icos30°)÷(sin60°+
Üu 60 )= [x]
icos60°)=
@≠ [y]
• • • •
• • • •
y
A
r
r
1
B
θ
θ1
r
2
θ2
x
r1 = 8, θ1 = 70°
r2 = 12, θ2 = 25°
↓
r = ?, θ = ?°
(1 + i)
↓
r = ?, θ = ?°
(2 – 3i)
2
=
1
—— =
1 + i
CONJ(5+2i)
m (MAT)
1 2
→ matA
3 4
3 1
→ matB
2 6
matA × matB =
–2
matA
–1
=
1.5 –0.5
dim(matA,3,3) =
a
b
1
1
dim(matA,3,3) = 3 4 0
a
b
2
2
dim(matA,3,3) =
fill(5,3,3) =
5 5 5
fill(5,3,3) = 5 5 5
fill(5,3,3) =
5 5 5
–1.
2.
cumul matA =
–3.
aug(matA,matB) =
identity 3 =
1 0 0
a
b
c
1
1
1
identity 3 = 0 1 0
a
b
c
2
2
2
identity 3 =
0 0 1
a
b
c
3
3
3
rnd_mat(2,3)
det matA = –2
trans matB =
3.238095238
L1: {1 3}
–1.638095238
mat → list
L2: {3 2}
–7.4
105.
m (LIST)
2, 7, 4 → L1
–3, –1, –4 → L2
5.
–6.333333333
5.
L1+L2 = {–1 6 0}
sortA L1 = {2 4 7}
–1.233600307
i
sortD L1 = {7 4 2}
0.216800153
i
+
1.043018296
i
dim(L1,5) = {2 7 4 0 0}
0.216800153
i
1.043018296
–
i
fill(5,5) = {5 5 5 5 5}
cumul L1 = {2 9 13}
df_list L1 = {5 –3}
aug(L1,L2) = {2 7 4 –3 –1 –4} ª∑36∑00
8.
i
+
5.
i
min L1 = 2
8.
i
max L1 = 7
mean L1 = 4.333333333
i
+
606.
i
med L1 = 4
sum L1 = 13
prod L1 = 56
13.85640646
i
+
8.
• • • •
i
@{ 8 Ö 70 + 12 Ö 25
= [r]
@≠ [θ]
∠
42.76427608
@} 1 +Ü=
@{ [r]
1.414213562
@≠ [θ]
@}( 2 - 3 Ü)L
= [x]
@≠ [y]
( 1 +Ü)@•= [x] 0.5
@≠ [y]
∑0( 5 + 2 Ü)= [x]
@≠ [y]
m4
] 2 k 2 k 1 k 2 k
3 k 4 k
ª∑20
] 2 k 2 k
3 k 1 k 2 k 6 k
ª∑21
7 13
ª∑00*∑01=
17 27
1
ª∑00@•=
1 2 0
ª∑30∑00
@, 3 @, 3 )=
0 0 0
ª∑31 5 @,
3 @, 3 )=
1 2
ª∑32∑00=
4 6
ª∑33∑00
1 2 3 1
@,∑01)=
3 4 2 6
ª∑34 3 =
ª∑35 2 @, 3 )=
ª∑40∑00=
3 2
ª∑41∑01=
1 6
ª∑5
m5
] 3 k 2 k 7 k 4 k
ª∑20
] 3 k
± 3 k± 1 k± 4 k
ª∑21
ª∑00+∑01=
ª∑30∑00=
ª∑31∑00=
ª∑32∑00
@, 5 )=
ª∑33 5 @,
5 )=
ª∑34∑00=
ª∑35∑00=
@,∑01)=
ª∑40∑00=
ª∑41∑00=
ª∑42∑00=
ª∑43∑00=
ª∑44∑00=
ª∑45∑00=
• • • •
stdDv L1 = 2.516611478
18.5408873
i
vari L1 = 6.333333333
i
o_prod(L1,L2) = {–24 –4 19} ª∑48∑00
i_prod(L1,L2) = –29
abs L2 = 5.099019514
1.
i
list → matA matA:
2 –3
i
list → matA matA: 7 –1
45.
∠
i
list → matA matA:
4 –4
–5.
i
12.
–
i
Function
i
0.5
Funktion
–
i
Fonction
5.
i
Función
2.
–
i
Função
Funzioni
Functie
Függvény
Funkce
Funktion
Funktio
îÛÌ͈Ëfl
Funktion
Fungsi
Fungsi
DEG:
sin x, cos x,
RAD:
tan x
GRAD: | x | < —– × 10
| x | ≤ 1
–1
–1
sin
x , cos
x
tan
–1
x,
3
¿ x
| x | < 10
In x , log x
10
–99
• y > 0: –10
• y = 0: 0 < x < 10
y x
• y < 0: x = n
• y > 0: –10
• y = 0: 0 < x < 10
x ¿y
• y < 0: x = 2n–1
e x
–10
10 x
–10
sinh x, cosh x,
| x | ≤ 230.2585092
tanh x
sinh
–1
x
| x | < 10
1 ≤ x < 10
–1
cosh
x
tanh
–1
| x | < 1
x
x
2
| x | < 10
| x | < 2.15443469 × 10
3
x
0 ≤ x < 10
¿ x
x
–1
| x | < 10
0 ≤ n ≤ 69*
n!
0 ≤ r ≤ n ≤ 9999999999*
nPr
n!
—— < 10
(n-r)!
0 ≤ r ≤ n ≤ 9999999999*
0 ≤ r ≤ 69
nCr
n!
—— < 10
(n-r)!
↔DEG, D°M'S
0°0'0.00001" ≤ | x | < 10000°
x, y → r, θ
x
0 ≤ r < 10
DEG:
r, θ → x, y
RAD:
GRAD : | θ | < — × 10
DEG→RAD, GRAD→DEG: | x | < 10
DRG |
RAD→GRAD: | x | < — × 10
(A+Bi)+(C+Di)
| A + C | < 10
(A+Bi)–(C+Di)
| A – C | < 10
(AC – BD) < 10
(A+Bi)×(C+Di)
(AD + BC) < 10
• • • •
ª∑46∑00=
ª∑47∑00=
@,∑01)=
ª∑49∑00
@,∑01)=
ª∑4A∑01=
ª∑6
Dynamic range
zulässiger Bereich
Plage dynamique
Rango dinámico
Gama dinâmica
Campi dinamici
Rekencapaciteit
Megengedett számítási tartomány
Dynamický rozsah
Definitionsområde
Dynaaminen ala
ÑË̇Ï˘ÂÒÍËÈ ‰Ë‡Ô‡ÁÓÌ
Dynamikområde
Julat dinamik
Kisaran dinamis
| x | < 10
10
(tan x : | x | ≠ 90 (2n–1))*
π
| x | < —– × 10
10
180
π
(tan x : | x | ≠ — (2n–1))*
2
10
10
9
(tan x : | x | ≠ 100 (2n–1))*
100
≤ x < 10
100
100
< x log y < 100
100
1
(0 < l x l < 1: — = 2n–1, x ≠ 0)*,
x
–10
100
< x log | y | < 100
1
< — log y < 100 (x ≠ 0)
100
x
100
1
(0 < | x | < 1 : — = n, x ≠ 0)*,
x
1
–10
100
< — log | y | < 100
x
< x ≤ 230.2585092
100
100
< x < 100
50
50
50
33
100
(x ≠ 0)
100
100
100
2
2
100
+ y
< 10
100
| θ | < 10
10
π
| θ | < —– × 10
10
180
10
10
9
100
π
98
2
100
100
, | B + D | < 10
100
, | B – D | < 10
100
100
100
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