Casio fx-CG50 User Manual Page 271

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6-69
9. Statistikformeln
k Test
Test
1-Stichproben
Z -Test
z
= (oμ
0
)/(σ/'n )
2-Stichproben Z -Test
z
= (o
1
o
2
)/ (σ /n
1
) + (σ /n
2
)
2
1
2
2
1-Prop- Z -Test
z
= (x/np
0
)/ p
0
(1 – p
0
)/n
2-Prop-
Z -Test
z
= (x
1
/n
1
x
2
/n
2
)/ pˆ
(1 – pˆ
)(1/n
1
+ 1/n
2
)
1-Stichproben-
t -Test
t = (oμ
0
)/(s
x
/'n )
2-Stichproben-
t -Test
(zusammengefasst)
t = (o
1
o
2
)/ s
p
2
(1/n
1
+ 1/n
2
)
df = n
1
+ n
2
− 2
s
p
= ((
n
1
– 1)s
x
1
2
+ (n
2
– 1)s
x
2
2
)/(n
1
+ n
2
– 2)
2-Stichproben-
t -Test (nicht
zusammengefasst)
t = (o
1
o
2
)/ s
x
1
2
/n
1
+ s
x
2
2
/n
2
C = (s
x
1
2
/n
1
)/(s
x
1
2
/n
1
+ s
x
2
2
/n
2
)
df = 1/(C
2
/(n
1
– 1) + (1 – C)
2
/(n
2
– 1))
LinearReg-
t -Test
t = r (n – 2)/(1 – r
2
)
b =
Σ
(x
i
o)(y
i
p)/
Σ
(x
i
o)
2
a = pbo
i=1
n
i=1
n
χ
2
-GOF-Test
O
i
: Das i -te Element der
beobachteten Liste
E
i
: Das i -te Element der
erwarteten Liste
χ
2
-2-Weg-Test
O
ij
: Das Element in Zeile i , Spalte
j der beobachteten Matrix
E
ij
: Das Element in Zeile i , Spalte
j der erwarteten Matrix
2-Stichproben-
F -Test
F = s
x
1
2
/s
x
2
2
ANOVA-Test
F = MS/MSe
SS
=
Σ
n
i
(o
i
o)
2
MS = SS/Fdf MSe = SSe/Ed
f
i=1
k
Fdf = k1 Edf =
Σ
(n
i
– 1)
SSe =
Σ
(n
i
– 1)s
xi
2
i=1
k
i=1
k
χ
2
=
Σ
(O
i
E
i
)
2
/E
i
i
k
χ
2
=
ΣΣ
(O
ij
E
ij
)
2
/E
ij
i
k
j
R
E
ij
=
Σ
O
ij
Σ
O
ij
/
Σ
Σ
O
i
j
i=1
k
i=1
k
j=1
R
j=1
R
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