User Manual


k

Lower 
Upper 

Z 
Lower, Upper = o + Z( /2) · σ/
'
n
α
Z 
Lower, Upper = (o
1
o
2
) + Z( /2) σ /n
1
+ σ /n
2
2
1
2
2
α
Z 
Lower, Upper = x/n + Z( /2) 1/n · (x/n · (1 – x/n))
α

Z 
Lower, Upper = (x
1
/
n
1
x
2
/
n
2
)
+ Z( /2) (x
1
/
n
1
· (1
x
1
/
n
1
))/
n
1
+ (
x
2
/
n
2
· (1
x
2
/
n
2
))/
n
2
α

t 
Lower, Upper = o + t
n−1
( /2)
· s
x
/'n
α

t 

Lower, Upper = (o
1
o
2
) + t
n
1
+n
2
−2
( /2) s
p
2
(1/n
1
+ 1/n
2
)
s
p
= ((n
1
– 1)s
x
1
2
+ (n
2
– 1)s
x
2
2
)/(n
1
+ n
2
– 2)
α

t 

Lower, Upper
= (o
1
o
2
) +
t
df
( /2) 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))
α
C = (s
x
1
2
/
n
1
)/(s
x
1
2
/
n
1
+ s
x
2
2
/
n
2
)
α

α
 < 
Z 
α

α

t
df

α
t
df