Texas Instruments TI-89 Tip List page 234

Graphing calculator
Hide thumbs Also See for TI-89:
Table of Contents

Advertisement

✤ 2 = s 2 n−1
n
The last line shows the identities we want, in which the desired population variance and standard
deviation are functions of the sample variance and standard deviation.
If desired, these definitions can be coded as simple functions:
Population standard deviation:
stddevp(x)
Func
©(list) population std dev of list
©28apr01/dburkett@infinet.com
stddev(x)*√(1-1/dim(x))
EndFunc
Population variance:
variancp(x)
Func
©(list) population variance of list
©28apr01/dburkett@infinet.com
variance(x)*(1-1/dim(x))
EndFunc
The built-in stddev() and variance() functions can both accept an optional second argument which is a
list of the frequencies of the first list elements. This feature is easily added with these two functions:
Population standard deviation, with frequencies:
stddevpf(x,f)
Func
©(list,freq) population std dev of list with element frequency 'freq'
©28apr01/dburkett@infinet.com
stddev(x,f)*√(1-1/sum(f))
EndFunc
Population variance, with frequencies:
varianpf(x,f)
Func
©(list,freq) population variance of list with element frequency 'freq'
©28apr01/dburkett@infinet.com
variance(x,f)*(1-1/sum(f))
EndFunc
✤ = s n−1
and
n
6 - 76

Hide quick links:

Advertisement

Table of Contents
loading

This manual is also suitable for:

Ti-92+

Table of Contents