Distribution Functions - Texas Instruments TI-83 Manual Book

Ti ti-83: user guide
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Distribution Functions

DISTR menu
normalpdf(
To display the
DISTR
DISTR DRAW
1: normalpdf(
2: normalcdf(
3: invNorm(
4: tpdf(
5: tcdf(
2
6: c
pdf(
2
7: c
cdf
8: Üpdf(
9: Ücdf(
0: binompdf(
A: binomcdf(
B: poissonpdf(
C: poissoncdf(
D: geometpdf(
E: geometcdf(
Note: L1å99 and 1å99 specify infinity. If you want to view the area left
of upperbound, for example, specify lowerbound = L1å99.
computes the probability density function
norwmalpdf(
(pdf) for the normal distribution at a specified x value. The
defaults are mean m =0 and standard deviation s =1. To plot
the normal distribution, paste
The probability density function (pdf) is:
(
1
f x
( )
e
2
m
s]
x[
normalpdf(
,
,
)
Tip: For plotting the normal distribution, you can set window variables
Xmin
Xmax
so that the mean m falls between them, and then
and
0:ZoomFit
select
from the
Inferential Statistics and Distributions 13-29
menu, press y [
Normal probability density
Normal distribution probability
Inverse cumulative normal distribution
Student-t probability density
Student-t distribution probability
Chi-square probability density
Chi-square distribution probability
Û probability density
Û distribution probability
Binomial probability
Binomial cumulative density
Poisson probability
Poisson cumulative density
Geometric probability
Geometric cumulative density
normalpdf(
2
x
)
2
2
,
0
Note: For this example,
Xmin = 28
Xmax = 42
Ymin = 0
Ymax = .25
ZOOM
menu.
].
DISTR
to the
editor.
Y=

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