User's Manual
Statistics 12-7
8312STAT.DOC TI-83 international English Bob Fedorisko Revised: 02/19/01 12:42 PM Printed: 02/19/01 1:37
PM Page 7 of 38
The residual pattern indicates a curvature associated with this data set for
which the linear model did not account. The residual plot emphasizes a
downward curvature, so a model that curves down with the data would be
more accurate. Perhaps a function such as square root would fit. Try a power
regression to fit a function of the form y = a 
ä
 x
b
.
22. Press 
o
 to display the 
Y=
 editor.
Press 
‘
 to clear the linear regression
equation from 
Y
1
. Press 
}
Í
 to turn
on plot 1. Press 
~
Í
 to turn off plot
2.
23. Press 
q
 9 to select 9:ZoomStat from
the 
ZOOM
 menu. The window variables
are adjusted automatically, and the
original scatter plot of time-versus-
length data (plot 1) is displayed.
24. Press 
…
~
ƒ
 [
A
] to select
A:PwrReg from the 
STAT CALC
 menu.
PwrReg is pasted to the home screen.
Press 
y
 [
L1
] 
¢
y
 [
L2
] 
¢
. Press 
~
1 to display the 
VARS Y
.
VARS
FUNCTION
 secondary menu, and then
press 
1 to select 1:Y
1
. L
1
, L
2
, and Y
1
 are
pasted to the home screen as arguments
to 
PwrReg.
25. Press 
Í
 to calculate the power
regression. Values for 
a and b are
displayed on the home screen. The
power regression equation is stored in
Y
1
. Residuals are calculated and stored
automatically in the list name 
RESID.
26. Press 
s
. The regression line and the
scatter plot are displayed.










