
106 Chapter 6: Basic Function Graphing
06BASFUN.DOC TI-89/TI-92 Plus: Basic Function Graphing (English) Susan Gullord Revised: 02/23/01 4:09 PM Printed: 02/23/01 4:18 PM Page 106 of 22
Steps
³
TI-89
Keystrokes
›
TI-92 Plus
Keystrokes Display
1. Display the
MODE dialog box.
For Graph mode, select
FUNCTION.
3
B1
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3
B1
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2. Display the Home screen. Then
store the radius, 5, in variable r.
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5§R
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5!r
3. Display and clear the Y= Editor.
Then define y1(x) = rñ- xñ, the
top half of a circle.
In function graphing, you must define
separate functions for the top and
bottom halves of a circle.
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4. Define
y2(x) = ë rñ- xñ, the
function for the bottom half of
the circle.
The bottom half is the negative of the
top half, so you can define y2(x) =
ëy1(x).
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·Y1cXd
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·Y1cXd
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5. Select the
ZoomStd
viewing
window, which automatically
graphs the functions.
In the standard viewing window, both
the x and y axes range from ë10 to
10. However, this range is spread
over a longer distance along the x
axis than the y axis. Therefore, the
circle appears as an ellipse.
„6„6
6. Select
ZoomSqr.
ZoomSqr increases the range along
the x axis so that circles and squares
are shown in correct proportion.
„5„5
Note: There is a gap between the top and bottom halves of the circle because each half is a
separate function. The mathematical endpoints of each half are (-5,0) and (5,0). Depending on
the viewing window, however, the plotted endpoints for each half may be slightly different from
their mathematical endpoints.
Preview of Basic Function Graphing
Graph a circle of radius 5, centered on the origin of the coordinate system. View the circle
using the standard viewing window (ZoomStd). Then use ZoomSqr to adjust the viewing
window.
Notice slight gap
between top and
bottom halves.
Use the full function name
y1(x), not simply y1.