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TI InequalityGraphing. Book Page 47 Friday, February 27, 2004 3:10 PM Objectives Use linear programming to solve problems involving maximum and minimum values Use the Inequality Graphing application
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How to fill out ti inequalitygraphing:

01
Start by identifying the given inequality. This can be in the form of "y > mx + b" or "y < mx + b".
02
Choose a range of values for the independent variable, usually x, and determine the corresponding values of the dependent variable, y. You can use a table to organize these values.
03
Plot the points on a coordinate plane using the given values. Each point should represent a valid solution to the inequality.
04
Depending on the given inequality, shade the region above or below the line connecting the plotted points. Use a dotted line if the inequality is strict (>, <) and a solid line for non-strict inequalities (≥, ≤).
05
Test a point not on the line to determine which side of the line represents the solutions to the inequality. If the tested point satisfies the inequality, shade the region that includes it; otherwise, shade the opposite region.

Who needs ti inequalitygraphing?

01
Students studying algebra or precalculus courses can benefit from ti inequalitygraphing. It helps them visualize and understand inequalities through graphical representations.
02
Teachers can use ti inequalitygraphing as a teaching tool to explain concepts of linear inequalities to their students. It allows for interactive and engaging lessons.
03
Professionals in fields such as economics, engineering, or data analysis might also find ti inequalitygraphing useful. It provides a visual representation of inequalities, which can help support decision-making processes or analyze data.
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Ti inequalitygraphing is a method of visually representing inequalities on a graph.
Ti inequalitygraphing may be required to be filed by individuals, businesses, or organizations depending on the specific circumstances.
Ti inequalitygraphing can be filled out by plotting the inequalities on a coordinate plane and shading the appropriate regions.
The purpose of ti inequalitygraphing is to provide a visual representation of inequalities and their solutions.
Ti inequalitygraphing typically requires the inequalities, variables, and any relevant constraints to be reported.
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