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Name Date Systems of Linear Inequalities 5.7 For use with Exploration 5.7 Essential Question How can you graph a system of linear inequalities? 1 EXPLORATION: Graphing Linear Inequalities Work with
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How to fill out systems of linear inequalities

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How to fill out systems of linear inequalities:

01
Identify the given linear inequalities: Start by identifying each individual linear inequality in the system. Write down each inequality in standard form, where the variables are on the left side and the constant is on the right side.
02
Graph each inequality: Plot the graph for each linear inequality separately on a coordinate plane. Use different colors or shading techniques to distinguish between the regions that satisfy each inequality. Remember to note whether the inequality includes a solid line (≤ or ≥) or a dashed line (< or >).
03
Determine the overlapping region: Locate the overlapping region on the coordinate plane where all the colored/shaded areas intersect. This is the solution region for the system of linear inequalities. It represents the set of values that satisfy all the given inequalities simultaneously.
04
Express the solution: Write the solution to the system of linear inequalities in interval notation or as an inequality using the variables. For example, if the solution region is a shaded area bounded by x ≥ 2, y > 3, and y ≤ 5, you could express the solution as 2 ≤ x < ∞ and 3 < y ≤ 5.

Who needs systems of linear inequalities:

01
Students studying mathematics: Systems of linear inequalities are commonly taught in algebra or pre-calculus courses. Students learning about graphing and solving inequalities can benefit from understanding how to fill out systems of linear inequalities.
02
Scientists and engineers: Linear inequalities are used in various fields to model real-world situations. Scientists and engineers may use systems of linear inequalities to find feasible solutions to optimization problems or to analyze constraints in a system.
03
Economists and financial analysts: In economics and finance, systems of linear inequalities are used to represent constraints in production processes, resource allocation, or budgeting. Economists and financial analysts can utilize these systems to make decisions based on specific conditions and limitations.
04
Planners and urban developers: Systems of linear inequalities can assist in urban planning and development projects. By modeling factors like population growth, resource availability, and infrastructure requirements, planners can use systems of linear inequalities to optimize city layouts, transportation networks, and land usage.
05
Analysts in operations research: Operations research involves optimizing complex systems, such as supply chains, production processes, and scheduling. Systems of linear inequalities are instrumental in formulating these problems as mathematical models and finding optimal solutions to improve efficiency and maximize outcomes.
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Systems of linear inequalities are a set of multiple linear inequalities involving the same set of variables.
Systems of linear inequalities are typically filed by students studying algebra or individuals working with optimization problems in various fields.
To fill out systems of linear inequalities, one must graph the inequalities on a coordinate plane and identify the feasible region.
The purpose of systems of linear inequalities is to find the feasible region that satisfies multiple constraints simultaneously.
Information such as the equations of the inequalities, the feasible region, and the optimal solution must be reported on systems of linear inequalities.
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