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Name Class Date Practice 2-8 Inequalities and Their Graphs Write an inequality for each sentence. t 16 1. The total t is less than sixteen* p 25 2. The price p is less than or equal to 25. n0 3. A number n is negative. All rights reserved* 8 7 6 5 4 3 2 1 0 x 7 x 11 5 4 3 2 1 0 x2 x 3 Graph the solutions of each inequality on a number line. 8. x 22 Pearson Education Inc* publishing as Pearson Prentice Hall* 9. y 21 10. k. 1 11. p 4 12. The speed limit is 60 miles per hour. Let s be the speed...
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How to fill out inequalities and formir graphs

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To fill out inequalities and form graphs, you can follow these steps:

01
Identify the variables and the inequality sign: To start, determine the variables involved in the inequality. Then, identify whether the inequality is expressed with greater than (>), less than (<), greater than or equal to (≥), or less than or equal to (≤).
02
Solve the inequality algebraically: Use algebraic techniques to isolate the variable on one side of the inequality sign. Treat the inequality like an equation, but remember to reverse the inequality sign whenever you multiply or divide by a negative number.
03
Represent the solution on a number line: Draw a number line and mark the variable's solution. For strict inequalities (< and >), use an open circle to represent the solution point. For inequalities involving "or equal to" (≤ and ≥), use a closed circle for the solution point.
04
Determine the region of the graph: Based on the solution on the number line, shade the appropriate region on the graph. If the inequality is less than or greater than, shade the region to the left or right of the solution point. If the inequality is less than or equal to or greater than or equal to, shade the region including the solution point.

Who needs inequalities and formir graphs?

01
Students in math classes: Inequalities and graphing are fundamental concepts in mathematics, so students studying algebra, calculus, or related subjects will need to learn and apply these skills.
02
Scientists and researchers: Inequalities and graphing are often used in scientific studies and data analysis. Researchers may need to represent relationships between variables and analyze the data using inequalities and graphing techniques.
03
Economists and statisticians: Inequalities and graphing play a crucial role in economics and statistics. Economists analyze supply and demand relationships, while statisticians use graphs and inequalities to interpret data and make predictions.
In conclusion, anyone studying mathematics, conducting scientific research, or working in fields related to economics and statistics will likely need to understand and use inequalities and form graphs to solve problems and analyze data.
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Inequalities and formir graphs are graphical representations used to illustrate relationships that involve varying conditions or constraints. In mathematical terms, inequalities show the range of possible values for a given variable, while formir graphs are specific types of graphs used to present data related to these inequalities.
Individuals or entities involved in activities that require the demonstration or analysis of inequalities, such as economic studies or policy-making, may be required to file inequalities and formir graphs. This typically includes researchers, analysts, and organizations involved in statistical reporting.
Filling out inequalities and formir graphs involves identifying the variables in question, determining the relationships between these variables, and plotting the data points accurately on the graph. One must also consider the scale, labels, and boundaries to properly illustrate the inequalities.
The purpose of inequalities and formir graphs is to visually represent data that involves limitations or conditions, making it easier to understand the relationships between different variables. They help in analyzing trends, forecasting outcomes, and making informed decisions.
The information that must be reported includes the variables being analyzed, the relationships or inequalities between these variables, any relevant data points, scales, axis labels, and a clear legend or description that summarizes the findings.
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