Inequality for dummies
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Just, i don`t know. Just learn how to solve the inequalities, and then, question and answer key. Enjoy learning these inequalities lessons in slides!
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A17 6 ineqsystems
This document discusses systems of linear inequalities in algebra. It explains that a system of inequalities involves solving multiple inequalities simultaneously and graphing the boundary lines defined by each inequality, shading the regions that satisfy each individual inequality. The solution to a system of inequalities is the common region shaded by all the inequalities taken together.
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I can identify that the solution of an equation or inequality are the values that make the equation or inequality true.
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I can relate variables to a context.
I can apply the rules of solving one step equations using inverse operations.
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This document contains the solutions to two systems of linear inequalities graphically. For the first system, the common shaded region represents the solution where x + y ≤ 10, 3x – 4y ≤ 26, x≥0, and y≥0. For the second system, the solution is represented by the region enclosed by the lines 3x+2y = 150, 3x+2y ≥ 150, x + 4y = 80, and x + 4y ≥ 80.
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Here are the steps to solve this inequality problem:
1) Write an expression for the perimeter in terms of x
2) Set the perimeter expression ≤ 40
3) Isolate x by undoing the operations
4) Write the solution set
The solution is 0 ≤ x ≤ 7
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This document discusses systems of linear inequalities in algebra. It explains that a system of inequalities involves solving multiple inequalities simultaneously and graphing the boundary lines defined by each inequality, shading the regions that satisfy each individual inequality. The solution to a system of inequalities is the common region shaded by all the inequalities taken together.
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This document contains the solutions to two systems of linear inequalities graphically. For the first system, the common shaded region represents the solution where x + y ≤ 10, 3x – 4y ≤ 26, x≥0, and y≥0. For the second system, the solution is represented by the region enclosed by the lines 3x+2y = 150, 3x+2y ≥ 150, x + 4y = 80, and x + 4y ≥ 80.
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Here are the steps to solve this inequality problem:
1) Write an expression for the perimeter in terms of x
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Inequality for dummies
- 1. Inequality Yeah, learning huh? Yeah.
- 3. Solving inequality Just like in the equation, you just solve like the equation before, by the way if you haven't seen equations slides check them now… BUT there's one thing that changes, the solution conjunct. AND when there’s an negative incognita, we change the signs and the inequality to it`s opposite.
- 5. Your turn!
- 10. Credits MADE BY: Thenader2 Have problems figuring it out? Make a question in the comments!