It means that the inequality is less than the value of the dashed line and is not equal to it.
Any line divides the Cartesian plane into two parts. When deciding whether the line should be solid or dashed, think of the points on the line. If these points are not in the permitted region then it will be a dashed line, otherwise it will be a solid line. Usually this will mean that a strict inequality is dashed.
To determine the graph that represents the solution set of a system of inequalities, you need to plot each inequality on a coordinate plane. The solution set will be the region where the shaded areas of all inequalities overlap. Typically, the boundaries of the inequalities will be represented by solid lines (for ≤ or ≥) or dashed lines (for < or >). Identifying the correct graph involves checking which regions satisfy all the inequalities simultaneously.
The word that describes dashed lines in a polygon is "dashed." In geometric terms, dashed lines often indicate segments that are not solid or complete, representing boundaries, constraints, or areas that are not included. They can also signify certain conditions or properties in geometric diagrams, such as lines of symmetry or hidden edges in 3D representations.
to graph in equaltities in two variables, you graph the two numbers and/or variables. then you look at the sign to see if its greater than, less than, greater than or equal to, or less than or equal to and you graph the line as dashed or a solid
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its different because they both repersent something.
The dashed boundary inducartes that the points on the boundary are not includedin the region which it bounds.This would be the case when the inequality says that one side is (more or less) than ...but not equal to ... the other side.
I think that you are asking about the linear inequalities with two variables, so my answer is related to them. First, you have to draw the boundary line (be careful, if your inequality does not contain the equal sign, the boundary line will be a dashed line, because the points on the line are not solutions to the inequality), which divide the coordinate system in two half-planes. Second, you have to test a point on either sides of the line (the best point is the origin, (0, 0), if it is not on the boundary line). If that point satisfies the inequality, then there are all its solutions, otherwise they are to the opposite side.
Dashed yellow lines on the road indicate that passing is allowed when it is safe to do so.
The boundary line is solid. If not it will be a dashed line.
Any line divides the Cartesian plane into two parts. When deciding whether the line should be solid or dashed, think of the points on the line. If these points are not in the permitted region then it will be a dashed line, otherwise it will be a solid line. Usually this will mean that a strict inequality is dashed.
The correct phrase is "You dashed past the house." "Past" is used to indicate movement beyond a specific point, while "passed" is the past tense of the verb "pass." "Pass" is not the correct word in this context.
A dashed line is used when the equality is equal to and less than/more than. (≤, ≥) A solid line is used when the inequality is just less than/more than. (<, >)
To determine the graph that represents the solution set of a system of inequalities, you need to plot each inequality on a coordinate plane. The solution set will be the region where the shaded areas of all inequalities overlap. Typically, the boundaries of the inequalities will be represented by solid lines (for ≤ or ≥) or dashed lines (for < or >). Identifying the correct graph involves checking which regions satisfy all the inequalities simultaneously.
The word that describes dashed lines in a polygon is "dashed." In geometric terms, dashed lines often indicate segments that are not solid or complete, representing boundaries, constraints, or areas that are not included. They can also signify certain conditions or properties in geometric diagrams, such as lines of symmetry or hidden edges in 3D representations.
National borders are typically represented on a map by solid lines or dashed lines, often with different colors to differentiate between countries. These lines indicate the boundary between two or more nations.
Graphing an inequality such as y > mx + b is similar to graphing the equation y = mx + b, with a couple of differences:Since it is not equal, you draw a dashed line, rather than a solid line.If y is greater than: shade the area above the dashed line; less than: shade below the dashed line.Since it's a system of linear inequalities, you will wind up with different shaded areas which overlap, creating a bounded area.These types of problems usually come from some sort of real-world situation, such as finding optimum products from limited resources. Example is a farmer has a fixed number of acres to plant (or can use for cattle grazing, instead). Some crops grow faster than others, so time in-season is a limiting factor. Other things, such as money (how much to be spent on seed, watering, fertilizer, people or equipment to harvest, etc.)The areas which overlap represent the scenarios which are possible with the given resources. Then you can look at the graph and figure out where there is a maximum profit for example.