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Which system of inequalities has no solution?

A.y > 3x - 1

y < 3x - 3B.y > 3x + 3

y < 3x + 7C.y > -1

y < 2

y > 2x - 3

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Q: Which system of inequalities has no solution?
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Every system of inequalities has a solution?

Which system of inequalities has a solution set that is a line?


How do you know if a system has one solution?

If the equations or inequalities have the same slope, they have no solution or infinite solutions. If the equations/inequalities have different slopes, the system has only one solution.


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It is a point that may or may not be a solution to the system - depending on whether or not the inequalities are strict.


Is it possible for a system of two linear inequalities to ha a single point as a solution?

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Is the point of intersection always included in the solution of a system of inequalities?

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How is the solution in a system of inequalities determine?

An inequality determines a region of space in which the solutions for that particular inequality. For a system of inequalities, these regions may overlap. The solution set is any point in the overlap. If the regions do not overlap then there is no solution to the system.


Can the solution of a system of linear inequalities be the points on a line?

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How do you solve questions that say which graph best represents the system of inequalities?

The solution to a system of inequalities is where the solutions to each of the individual inequalities intersect. When given a set of graphs look for the one which most closely represents the intersection, this one will contain the most of the solution to the the system but the least extra.


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In a system of nonlinear inequalities the solution set is the region where shaded regions?

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