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Take a sample point from either the top or bottom of the graph. I like to use (0,0) if it is not on the line. Substitute it into the inequality and if it is true then it represents all points on that line as true and vice versa.

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Q: When graphing a linear inequality in two variables how do you know if the inequality represents the area above the line?
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Related questions

How is graphing a linear inequality different than graphing a linear equation?

In an inequality, you have to shade a side of a line to see show if the possible answers are greater than or equal to it


When graphing a linear inequality the first step is to replace the inequality symbol with a sign?

john


What is the graph of a linear inequality in two variables called?

A bivariate linear inequality.


When to use a solid line as a boundary when graphing a linear inequality?

If it is <= or >=


How is graphing a linear inequality on a coordinate plane different from graphing an inequality on a number line?

The first is 2-dimensional, the second is 1-dimensional.


When graphing a linear inequality the first step is to replace the inequality symbol with what sign?

With the equal sign (=).


How is graphing a linear inequality the same as graphing a linear equality?

Because the question is tautological. You are asking how something is the same as that very samne thing!


How do you describe the steps for graphing a two-variable linear inequality?

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Define solution of a linear inequality in two variable?

If the equal sign in a linear equation in two variables is replaced with an inequality symbol, the result is a linear inequality in two variables. 3x-2y>7 x<-5


How is graphing an inequality different from graphing a line on a coordinate plane?

Whereas the procedure for a linear equality is the same, the inequality defines all of the plane on one side (or the other) of the corresponding line.


How many solutions does a linear inequality with two variables have?

Infinite.


How many solutions does a linear inequality in two variables have?

Infinitely many.