Which graph shows the solution to the system of linear inequalities below

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6.2/3 Solving Systems of Linear Inequalities- Day1 (Concept #2) System of Linear Inequalities: A set of two or more linear inequalities that are graphed on the same coordinate plane; the intersection of their solution regions represents the solution set for the system. Example EXAMPLE #1: Graph the system of linear inequalities.

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Using the graphing calculator in this lesson will help student understand that the solution of a system of linear equations is the intersection point of the two linear functions. It also emphasizes that solving the system of equations using an algorithm such as substitution will yield the same answer as solving the system of equations by graphing.

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Linear inequalities look the same as linear equations, except that a region above or below the line (solid or dashed) is shaded to show the area included in the solution. In a system of equations, a pair of linear equations has a single solution at the point where the two lines intersect, unless the lines are parallel, in which case there is no solution. Graphing Linear Inequalities. This is a graph of a linear inequality How to Graph a Linear Inequality. First, graph the "equals" line, then shade in the correct area. This shows where y is less than 4 (from, but not including, the line y=4 on down) Notice that we have a dashed line to show that...

This is the approach described below. Let f be a real valued function defined in an open neighborhood of a real number a. In classical geometry, the tangent line to the graph of the function f at a was the unique line through the point (a, f(a)) that did not meet the graph of f transversally, meaning that the line did not pass straight through ... This page will show you how to solve a relationship involving an inequality. Note the inequality is already put in for you. Please do not type it anywhere. Just fill in what’s on the left and right side of your inequality.