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Graph the solution of inequalities and shade in the solution set. If there are no solutions, graph the corresponding line and do not shade in any region. Y = grater and equal to 1/2x - 3 Y < - 2/3 x + 2

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\begin{gathered} y\ge(1)/(2)x-3 \\ y<-(2)/(3)x+2 \end{gathered}

start sketching the first inequality taking into account that it is all the region above the line of slope 1/2 and crosses over -3

then, do the same for the second equation over the same plane and look at the intersection

the shaded region should be the triangle at the left since the region is a solution to both inequalities.

Graph the solution of inequalities and shade in the solution set. If there are no-example-1
Graph the solution of inequalities and shade in the solution set. If there are no-example-2
Graph the solution of inequalities and shade in the solution set. If there are no-example-3
User AnotherParker
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