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on a separate piece of graph paper,graph W'X'Y'Z reflect it over the x=-3 and enter the coordinates for W'X'Y'Z W(-1,1),X(2,-3), Y(0,-6) and Z (-2,-5)

on a separate piece of graph papergraph WXYZ reflect it over the x3 and enter the coordinates for WXYZ W11X23 Y06 and Z 25 class=

Respuesta :

[tex]\begin{gathered} W=(-1,1) \\ X=(2,-3) \\ Y=(0,-6) \\ Z=(-2,-5) \end{gathered}[/tex]

After a reflection over the line x = -3, we'll have:

[tex]\begin{gathered} W=(-1,1)\to W^{\prime}=(-5,1) \\ X=(2,-3)\to X^{\prime}=(-8,-3) \\ Y=(0,-6)\to Y^{\prime}=(-6,-6) \\ Z=(-2,-5)\to Z^{\prime}=(-4,-5) \end{gathered}[/tex]

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