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The first thing we have to do is calculate the 1/3 dilation for our initial figure. For this each of our points must be multiplied by the scale factor


\begin{gathered} A(0,6)\to(0,2) \\ B(-3,-6)\to(-1,-2) \\ C(-9,-6)\to(-3,-2) \\ D(-12,-3)\to(-4,-1) \end{gathered}

Graphically you can see the initial points in blue are dilated forming the figure in green

Now to carry out the translation along the vector <-5, -1>, what we must do is transform our Point A into the end point of the vector, that is, into the point (-5, -1) and perform the same calculations for the other points


\begin{gathered} A^(\prime)(0,-2)\to(-5,-1) \\ B^(\prime)(-1,-2)\to(-6,-5) \\ C^(\prime)(-3,-2)\to(-8,-5)^{} \\ D^(\prime)(-4,-1)\to(-9,-4)^{} \end{gathered}

Finally, the translated and dilated graph can be seen in red

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