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$\\overline{uv}$ is a translation of $\\overline{uv}$. write the transl…

Question

$\overline{uv}$ is a translation of $\overline{uv}$. write the translation rule.

$(x,y)\
ightsquigarrow(\square,\square)$

Explanation:

Step1: Find the coordinates of \(V\) and \(V'\)

From the graph, \(V(-9,-2)\) and \(V'(4,0)\).

Step2: Calculate the change in \(x\) - coordinate

The change in \(x\) is \(4-(-9)=4 + 9=13\).

Step3: Calculate the change in \(y\) - coordinate

The change in \(y\) is \(0-(-2)=0 + 2=2\).

Answer:

\((x,y)\mapsto(x + 13,y+2)\)