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Question
describe the translation that maps (\triangle def) onto (\triangle jkl). translate (\triangle def) units to form (\triangle jkl).
Step1: Find the horizontal change
Take a corresponding pair of points, say \(D(-3,4)\) and \(J(-1,4)\). The formula for horizontal change (\(\Delta x\)) is \(x_{J}-x_{D}\).
\(\Delta x=-1 - (-3)=2\)
Step2: Verify with another pair of points
Take \(E(-3,-5)\) and \(K(-1,-5)\). Using the formula \(x_{K}-x_{E}\), we have \(-1-(-3) = 2\).
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Translate \(\triangle DEF\) \(2\) units to the right to form \(\triangle JKL\).