Sign in to view assessments and invite other educators
Sign in using your existing Kendall Hunt account. If you don’t have one, create an educator account.
Match each directed line segment with the translation from Polygon \(P\) to Polygon \(Q\) by that directed line segment.
Translation 1
Translation 2
Translation 3
Translation 4
Translation 1
Translation 2
Translation 3
Translation 4
Draw the image of quadrilateral \(ABCD\) when translated by the directed line segment \(v\). Label the image of \(A\) as \(A’\), the image of \(B\) as \(B’\), the image of \(C\) as \(C’\), and the image of \(D\) as \(D’\).
Select all the points that stay in the same location after being reflected across line \(\ell\).
\(A\)
\(B\)
\(C\)
\(D\)
\(E\)
Lines \(\ell\) and \(m\) are perpendicular. A point \(Q\) has this property: Rotating \(Q\) 180 degrees using center \(P\) has the same effect as reflecting \(Q\) over line \(m\).
\(m \perp \ell\)
There is a sequence of rigid transformations that takes \(A\) to \(A’\), \(B\) to \(B’\), and \(C\) to \(C’\). The same sequence takes \(D\) to \(D’\). Draw and label \(D’\):