Dilations and Sequences of Transformations

Front

Dilate the figure by a scale factor of 3 with the origin as the center of dilation. Original coordinates: A(3,3) B(6,6) C(9,3)

Back

A'(9,9) B'(18,18) C'(27,9)

Front

Identify the transformation: Reflection, Rotation, Translation, Dilation

Back

Translation

Front

Sequence of transformations shown: Reflection followed by a rotation, Rotation followed by a translation, Reflection across the x-axis followed by a reflection across the y-axis, Translation followed by a rotation.

Back

Translation followed by a rotation.

Front

What sequence of transformations will get you from triangle ABC to its image triangle A'B'C'?

Back

Rotation, then Dilation

Front

What sequence of transformations will map trapezoid A to its image A'? Options: Reflection, then translation; Rotation, then translation; Reflection, then rotation; Rotation, then dilation.

Back

Reflection, then translation

Front

What series of transformations occurred to pentagon QRSTU to form its image Q"R"S"T"U"?

Back

Reflection over the y-axis, then a translation.

Front

What sequence of transformations could map ∆ABC onto its image ∆A''B''C''?

Back

a reflection followed by a translation

Front

What scale factor was used to produce the image? Options: 2.5, 1.5, 3.5, 4

Back

1.5

Front

A dilation always produces a similar figure. Similar figures have the same ______ but different ______.

Back

shape; sizes

Front

The point (8, 12) was dilated to become point (2, 3). What is the scale factor?

Back

¼