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What's on the worksheet
- Find the image of each point under a dilation at the origin:(5, −2), k = 3(−12, 20), k = \dfrac14(−6, −10), k = 1.5(0, 7), k = \dfrac27(6, −9), k = \dfrac53
- Find images on a number line with center -1 and scale factor 3, and the number with a given image.
- Find distances from the spot when Hannah zooms a map by a factor of 4.
- Find the original point from its image, center and scale factor.
- Decide which points could be the image of P and give the scale factor.
- Find the center of a dilation by drawing lines through matching points of two triangles.
- Dilate a segment about its midpoint and find the new length.
Teach it first
The free lesson teaches it with worked examples and practice problems.
Dilations: the lesson ›More Chapter 7 worksheets: Similarity
- 7.1What a dilation does to a line
- 7.2SSS and SAS similarity
- 7.3Proving two triangles similar
- 7.4Triangle proportionality theorem
- 7.5Proving the triangle proportionality theorem
- 7.6Triangle angle bisector theorem
- 7.7Scale factor and perimeter, area and volume
- 7.8Dilations
- 7.9Similarity transformations
- 7.10AA similarity