NAME ______________________________________________ DATE
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Study Guide and Intervention Dilations
Classify Dilations A dilation is a transformation in which the image may be a different size than the preimage. A dilation requires a center point and a scale factor, r. Let r represent the scale factor of a dilation. If | r | ! 1, then the dilation is an enlargement.
If | r | " 1, then the dilation is a congruence transformation. If 0 # | r | # 1, then the dilation is a reduction.
Example
Draw the dilation image of !ABC with center O and r ! 2. !!", OB !!", and OC !!". Label points A$, B$, and C$ Draw OA so that OA$ " 2(OA), OB$ " 2(OB), and OC$ " 2(OC). !A$B$C$ is a dilation of !ABC.
B" B
B C
O
C
O
A
C"
A
A"
Exercises Draw the dilation image of each figure with center C and the given scale factor. Describe each transformation as an enlargement, congruence, or reduction. 1 2
NAME ______________________________________________ DATE
9-5
Study Guide and Intervention
____________ PERIOD _____
(continued)
Dilations Identify the Scale Factor
If you know corresponding measurements for a preimage and its dilation image, you can find the scale factor. Example
Determine the scale factor for the dilation of XY ! ! to ! AB !. Determine whether the dilation is an enlargement, reduction, or congruence transformation.
A X
image length preimage length 8 units ! "" 4 units
scale factor ! ""
C Y
!2 The scale factor is greater than 1, so the dilation is an enlargement.
B
Exercises Determine the scale factor for each dilation with center C. Determine whether the dilation is an enlargement, reduction, or congruence transformation. 1. CGHJ is a dilation image of CDEF.
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