Math 8 Lesson 1 8β’3 Problem Set 1. Let there be a dilation from center π. Then πππππ‘πππ(π) = πβ² and πππππ‘πππ(π) = πβ² . Examine the drawing below. What can you determine about the scale factor of the dilation? Lesson 1 Math 8 8β’3 Let there be a dilation from center π. Then πππππ‘πππ(π) = πβ² , and πππππ‘πππ(π) = πβ² . Examine the drawing below. What can you determine about the scale factor of the dilation? Let there be a dilation from center π with a scale factor π = 4. Then πππππ‘πππ(π) = πβ² and πππππ‘πππ(π) = πβ² . |ππ| = 3.2 cm, and |ππ| = 2.7 cm as shown. Use the drawing below to answer parts (a) and (b). a. Use the definition of dilation to determine the length of ππβ² . b. Use the definition of dilation to determine the length of ππβ. Lesson 1 Math 8 8β’3 Let there be a dilation from center π with a scale factor π. Then πππππ‘πππ(π΄) = π΄β² , πππππ‘πππ(π΅) = π΅β² , and πππππ‘πππ(πΆ) = πΆβ². |ππ΄| = 3, |ππ΅| = 15, |ππΆ| = 6, and |ππ΅β² | = 5 as shown. Use the drawing below to answer parts (a)β(c). a. Using the definition of dilation with lengths ππ΅ and ππ΅ β² , determine the scale factor of the dilation. b. Use the definition of dilation to determine the length of ππ΄β² . c. Use the definition of dilation to determine the length of ππΆ β² .
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