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Draw Reflections A reflection is a flip of a figure in a line called the line of reflection Each point of the preimage and its corresponding point on the image are the

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Glide Reflections When two transformations are applied to a figure, one after another, the total transformation is a composition of transformations A glide 

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20 mai 2015 · Example 1 Example 2 Chapter 9 6 Glencoe Geometry 3-1 9-1 Study Guide and Intervention Reflections NAME 

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9-1 Study Guide and Intervention (continued) Reflections rraw Hill Draw Reflections The transformation called a reflection is a flip of a figure in a point, a line, 

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Draw the reflected image for each reflection described below a reflection of trapezoid ABCD in the line n b reflection of 9-1 Study Guide and Intervention

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PERIOD 9-1 Study Guide and Intervention Reflections Draw Reflect ons The transformation called a reflection is a flip of a figure in a point, a line, or a plane

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5 déc 2018 · organized by chapter and lesson, with two Study Guide and Intervention worksheets for every lesson in Glencoe Geometry Always keep your 

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Draw Reflections In The Coordinate Plane Reflections can be performed in the coordinate plane Each point ofthe image and its corresponding point on the 

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19 mar 2014 · 9-1 Study Guide and Intervention (continued) Reflections Lines and Points of Symmetry "If a figure has a line of symmetry, then it can be

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Find the coordinates of the vertices after a reflection over the x-axis Graph the reflection B' C a I ( 24) 2 Find 

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NAME_DATEPERIOD_

9-1

StudyGuideandIntervention(continued)

thex-axis. a F I 3 ,2),andG/(-3,1).TheimageisD"E"F"G".

Exercises

Graph6.FGHanditsimageinthegivenline.

l.x=-12.y=1

3.y=04.x=1

5.£:JJEFwithD(-2,-1),E(-1,3),

F(3,-1)inthex-axisy

E

D"--F"GL"--l-

i""" 0 x

K3"fr--F

D "r--E F y [""00•••••.IG I I 0 x 1 1 B A ....III \,---••...C D

6.ABCDwithA(1,4),B(3,2),C(2,-2),

DC-3,1)inthey-axis

y 0 xy 0 x

Chapter9112GlencoeGeometry

NAMEDATEPERIOD_

9-2 Stu dyGuideandIntervention(continued)

Translations

RectangleREeThasverticesR(-2,-1),

alongthevector(2,-1). (x,y) ~(x+2,y-1)

R(-2,-1)~R"(O,-2)

E(-2 2) ~E"(O,1) C 3,2 ~C"(5,1) T 3 ,-1)~T"(5,-2)

GraphRECTanditsimageR"E"C"T".

Exerc i ses E C E" C 0 x R T R"T" 8 4 -8 4048x
"14 18 2 8y 4 -8 -4048x 4 8 8Y 4 -8-4048x 4 1 8

Chapter9114GlencoeGeometry

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