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AAA= ------=_NextPart_01CA3852.BC7776E0 Content-Location: file:///C:/91379225/1.7Motioninthecoordinateplane_files/pres.xml Content-Transfer-Encoding: quoted-printable Content-Type: text/xml; charset="utf-8" ------=_NextPart_01CA3852.BC7776E0 Content-Location: file:///C:/91379225/1.7Motioninthecoordinateplane_files/slide0010.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" 1.7 Motion in the Coordinate Plane
Geometry warm-up
1.What is the name of the point in a triangle where all the perpendicular bisectors meet?
Circumcenter
2.What is the name of the point in a triangle where all the angle <= span style=3D'position:absolute;top:21.23%;left:6.18%;width:78.44%;height:6.16%= '>bisectors meet?
Incenter
3.S is between points B and D.  B= D =3D 54 and SD =3D 13.9.  Make a sketch and tell the length of BS.
BS =3D 40.1
4.What is the difference  between an inscribed circle and a circumscribed circle of a triangle?  (Name = TWO characteristics of EACH c= ircle that is different.  You shoul= d have 4 listed all together.)
Inscribed is inside and made with angle bisectors <= /span>
Circumscribed in outside and= made with perpendicular bisectors.
5. When an angle bisector is created, what is bisected?
The angle
6. When a perpendicular bisector is created, what is bisected?
A segment
------=_NextPart_01CA3852.BC7776E0 Content-Location: file:///C:/91379225/1.7Motioninthecoordinateplane_files/slide0001.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" 1.7 Motion in the Coordinate Plane
1.7 Motion in the  Coordinate Plane
Last time we talked about 3 rigid transformations.  Name them and the motion associated with each.
1.Translation …..
   Slides
2.Rotation …..
         Turns
3. Reflection …..
         Flips
------=_NextPart_01CA3852.BC7776E0 Content-Location: file:///C:/91379225/1.7Motioninthecoordinateplane_files/slide0002.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" 1.7 Motion in the Coordinate Plane
Today
Today, we’re goi= ng to talk about those same rigid transformations in the <= /span>coordinate plane.  This is called
Coordinate Geometry.
<= span style=3D'visibility:hidden'>
------=_NextPart_01CA3852.BC7776E0 Content-Location: file:///C:/91379225/1.7Motioninthecoordinateplane_files/slide0003.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" 1.7 Motion in the Coordinate Plane
 move= d the x-coordinate 2 units to the right (positive)
 and = the y-coordinate 4 units up (positive).
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<= span style=3D'font-size:63%;color:#333399;mso-color-index:5'>(reminder)  Whatever transformation occurred:=
♥<= /span> moved the x-coordinate 2 units to = the right (positive)
♥<= /span> and the y-coordinate 4 units up (positive).
♥<= /span>THIS SAME OPERATION HAPPENS ON EACH POINT.  The result is an image that is congruent to the pre-image.
♥<= /span>
In our Geometry notation, we can write:
T(x,y) =3D (x + 2, y + 4)
Read, “the transformation of a point (x,y) m= oved right 2 and up 4)
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Activities
Volunteers to hand out
Graph paper
Straight edges
♥<= /span>Activity 1– Translation
Activity 2 – Reflection
Activity 3 - Rotation
♥<= /span>
= 829;
b= 29;
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