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com wwwancientcirclescom 2006 ANN W WELLER ALL RIGHTS RESERVED CNDBL blue CBDBL CNDAB aurora CBDAB CNDBK black CBDBK CNDGN green CBDGN Custom colors available call for selection CBP bronze w pentagram CNP nickel w pentagram solid cast sterling. A B C D E F G H I J K L M N O P Q R S T U V W X Y Z 57513 2003 HighScope Educational Research Foundation 21 Language and Literacy Language and Literacy Language and Literacy Circle one Item Q R S T U V W X Circle one Level 12345 Date Observer Circ Date: _____________. Circles. Standard Equation of a Circle. 9.3 Circles. (. x – h. ). 2. + . (. y – k. ). 2. = . r. 2. center: (. h. , . k. ). radius: . r. Write the equation of the circle that whose center is at (-2,4) and whose radius is 3.. Empowering Student Centered Dialogue. Matt Copeland, Writing Consultant. Kansas State Department of Education. Topeka, Kansas. Presentation Objectives. The participant will…. Engage in a Socratic Circle. Inversion. www.carom-maths.co.uk. There are some transformations of the plane we know all about:. Reflection. Rotation. Enlargement. A less well-known one is . inversion. . The idea here . is that you map . Geometry 1B. Things we already know…. Circles. The set of all points in a plane that are a given distance (radius) from a given point (center)in the plane. Radius. Segment that joins the center to a point on the circle. SPI 6.4.4 . I CAN identify parts of a circle.. I CAN find the circumference and area of a circle.. Parts of a Circle. Center – named from the center point. . Radius – one endpoint at the center; the other endpoint on . Circle. Set of all points an equidistant from a given point called the . center. Radius (r). Segment that has an endpoint at the center and the other on the circle.. Diameter (d). Segment that contains the center and has both endpoints on the circle. (G.11a/10.6. ). . OBJ:. SWB. introduced to basic terminology of Circles. SWBAT find the measures of central angles, arcs, arc lengths and . circumference. . (G.11b,C). WU: SOL questions G.7-GRADED!!!!. AIM . MTC . Session. September 24. , 2016. Apollonius of . Perge. (c.262-c.190 BC). Ancient Greek mathematician. Born in . Perge. . (southern Asia Minor). Educated in Alexandria (?). Not really sure when he lived. Memory. . . . d.  . Can you draw and label these parts onto the circle?. Radius. Diameter. Chord. Arc. Sector. How did Miss Nawaz describe the arc and sector using her favourite food? . Recall. Cherry pie is delicious….Apple pies are too!. Chapter 10. This Slideshow was developed to accompany the textbook. Larson Geometry. By Larson. , R., Boswell, L., . Kanold. , T. D., & Stiff, L. . 2011 . Holt . McDougal. Some examples and diagrams are taken from the textbook.. Learning Target: . I can review properties of angles and segments in circles to determine their measure and length.. Agenda:. Do Now. Embedded Assessment Self-Assess. Circles Properties Review. Independent Practice. Responsibilities. Cassandra H. Leung | www.cassandrahl.com | @Tweet_Cassandra. Introduction. The Need. The . Challenges. Potential Solutions. RACI Matrix. Circles. Creating. . Testing. . Circles. The Format. The set of all points in a plane that are equidistant An angle whose vertex is the is 15 16 A radius drawn to a tangent at the point of 17 exterior point to a circle are congruent 18 In