Students investigate the geometry of circles, including chords, arcs, central and inscribed angles, tangents, cyclic quadrilaterals, inscribed and circumscribed circles of triangles, sector area, arc length, and radian measure.
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Determine measures of central angles, inscribed angles, and arcs.
Use the relationship between radii, chords, and tangent lines to prove geometric theorems.
Lessons
Lines, Angles, and Curves
Inscribed Angles
Tangent Lines
B Polygons and Circles · 4 lessons
Goals
Construct the inscribed and circumscribed circles of a triangle.
Prove properties of the angles in a quadrilateral inscribed in a circle.
Lessons
Quadrilaterals in Circles
Triangles in Circles
A Special Point
Circles in Triangles
C Measuring Circles · 6 lessons
Goals
Comprehend that the radian measure of an angle whose vertex is the center of a circle is the ratio of the length of the arc defined by the angle to the circle’s radius.
Coordinate between representations of angles measured in degrees and in radians.
Generalize methods for calculating lengths of arcs and areas of sectors in circles.