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10.4 Inscribed Angles       February 16, 2012




                         Bellwork




HW pg. 676 #4­18 evens                          1
10.4 Inscribed Angles                                        February 16, 2012




                                10.4 Inscribed Angles & Polygons

     Inscribed angle: vertex is on circle & sides contain chords

     Intercepted arc: lies inside of inscribed angle & endpoints on angle

     Measure of Inscribed Angle Theorem: measure of inscribed angle
                 A
                                        = 1/2 of intercepted arc

            D           C
                                m<ADB = 1/2 mAB
                            B




HW pg. 676 #4­18 evens                                                           2
10.4 Inscribed Angles    February 16, 2012




HW pg. 676 #4­18 evens                       3
10.4 Inscribed Angles                                      February 16, 2012




     Theorem 10.8: If 2 inscribed <s intercept the same arc,
                   then the <s are ≅.

                    A


       D                    <ADB ≅ <ACB
                        B

           C




HW pg. 676 #4­18 evens                                                         4
10.4 Inscribed Angles                                                                     February 16, 2012

                        Inscribed Polygon: all vertices line on a circle

                        Circumscribed circle: contains inscribed polygon


                                             circumscribed circles




                        inscribed triangle                           inscribed pentagon



                             http://www.youtube.com/watch?v=kSEZReRYPZ8

           Theorem 10.9: If a right is inscribed, then hypotenuse is diameter.




HW pg. 676 #4­18 evens                                                                                        5
10.4 Inscribed Angles                                    February 16, 2012


    Inscribed Quadrilateral Theorem: a quad can be inscribed iff
                                    its opposite <s are supplementary.




HW pg. 676 #4­18 evens                                                       6
10.4 Inscribed Angles       February 16, 2012




      10.4 HW pg. 676 #4-18 evens




HW pg. 676 #4­18 evens                          7

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10.4 notes

  • 1. 10.4 Inscribed Angles February 16, 2012 Bellwork HW pg. 676 #4­18 evens 1
  • 2. 10.4 Inscribed Angles February 16, 2012 10.4 Inscribed Angles & Polygons Inscribed angle: vertex is on circle & sides contain chords Intercepted arc: lies inside of inscribed angle & endpoints on angle Measure of Inscribed Angle Theorem: measure of inscribed angle A = 1/2 of intercepted arc D C m<ADB = 1/2 mAB B HW pg. 676 #4­18 evens 2
  • 3. 10.4 Inscribed Angles February 16, 2012 HW pg. 676 #4­18 evens 3
  • 4. 10.4 Inscribed Angles February 16, 2012 Theorem 10.8: If 2 inscribed <s intercept the same arc, then the <s are ≅. A D <ADB ≅ <ACB B C HW pg. 676 #4­18 evens 4
  • 5. 10.4 Inscribed Angles February 16, 2012 Inscribed Polygon: all vertices line on a circle Circumscribed circle: contains inscribed polygon circumscribed circles inscribed triangle inscribed pentagon http://www.youtube.com/watch?v=kSEZReRYPZ8 Theorem 10.9: If a right is inscribed, then hypotenuse is diameter. HW pg. 676 #4­18 evens 5
  • 6. 10.4 Inscribed Angles February 16, 2012 Inscribed Quadrilateral Theorem: a quad can be inscribed iff its opposite <s are supplementary. HW pg. 676 #4­18 evens 6
  • 7. 10.4 Inscribed Angles February 16, 2012 10.4 HW pg. 676 #4-18 evens HW pg. 676 #4­18 evens 7