Central Angles, Inscribed Angles, and Intercepted Arcs

Auteur :powere, Stephanie Stern, shansen, Paulette Sokolowski, Rose Neal, Lanaya Stackhouse, Matthew Desjardins

This lesson is to be used to discover relationships between central angles, inscribed angles and the measure of the intercepted arc. Follow the directions and answer the questions below.

Central Angle and Arc Measure

Directions: o Check on the checkbox to Show Central Angle and its Measure o Check on the checkbox to Show Arc and its Measure o Drag points C and D and record at least three measures:

< 180^o
= 180^o
> 180^o

Make a conjecture about the relationship between a central angle and its intercepted arc:

Vérifier ma réponse

Inscribed Angles and Arc Measures

Directions: o Check on the checkbox to Show Inscribed Angle and its Measure o Drag points E, C and D and record at least three measures:

< 180^o
= 180^o
> 180^o

Make a conjecture about the relationship between an inscribed angle and its intercepted arc.

Vérifier ma réponse

Central Angles Vs. Inscribed Angles

Make a conjecture about the relationship between a central angle and an inscribed angle.

Vérifier ma réponse

Central Angles, Inscribed Angles, and Intercepted Arcs

Central Angle and Arc Measure

Inscribed Angles and Arc Measures

Central Angles Vs. Inscribed Angles

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