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Geometry Circles - Central Angles and Inscribed Angles RapidFire
Geometry Circles - Central Angles and Inscribed Angles RapidFire
Geometry Circles - Central Angles and Inscribed Angles RapidFire
Geometry Circles - Central Angles and Inscribed Angles RapidFire
Geometry Circles - Central Angles and Inscribed Angles RapidFire
Geometry Circles - Central Angles and Inscribed Angles RapidFire
Geometry Circles - Central Angles and Inscribed Angles RapidFire
Geometry Circles - Central Angles and Inscribed Angles RapidFire
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Description

Central Angles and Inscribed Angles can be confusing for geometry students. This PowerPoint is meant to be taught after you have introduced inscribed angles. RapidFire can be used as a game or a bell-ringer activity. Simply pull up the slideshow, and have your students determine whether the angle in circle is a central angle or an inscribed angle. The second half of the PowerPoint is the same as the first, but it meant for reviewing how the angle measures and the arc measures are related in both topics.

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Geometry Circles - Central Angles and Inscribed Angles RapidFire

Brittany Feather
11 Followers
$2.00

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Digital downloads
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Grades
9th - 12th
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Standards
Answer Key
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Description

Central Angles and Inscribed Angles can be confusing for geometry students. This PowerPoint is meant to be taught after you have introduced inscribed angles. RapidFire can be used as a game or a bell-ringer activity. Simply pull up the slideshow, and have your students determine whether the angle in circle is a central angle or an inscribed angle. The second half of the PowerPoint is the same as the first, but it meant for reviewing how the angle measures and the arc measures are related in both topics.

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

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Standards

to see state-specific standards (only available in the US).
Derive using similarity the fact that the length of the arc intercepted by an angle is proportional to the radius, and define the radian measure of the angle as the constant of proportionality; derive the formula for the area of a sector.
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