Find Measures of Inscribed Angles Using Central Angles

This video tutorial explains the central angle theorem, which states that the measure of an inscribed angle is half of the measure of the central angle. It covers three cases of the theorem, demonstrating how to calculate inscribed angles using isosceles triangles and supplementary angles. The video also clarifies the difference between arc major and arc length, and concludes with an example calculation of an inscribed angle from a given central angle.

What is an inscribed angle and how is it formed?

Evaluate responses using AI:

OFF

Can you explain the concept of arc length and how it differs from arc measure?

Evaluate responses using AI:

OFF

How do you find the measure of an inscribed angle using the central angle theorem?

Evaluate responses using AI:

OFF

Describe the process of proving the relationship between the inscribed angle and the central angle.

Evaluate responses using AI:

OFF

Explain the relationship between inscribed angles and central angles according to the central angle theorem.

Evaluate responses using AI:

OFF

What is the significance of the isosceles triangle in the context of inscribed angles?

Evaluate responses using AI:

OFF

What happens to the measure of an inscribed angle when the central angle is 150 degrees?

Evaluate responses using AI:

OFF