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There are two ways to determine the measure of inscribed angles. First, the measure of an inscribed angle is half the measure of the central angle with shared endpoints. The central angle

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An inscribed angle is an angle whose vertex lies on a circle, and its two sides are chords of the same circle. On the other hand, a central angle is an angle whose vertex lies at the center of a circle, and its two radii are the sides of the angle.

And we know from the inscribed angle theorem that an inscribed angle that intercepts the same arc as a central angle is going to have half the angle measure. And it even looks that way right over here. So if ABC- if the central

How To Solve Inscribed Angles In the diagram below, we are given a circle where angle ABC is an inscribed angle, and arc AC is the intercepted arc. Using the theorem, we can quickly solve for either the inscribed angle or the

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The Inscribed Angle Theorem tells us that an inscribed angle is always one-half the measure of either the central angle or the intercepted arc sharing endpoints of the inscribed angle's sides.

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