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10.4 Inscribed Angles and Polygons

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Presentation on theme: "10.4 Inscribed Angles and Polygons"β€” Presentation transcript:

1 10.4 Inscribed Angles and Polygons

2 What We will Learn Use inscribed angles Use inscribed polygons

3 Needed Vocab Inscribed angle: angle whose vertex is on a circle and whose sides contain chords Intercepted arc: arc that lies between two lines, rays, or segments Inscribed polygon: when all vertices lie on a circle Circumscribed circle: circle that contains the vertices of the polygon

4 Ex. 1 Using Inscribed Angles
Measure of an inscribed angle is one-half the measure of its intercepted arc Find the indicated measure A. π‘šβˆ π‘‡ 24Β° B. arc QR 80Β°

5 Ex. 2 Finding Measure of Intercepted Arc
Find arc RS and π‘šβˆ π‘†π‘‡π‘…. Arc RS 62Β° π‘šβˆ π‘†π‘‡π‘… 31Β°

6 Ex. 3 Finding Angle Measure
Given π‘šβˆ πΈ=75Β°, find π‘šβˆ πΉ. 75Β°

7 Ex. 4 Using Inscribed Polygons
Find each value 2π‘₯=90 2π‘₯ 2 = 90 2 π‘₯=45Β° B. find y and z degrees Remember that opposite angles of an inscribe polygon are supplementary. Y: 60 Z: 100


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