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Tangents to CirclesCircles Secants and Tangents Secant 2 points of intersection Tangent 1 point of intersection Point of Tangency.

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Presentation on theme: "Tangents to CirclesCircles Secants and Tangents Secant 2 points of intersection Tangent 1 point of intersection Point of Tangency."— Presentation transcript:

1

2 Tangents to CirclesCircles

3 Secants and Tangents Secant 2 points of intersection Tangent 1 point of intersection Point of Tangency

4 Radii _|_ Chord What would you conclude about the following diagram? P A B X R

5 Radii _|_ Chord What would you conclude about the following diagram? P A B X R AX  XB ? Prove it!

6 Radii & Tangent What would you conclude about the following diagram? P A

7 Radii & Tangent Does this help?? P A

8 Radii & Tangent The tangent is perpendicular to the radius at the point of tangency P A

9 Inscribed Angles & Arcs An inscribed angle has its vertex ON the circle.

10 Inscribed Angles & Arcs An inscribed angle has its vertex ON the circle. Intercepted arc

11 Inscribed Angles & Arcs What type of inscribed angle forms a minor arc? Minor arc

12 Inscribed Angles & Arcs What type of inscribed angle forms a major arc? Major arc

13 Inscribed Angles & Arcs What type of inscribed angle forms a semicircle? Semicircle

14 Inscribed Angle Theorem An angle inscribed in an arc has a measure equal to ½ the measure of the intercepted arc. 60 120

15 Inscribed Angle Theorem What is the missing measure? 20 ??

16 Inscribed Angle Theorem What is the missing measure? 90 ??

17 Inscribed Angle Theorem What is the missing measure? ??

18 Inscribed Angle Theorem What is the missing measure? 40 ??

19 Theorem If two inscribed angles intercept the same arc, then they have the same measure 40 80


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