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10.4 Other Angles Relationships In Circles. Theorem A tangent and a chord intersect at a point, it makes angles that are ½ the intercepted arc.

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Presentation on theme: "10.4 Other Angles Relationships In Circles. Theorem A tangent and a chord intersect at a point, it makes angles that are ½ the intercepted arc."— Presentation transcript:

1 10.4 Other Angles Relationships In Circles

2 Theorem A tangent and a chord intersect at a point, it makes angles that are ½ the intercepted arc.

3 Theorem A tangent and a chord intersect at a point, it makes angles that are ½ the intercepted arc.

4 Theorem A tangent and a chord intersect at a point, it makes angles that are ½ the intercepted arc.

5 Theorem If two chords intersect in the circle, then the angles made are ½ the sum of the intercept arcs.

6 Theorem If two chords intersect in the circle, then the angles made are ½ the sum of the intercept arcs.

7 Theorem A tangent and a secant make two intercept arc, the angle made is ½ ( the big arc minus the small arc) ½(arcAC-arcBC)

8 Theorem A tangent and a secant make two intercept arc, the angle made is ½ ( the big arc minus the small arc) ½(arcAC-arcBC)

9 Theorem A tangent and a secant make two intercept arc, the angle made is ½ ( the big arc minus the small arc) ½(arcAC-arcBC)

10 Theorem Two tangents make two intercept arc, the angle made is ½ ( the big arc minus the small arc) ½(arcACB-arcAB)

11 Theorem Two tangents make two intercept arc, the angle made is ½ ( the big arc minus the small arc) ½(arcACB-arcAB)

12 Theorem Two secants make two intercept arc, the angle made is ½ ( the big arc minus the small arc) ½(arcAC - arcBD)

13 Theorem Two secants make two intercept arc, the angle made is ½ ( the big arc minus the small arc) ½(arcAC - arcBD)

14 Homework Page 624 – 627 # 8 – 34, 42, 46, 47, 49 – 51 Thank you http://literacy.calumet.purdue.edu/student/ bakerl3/10_5tutorial.html


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