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Chapter 10.6 and 10.7. Secants, Tangents, and Angle Measures and Special Segments in a Circle. Secant. A secant is a line that intersects a circle in exactly two points. Concept. Use Intersecting Chords or Secants. A. Find x. Answer: x = 82. Use Intersecting Chords or Secants.
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Chapter 10.6 and 10.7 Secants, Tangents, and Angle Measures and Special Segments in a Circle
Secant • A secant is a line that intersects a circle in exactly two points.
Use Intersecting Chords or Secants A. Find x. Answer:x = 82
Use Intersecting Chords or Secants B. Find x.
Use Intersecting Chords or Secants C. Find x. Answer:x = 95
B. Find x. A. 92 B. 95 C. 97 D. 102
C. Find x. A. 96 B. 99 C. 101 D. 104
A. Find x. A. 92 B. 95 C. 98 D. 104
Use Intersecting Secants and Tangents A. Find mQPS. Answer:mQPS= 125
B. Answer: Use Intersecting Secants and Tangents
A. Find mFGI. A. 98 B. 108 C. 112.5 D. 118.5
B. A. 99 B. 148.5 C. 162 D. 198
A. Use Tangents and Secants that Intersect Outside a Circle
B. Use Tangents and Secants that Intersect Outside a Circle
A. A. 23 B. 26 C. 29 D. 32
B. A. 194 B. 202 C. 210 D. 230
Example 4 Apply Properties of Intersecting Secants
Concept • When two chords intersect inside a circle, each chord is divided into two segments, called chord segments.
Use the Intersection of Two Chords A. Find x.
Example 1 Use the Intersection of Two Chords B. Find x.
A. Find x. A. 12 B. 14 C. 16 D. 18
Example 1 B. Find x. A. 2 B. 4 C. 6 D. 8
Find x. Needs to be changed! A. 28.125 B. 50 C. 26 D. 28
LM is tangent to the circle. Find x. Round to the nearest tenth. Example 4 Use the Intersection of a Secant and a Tangent
Find x. Assume that segments that appear to be tangent are tangent. A. 22.36 B. 25 C. 28 D. 30