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SECTION 10.5
Tangents
TANGENTS
   How can I use the properties of tangents to solve
    problems?
TANGENT
   Tangent: A line that intersects the circle in exactly 1
    point.
THEOREM
   Theorem 10.9: If a line is tangent to a circle, then it
    is perpendicular to the radius drawn to the point of
    tangency.
THEOREM
   Theorem 10.10: If a line is perpendicular to a
    radius of a circle, then the line is tangent to the
    circle.
THEOREM
   Theorem 10.11: If two segments from the same
    exterior point are tangent to a circle, then they are
    congruent.
EXAMPLE





              20




          y
EXAMPLE

EXAMPLE

EXAMPLE

EXAMPLE
   Find x. Assume that segments
    that appear tangent to circle
    are tangent.
EXAMPLE
   Find a. Assume that segments that appear tangent
    to circle are tangent.
CIRCUMSCRIBED POLYGONS
   Circumscribed Polygon: When a circle is inside a
    polygon and every side of the polygon is tangent to
    the circle.

   Which one?
EXAMPLE

HOMEWORK
   Page 556
     #8 – 28 Even, skip 22
     38, 40
LESSON PLAN
   Intro
       Define a tangent and its relationship to a circle’s radius
 Standards- 9.5
 Supplies – slides, whiteboard, note sheets

 Timing: One day for notes, one day for a combined
  review of 10.5 and 10.6 and a quiz.
 Day 1:
     Essential Questions- slides 2
     Input-slides 3 - 6, 13
     Guided Practice - slides 7 – 12, 14, 15
     Independent Practice – Book Work

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Geometry/Notes 10.5

  • 2. TANGENTS  How can I use the properties of tangents to solve problems?
  • 3. TANGENT  Tangent: A line that intersects the circle in exactly 1 point.
  • 4. THEOREM  Theorem 10.9: If a line is tangent to a circle, then it is perpendicular to the radius drawn to the point of tangency.
  • 5. THEOREM  Theorem 10.10: If a line is perpendicular to a radius of a circle, then the line is tangent to the circle.
  • 6. THEOREM  Theorem 10.11: If two segments from the same exterior point are tangent to a circle, then they are congruent.
  • 7. EXAMPLE  20 y
  • 11. EXAMPLE  Find x. Assume that segments that appear tangent to circle are tangent.
  • 12. EXAMPLE  Find a. Assume that segments that appear tangent to circle are tangent.
  • 13. CIRCUMSCRIBED POLYGONS  Circumscribed Polygon: When a circle is inside a polygon and every side of the polygon is tangent to the circle.  Which one?
  • 15. HOMEWORK  Page 556  #8 – 28 Even, skip 22  38, 40
  • 16. LESSON PLAN  Intro  Define a tangent and its relationship to a circle’s radius  Standards- 9.5  Supplies – slides, whiteboard, note sheets  Timing: One day for notes, one day for a combined review of 10.5 and 10.6 and a quiz.  Day 1:  Essential Questions- slides 2  Input-slides 3 - 6, 13  Guided Practice - slides 7 – 12, 14, 15  Independent Practice – Book Work