** Complex Fraction Calculator. Solve complex fractions and save to desktop as an image!


A+    A−    B  
Home
Algebra
Math Games
  • Decimals in Space
  • Fraction Balls
  • Integers in Space
  • Math Man
  • Number Balls
  • Geometry
    Interactive
    Trigonometry
    Jobs
  • Tutoring jobs
  • New York Tutoring Jobs
  • White Plains, NY
  • Westchester County, NY
  • Chicago Math Jobs
  • Philadelphia
  • Teacher Resources
    On FaceBook!
    Home
    Algebra
    Math Games
  • Decimals in Space
  • Fraction Balls
  • Integers in Space
  • Math Man
  • Number Balls
  • Geometry
    Interactive
    Trigonometry
    Jobs
  • Tutoring jobs
  • New York Tutoring Jobs
  • White Plains, NY
  • Westchester County, NY
  • Chicago Math Jobs
  • Philadelphia
  • Teacher Resources
    On FaceBook!

    Inscribed Angle of a Circle and its intercepted arc

    Theorems and examples

      An Inscribed Angle's
    • vertex lies somewhere on the circle
    • sides are chords from the vertex to another point in the circle
    • creates an arc , called an intercepted arc
    • The measure of the inscribed angle is half of measure of the intercepted arc (This only works for the most frequently studeied case when the vetex point such as B is not within arc AC.)
      Look at the picture on the left
    • ABC is the inscribed angle
    • BC and AC are the chords
    • is the intercepted arc
    • Formula: ABC = ½  

    Interactive Inscribed Angle

    Content on this page requires a newer version of Adobe Flash Player.

    Get Adobe Flash player

    Practice Identifying the Inscribed Angles and their Intercepted Arcs
    Inscribed Angle Diagram
    Identify the inscribed angles and their intercepted arcs
    Answer

    If XYZ = 40o, what is ?

    Answer

    Picture of inscribed angles

     

    Every single inscribed angle in the picture on the left has the exact same measure, since each inscribed angle intercepts the exact same arc, which is Arc AZ?






    Inscribed Angle Example

    Length YZ

    Length YX

    Use your knowledge of the properties of inscribed angles and arcs to determine what is erronous about the picture below.
    Find the error in this inscribed angle problem

     Explanation  


    Top