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SECONDARY PARTSOF A TRIANGLE E-Math pp.132-136
Can YOU do this? Figure 1 Draw a circle. Then draw a triangle inside  it whose vertices are on the circle. Figure 2 Draw a circle. Then draw a triangle outside it, making sure the circle is touching the triangle.
How about THIS? Figure 3 Draw the figure in the right, this time drawing the triangle first. Figure 4 Draw the figure in the right, this time drawing the triangle first.
Secondary Parts of a Triangle: Angle Bisectors Perpendicular Bisectors Medians Altitudes
Angle Bisector a segment that bisects an angle of the triangle; endpoints are a vertex and a point on opposite side
Perpendicular Bisector a line that passes through the midpoint of a side of the triangle, and is perpendicular to it
Median a segment connecting a vertex of a triangle and the midpoint of the opposite side
Altitude a segment from the vertex of the triangle perpendicular to the line containing the opposite side
Points of Concurrency Angle Bisectors INCENTER Perpendicular Bisectors  CIRCUMCENTER Medians	  CENTROID Altitudes	  ORTHOCENTER

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Secondary Parts of Triangles

  • 1.
  • 2. SECONDARY PARTSOF A TRIANGLE E-Math pp.132-136
  • 3. Can YOU do this? Figure 1 Draw a circle. Then draw a triangle inside it whose vertices are on the circle. Figure 2 Draw a circle. Then draw a triangle outside it, making sure the circle is touching the triangle.
  • 4. How about THIS? Figure 3 Draw the figure in the right, this time drawing the triangle first. Figure 4 Draw the figure in the right, this time drawing the triangle first.
  • 5. Secondary Parts of a Triangle: Angle Bisectors Perpendicular Bisectors Medians Altitudes
  • 6. Angle Bisector a segment that bisects an angle of the triangle; endpoints are a vertex and a point on opposite side
  • 7. Perpendicular Bisector a line that passes through the midpoint of a side of the triangle, and is perpendicular to it
  • 8. Median a segment connecting a vertex of a triangle and the midpoint of the opposite side
  • 9. Altitude a segment from the vertex of the triangle perpendicular to the line containing the opposite side
  • 10. Points of Concurrency Angle Bisectors INCENTER Perpendicular Bisectors  CIRCUMCENTER Medians  CENTROID Altitudes  ORTHOCENTER