Classifying Triangles Oakland CA

Triangles can be classified either according to their sides or according to their angles. All of each may be of different or the same sizes; any two sides or angles may be of the same size; there may be one distinctive angle.

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Triangles can be classified either according to their sides or according to their angles. All of each may be of different or the same sizes; any two sides or angles may be of the same size; there may be one distinctive angle.

The types of triangles classified by their sides are the following:

  • Equilateral triangle: A triangle with all three sides equal in measure. In Figure 1 , the slash marks indicate equal measure.





    Figure 1

    Equilateral triangle.


  • Isosceles triangle: A triangle in which at least two sides have equal measure (Figure 2 ).





    Figure 2

    Isosceles triangles.


  • Scalene triangle: A triangle with all three sides of different measures (Figure 3 ).





    Figure 3

    Scalene triangle.


The types of triangles classified by their angles include the following:

  • Right triangle: A triangle that has a right angle in its interior (Figure 4 ).





    Figure 4

    Right triangle.


  • Obtuse triangle: A triangle having an obtuse angle (greater than 90° but less than 180°) in its interior. Figure 5 shows an obtuse triangle.





    Figure 5

    Obtuse triangle.


  • Acute triangle: A triangle having all acute angles (less than 90°) in its interior (Figure 6 ).





    Figure 6

    Acute triangle.


  • Equiangular triangle: A triangle having all angles of equal measure (Figure 7 ).





    Figure 7

    Equiangular triangle.


Because the sum of all the angles of a triangle is 180°, the following theorem is easily shown.

Theorem 27: Each angle of an equiangular triangle has a measure of 60°.

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