Classifying Triangles Portland OR

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.

Local Companies

Everest College
(503) 222-3225
425 S.W. Washington
Portland, OR
Western Culinary Institute
(503) 223-2245
921 SW Morrison Street
Portland, OR
Portland State University Master of International Management Program
(503) 725-2291
P.O. Box 751
Portland, OR
Portland State University
(503) 725-3000
PO Box 751
Portland, OR
Portland State University School of Business Administration
(503)7253721
P.O. Box 751
Portland, OR
Portland State University School of Extended Studies
(503) 725-8091
PO Box 1491
Portland, OR
University of Oregon in Portland
(503) 412-3743
70 NW Couch Street
Portland, OR
University of Oregon, Lundquist College of Business
(503)7258596
University of Oregon in Portland
Portland, OR
Pacific Northwest College of Art
(503) 821-8914
1241 NW Johnson
Portland, OR
University of Oregon Portland Development Office
(503) 412-0468
221 NW Second Avenue
Portland, OR

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°.

Cliffs Notes Online

Featured Local Company

Everest College

5032223225
425 S.W. Washington
Portland, OR

Related Local Events
Habitat For Humanity Pr & Dev Team Meeting
Dates: 11/24/2009 - 11/24/2009
Location: CCHFH Office
Longview, WA
View Details

Lelooska Living History Performance
Dates: 11/24/2009 - 11/24/2009
Location: Cultrual Center
Longview, WA
View Details

Castle Rock School Board Meeting
Dates: 11/24/2009 - 11/24/2009
Location: Castle Rock Middle School
Longview, WA
View Details

Klcc Economic Summit 2010
Dates: 12/2/2009 - 12/2/2009
Location: Cowlitz Regional Conference Center
Longview, WA
View Details

Museum'S First Thursday
Dates: 12/3/2009 - 12/3/2009
Location: Cowlitz County Historical Museum
Kelso, WA
View Details