Everything You Need to Know About Obtuse Triangles: Definition, Properties, and How to Identify Them.

obtuse triangle

a triangle with one obtuse angle

An obtuse triangle is a triangle in which one angle is greater than 90 degrees. In other words, an obtuse triangle has one obtuse angle and two acute angles. The sum of the angles in an obtuse triangle is always greater than 180 degrees.

To identify if a triangle is obtuse, you can measure its angles using a protractor. If one angle measures more than 90 degrees, then the triangle is an obtuse triangle.

Properties of an Obtuse Triangle:
– An obtuse triangle has only one obtuse angle (an angle greater than 90 degrees)
– The other two angles are acute angles (angles smaller than 90 degrees)
– The side opposite to the obtuse angle is the longest side of the triangle.
– The sum of the angles in an obtuse triangle always exceeds 180 degrees.
– An obtuse triangle cannot be a right triangle (a triangle having a right angle)

More Answers:
Discovering the Properties and Applications of Isosceles Triangles: A Comprehensive Guide
All you need to know about Equilateral Triangles: Properties, Applications, and Formulas
The Importance and Applications of Right Triangles in Mathematics and Real-World Scenarios.

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