Classifying Triangles Notes
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Classifying Triangles Notes
📐 Classification by Sides
Equilateral Triangle:
• All three sides are equal in length
• All three angles are equal (60° each)
• Symbol: Use tick marks to show equal sides
Isosceles Triangle:
• Two sides are equal in length
• Two angles are equal (called base angles)
• The equal sides are called legs, the third side is the base
Scalene Triangle:
• All three sides are different lengths
• All three angles are different sizes
• No lines of symmetry
📏 Classification by Angles
Acute Triangle:
• All three angles are less than 90°
• All angles are acute angles
• The triangle appears "sharp" or "pointed"
Right Triangle:
• One angle is exactly 90° (right angle)
• The other two angles are acute and add up to 90°
• The side opposite the right angle is called the hypotenuse
Obtuse Triangle:
• One angle is greater than 90° (obtuse angle)
• The other two angles are acute
• The triangle appears "wide" or "flat"
📝 Important Properties & Rules
Triangle Inequality Principle:
• The sum of any two sides must be greater than the third side
• If a, b, and c are the sides: a + b > c, a + c > b, b + c > a
Angle Sum Property:
• The sum of all angles in any triangle is always 180°
Geometric Notation:
• Triangles are named using three vertices: △ABC
• Angles are written as ∠A, ∠B, ∠C
• Sides are written as AB, BC, AC (or a, b, c)
Side-Angle Relationships:
• The longest side is opposite the largest angle
• The shortest side is opposite the smallest angle
• In an isosceles triangle, equal sides are opposite equal angles
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