Median :-The median of a triangle is a line drawn from one vertex to the opposing side’s midway. The three altitudes meet at a single location known as the triangle’s orthocenter.

The base of an isosceles triangle is commonly assumed to be the uneven side.Īltitude :-The perpendicular from the base to the opposite vertex is the height of a triangle. When computing the area of a triangle, this is commonly used as a reference side. There are 3 vertices in a triangle.īase :-A triangle’s base might be any of the three sides, but it’s usually the one at the bottom. Vertex :- A triangle’s vertex is one of the triangle’s corners. Scalene triangle : A scalene triangle is one in which none of the triangle’s sides are equal.Isosceles triangle : those triangles are called isosceles triangles which are formed when the two sides of a triangle are equal or congruent.Equilateral Triangle: When all three sides of a triangle are the same length, it is called an equilateral triangle.Triangles are categorized into the following types based on their side lengths: Acute Scalene Triangle: An acute scalene triangle is a triangle with three unequal sides and three acute angles.Obtuse Scalene Triangle: An obtuse scalene triangle is a triangle with an obtuse angle and sides of varying lengths.A right scalene triangle is defined as a triangle in which any one of the angles is a right angle and all three sides are unequal.Acute Isosceles Triangle: An acute isosceles triangle is one with all three angles being acute and two sides measuring the same length.Obtuse Isosceles Triangle: An obtuse isosceles triangle is defined as a triangle with two equal sides and one obtuse angle.Two sides and two acute angles are equivalent in an isosceles right triangle. Isosceles Right Triangle: An isosceles right triangle is a triangle with two equal sides and one 90° angle.Equilateral or Equiangular Triangle : An equilateral or equiangular triangle is one in which all sides and angles are equal.The following are the different sorts of triangles, as well as their sides and angles: Types of triangle on the basis of the sides and angles:. Obtuse Triangle : An obtuse-angled triangle or obtuse triangle is one in which one of the triangle’s angles is more than 90 degrees.Right angle triangle :-A right-angled triangle or right triangle is formed when one of the triangle’s angles is 90 degrees.

Acute Triangle: An acute-angled triangle or acute triangle is formed when all of the angles of a triangle are acute, that is, they measure less than 90 degrees.The following are the different sorts of triangles based on angles: There are various type of triangle are given below: Types of triangle based on angle:. TriangleĪ triangle is a closed 2-D polygon with 3 sides and a total angle of 180 degrees. In Euclidean geometry, a triangle is a two-dimensional form made up of three non-collinear points in a single plane. If EFG is a triangle, it is written as EFG, with E, F, and G as the triangle’s vertices.

The angle sum property of a triangle is the name for this property. Interior angles sum equals 180 degrees is the feature of a triangle. Where a is the length of the congruent sides and b is the length of the base.A triangle is a 3 -sided polygon with 3 edges and 3 vertices in geometry. The formula to calculate the area of any triangle is as follows: $latex A= rac$ Where b is the length of the base and a is the length of the congruent sides. The formula for the perimeter of isosceles triangles considers the fact that two sides of the triangle are equal: $latex p=b+2a$ The perimeter of any geometric figure is calculated by adding the lengths of the sides of the figure. With the following formulas, we can solve a large number of problems related to isosceles triangles.

Obtuse isosceles triangle degrees