Types of Triangle and their Properties are Explained well here.
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A triangle is a three-sided geometric figure with three vertices. It is the simplest of all polygons and the only one without a diagonal. Its vertices are commonly denoted by the letters A, B, and C in capital letters.
Triangles are distinguished by their three non-aligned points, which when combined with a fourth non-aligned coplanar point, form a quadrilateral that may be divided into triangles.
On the Basis of Sides and Angles Triangle types are given:
It’s a polygon with three sides that are all the same length.
It has two equal-length sides. Angles on either side of these sides have precise measurements. An isosceles triangle has two comparable angles, according to Greek philosopher Thales of Miletus, hence there is a relationship between angles and lengths to similar angles and sides.
When a triangle has two sides that have the same length, it is said to be isosceles. This isn’t to say that the three sides aren’t identical in the sense that an equilateral triangle is isosceles but fails to meet the reciprocity condition.
A triangle is scalene when each of its sides has different lengths. This means that no two angles have the same measure.
From the inside, it has a 90-degree right angle. Legs refer to the two sides that make up a right angle, whereas the hypotenuse refers to the third side.
They aren’t exactly perfect angles because their internal angles are 90 degrees. Every triangle is oblique or right because acute and obtuse triangles are both oblique.
When one of its inner angles is obtuse (more than 90 degrees), and the other two angles are acute (smaller than 90 degrees).
When the interior triangles are less than 90 degrees on the inside.
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