In triangle ABC, E and D are two points lying on AB and AC respectively such that CE and BD intersect each other at O. If triangle AEC congruent triangle CDB, then triangle ABC will always be a/an ........................triangle
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The answer to this question is an equilateral triangle.
An equilateral triangle is a triangle with every one of the three sides of equivalent length a, comparing to what could likewise be known as a "standard" triangle. An equilateral triangle is, subsequently, an extraordinary instance of an isosceles triangle having not only two but rather every one of the three sides break even with. An equilateral triangle additionally has three equivalent 60 degrees edges.
Central triangles that are equilateral incorporate the circumboreal triangle, circumtangential triangle, first Morley triangle, internal Napoleon triangle, external Napoleon triangle, second Morley triangle, Stammler triangle, and third Morley triangle.
An equilateral triangle is a triangle with every one of the three sides of equivalent length a, comparing to what could likewise be known as a "standard" triangle. An equilateral triangle is, subsequently, an extraordinary instance of an isosceles triangle having not only two but rather every one of the three sides break even with. An equilateral triangle additionally has three equivalent 60 degrees edges.
Central triangles that are equilateral incorporate the circumboreal triangle, circumtangential triangle, first Morley triangle, internal Napoleon triangle, external Napoleon triangle, second Morley triangle, Stammler triangle, and third Morley triangle.
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