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Six New Theorems about Inscribed Triangle in a Circle
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In this paper we have proven 6 new theorems about inscribed triangle in a circle. If we extend the three medians of any inscribed triangle in a circle, the extended medians will intersect the circumference of the circle at three points. Connecting those three points we will get a new triangle. The main purpose of this paper is to describe the properties of the second triangle obtained by extending the medians of the first triangle.
Title: Six New Theorems about Inscribed Triangle in a Circle
Description:
In this paper we have proven 6 new theorems about inscribed triangle in a circle.
If we extend the three medians of any inscribed triangle in a circle, the extended medians will intersect the circumference of the circle at three points.
Connecting those three points we will get a new triangle.
The main purpose of this paper is to describe the properties of the second triangle obtained by extending the medians of the first triangle.
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