Chord of a Circle Definition
The line segment that joins any two points on the circumference of the circle is known as the chord of a circle. As the diameter also joins the two points on the circumference of a circle, thus it is also a chord to a circle. In fact, the diameter is the longest chord to the circle. In other words, the chord is a line segment whose both ends lie on the circumference of a circle. The following illustration can help us understand more.
Chords of a Circle
Chord of a circle is the line that joints any two points on the circumference of the circle. A circle can have various chords and the largest chord of a circle is the diameter of the circle. We can easily calculate the length of the chord using the Chord Length Formula. As the name suggests it is the formula for calculating the length of the chord in a circle in Geometry.
In this article, we will learn about the definition of the chord, theorems of the chords and the circle, explain its properties, and the formulas to calculate the length of the chord using different methods. The article also has some solved sample problems for better understanding.
Table of Content
- Circle Definition
- Chord of a Circle Definition
- What is Chord Length Formula?
- Chord of a Circle Theorems
- Properties of Chords of a Circle
- Solved Probelms
- FAQs
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