In this video you will learn How to construct tangents to a circle from a point outside a circle - Geometric Constructions.
In this video you will learn How to construct tangents to a circle from a point outside a circle - Geometric Constructions
In this video, you will learn How to construct tangents to a circle from a point outside a circle - Geometric Constructions.
Watch this video on Circles to learn about all the properties of a tangent to a circle.
Japan's crop circle was not the work of a UFO or other unexplained phenomena. In fact, there is a perfectly scientific explanation for the beautiful patterns discovered underwater, and it has nothing to do with UFOs. The circular indentations in the sand were made by a single male pufferfish.
According to information made available on Sept. 20, 2012, an impressive underwater crop circle that was spotted off the coast of the southern Japanese island of Anami Oshima presented a mystery to the man who found it, diver and underwater photographer Yoji Ookata. According to Kozmedia News, Ookata had been exploring the ocean for five decades, and this was the first time he ever saw anything like it. He photographed the six and a half foot wide structure, but couldn't identify its origins. Fortunately, a film crew discovered the secret behind the Japan crop circle, which was actually constructed from sand and small seashells, not crops.
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This Video Explains the formula related to Area, Circumferences, arc, sector of a circle.
Learn the what is a circle and the various parts of it by watching this introductory video on circles.
In this video you will learn about all the properties of tangent to a circle.
A circle is one of the most common shapes and universal too. But not to forget, it's also one of the most important shape in geometry. This video Covers certain tricks to understand circle theorems and also covers the basics knowledge required before solving a theorem.
This video covers the proofs of following theorems,
1. Equal Chords of a circle subtend equal angles at the center.
2. If the angles subtended by the chords of a circle at the center are equal, then the chords are equal.
3. The perpendicular from the center of a circle to a chord bisects the chord.
4. The line drawn through the centre of a circle to bisect a chord is perpendicular to the chord.
5. There is one and only one circle passing through three given non-collinear points.
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