- published: 13 Jun 2014
- views: 25437
In classical geometry, the radius of a circle or sphere is a the length of a line segment from its center to its perimeter. The name comes from Latin radius, meaning "ray" but also the spoke of a chariot wheel. The plural of radius can be either radii (from the Latin plural) or the conventional English plural radiuses. The typical abbreviation and mathematic variable name for "radius" is r. By extension, the diameter d is defined as twice the radius:
If an object does not have a center, the term may refer to its circumradius, the radius of its circumscribed circle or circumscribed sphere. In either case, the radius may be more than half the diameter, which is usually defined as the maximum distance between any two points of the figure. The inradius of a geometric figure is usually the radius of the largest circle or sphere contained in it. The inner radius of a ring, tube or other hollow object is the radius of its cavity.
For regular polygons, the radius is the same as its circumradius. The inradius of a regular polygon is also called apothem. In graph theory, the radius of a graph is the minimum over all vertices u of the maximum distance from u to any other vertex of the graph.
Khan Academy is a non-profit educational organization created in 2006 by educator Salman Khan with the aim of providing a free, world-class education for anyone, anywhere. The organization produces short lectures in the form of YouTube videos. In addition to micro lectures, the organization's website features practice exercises and tools for educators. All resources are available for free to anyone around the world. The main language of the website is English, but the content is also available in other languages.
The founder of the organization, Salman Khan, was born in New Orleans, Louisiana, United States to immigrant parents from Bangladesh and India. After earning three degrees from the Massachusetts Institute of Technology (a BS in mathematics, a BS in electrical engineering and computer science, and an MEng in electrical engineering and computer science), he pursued an MBA from Harvard Business School.
In late 2004, Khan began tutoring his cousin Nadia who needed help with math using Yahoo!'s Doodle notepad.When other relatives and friends sought similar help, he decided that it would be more practical to distribute the tutorials on YouTube. The videos' popularity and the testimonials of appreciative students prompted Khan to quit his job in finance as a hedge fund analyst at Connective Capital Management in 2009, and focus on the tutorials (then released under the moniker "Khan Academy") full-time.
radius is a typical long bone lying laterally in forearm.
determination of side of a given bone is an often asked viva question.
This video teaches clearly about circles, what radius and diameter is?, how circumference is calculated?, what is π (pi) after all?, why pi r squared is used to find area? etc. After watching the video students will get complete understanding of circles and this fundamental understanding helps them learn advance topics in school with greater comprehension.
a lateral bone of forearm morphologically homologous to tibia of leg.
A circle is at the foundation of geometry and how its parts relate to each other is both completely logical and a wonder. Practice this lesson yourself on KhanAcademy.org right now: https://www.khanacademy.org/math/geometry/basic-geometry/circum_area_circles/e/radius_diameter_and_circumference?utm_source=YT&utm;_medium=Desc&utm;_campaign=Geometry Watch the next lesson: https://www.khanacademy.org/math/geometry/basic-geometry/circum_area_circles/v/parts-of-a-circle?utm_source=YT&utm;_medium=Desc&utm;_campaign=Geometry Missed the previous lesson? https://www.khanacademy.org/math/geometry/basic-geometry/heron_formula_tutorial/v/part-2-of-the-proof-of-heron-s-formula?utm_source=YT&utm;_medium=Desc&utm;_campaign=Geometry Geometry on Khan Academy: We are surrounded by space. And that space conta...
Short video describing the skeletal structures of the radius Structures identified: Head Neck Radial tuberosity Styloid process of the radius Ulnar notch
www.salmonellaplace.com This is a tutorial/lecture on the Radius and the Ulna, using 3D Anatomy models. We cover some topics important for classes such as anatomy, college and medical school levels. If you have any questions, don't be shy!! We hope we are able to clarify this topic. Enjoy! Plus, don't forget to SUBSCRIBE for more! Facebook: www.facebook.com/salmonellaplace Twitter: www.twitter.com/thesalmonella Tumblr: www.salmonellaplace.tumblr.com 3D models were provided by: Zygote Body : www.zygotebody.com Zygote Media Group: www.zygote.com
One one one one two
P-P-5-D
Yeah, yeah, P-P-5-D
I'm sayin, yo
Touch this yo, knahmsayin what?
Yo-yo, yo, 100%..
[Black Thought]
Yo! On these seventy-three keys, of ivory and ebony
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this olympic lyricism you can't, compete with
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Yeah
Check it out, yo [3X]
Yo yo, Black Thought, I represent the Fifth Dynasty
Lyrical click, 100% Dundee
[Malik B]
Malik B, I represent the P-5-D
Guerilla click, 100% Dundee
[Black Thought]
Black Thought, I represent the Fifth Dynasty
Lyrical click, 100% Dundee
[Malik B]
Malik B, I represent the P-5-D
Guerilla click, 100% Dundee
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[Black Thought]
Yo yo, Black Thought, I represent the Fifth Dynasty
Lyrical click, 100% Dundee
[Malik B]
Malik B, I represent the P-5-D
Guerilla click, 100% Dundee
[Black Thought]
Black Thought, I represent the Fifth Dynasty
Lyrical click, 100% Dundee
[Malik B]
Malik B, I represent the P-5-D
Guerilla click, 100% Dundee
[Black Thought]
Check it out
While you pose for pictures, I'm the invisible enigma
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Black Thought, I represent the Fifth Dynasty
Lyrical click, 100% Dundee
[Malik B]
Malik B, I represent the P-5-D
Guerilla click, 100% Dundee
[Black Thought]
Black Thought, I represent the Fifth Dynasty
Lyrical click, 100% Dundee
[Malik B]
Malik B, I represent the P-5-D