KOWICHI/YOUNG HASTLE/DJ TY-KOH is Popular music Live house/Club event held in Japan.
Younge Hastle is a Japanese hip-hop singer and rapper. His popular albums: This is my Hustle (2010), Return of the Hastle (2014), Can't knock the Hastle (2012), Forever living young (2017). He has worked for some record labels: Fly boy records, Steal the cash record.
DJ TY-KOH is a japanese hip-hop singer and rapper. His popular albums: TYH THE EP, tyAce -theEP-. He has worked for record labels: FLY BOY RECORDS, officeZERO.
DJ TY-KOH is a japanese hip-hop singer and rapper. His popular albums: The Plain, Splash, Cake Up:The EP, REP MY CITY pt.3, REP MY CITY pt.2. He has worked for record labels: FLY BOY RECORDS, WESTAHOLIC.
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Tokyo (Japanese: [toːkjoː] , English /ˈ t oʊ k i . oʊ / ), officially Tokyo Metropolis, is the capital of Japan and one of its 47 prefectures. The Greater Tokyo Area is the most populous metropolitan area in the world. It is the seat of the Emperor of Japan and the Japanese government. Tokyo is in the Kantō region on the southeastern side of the main island Honshu and includes the Izu Islands and Ogasawara Islands. Formerly known as Edo, it has been the de facto seat of government since 1603 when Shogun Tokugawa Ieyasu made the city his headquarters. It officially became the capital after Emperor Meiji moved his seat to the city from the old capital of Kyoto in 1868; at that time Edo was renamed Tokyo. Tokyo Metropolis was formed in 1943 from the merger of the former Tokyo Prefecture (東京府 , Tōkyō-fu) and the city of Tokyo (東京市 , Tōkyō-shi) .
It is the capital city of Osaka Prefecture and the largest component of the Keihanshin Metropolitan Area, the second largest metropolitan area in Japan and among the largest in the world with over 19 million inhabitants. Osaka (大阪市 , Ōsaka-shi) (Japanese pronunciation: [oːsaka] ; listen ) is a designated city in the Kansai region of Japan. Situated at the mouth of the Yodo River on Osaka Bay, Osaka is the second largest city in Japan by daytime population after Tokyo's 23 wards and the third largest city by nighttime population after Tokyo's 23 wards and Yokohama, serving as a major economic hub for the country.
In the 11th century, the city was renamed Kyoto ("capital city"), after the Chinese word for capital city, jingdu (京都 ). In Japanese, the city has been called Kyō (京 ), Miyako (都 ), or Kyō no Miyako (京の都 ). Kyoto (京都市 , Kyōto-shi, pronounced [kʲjoːtoꜜɕi] ; UK /k ɪ ˈ oʊ t oʊ / , US /k i ˈ oʊ - / , or /ˈ k j oʊ - / ) is a city located in the central part of the island of Honshu, Japan.
Osaka Prefecture (大阪府 , Ōsaka-fu) is a prefecture located in the Kansai region on Honshu, the main island of Japan. The capital is the city of Osaka. It is the center of Osaka-Kobe-Kyoto area. Osaka is one of the two "urban prefectures" (府 , fu) of Japan, Kyoto being the other (Tokyo became a "metropolitan prefecture", or to, in 1941).
Sapporo (札幌市 , Sapporo-shi, listen ) is the fourth largest city in Japan by population, and the largest city on the northern Japanese island of Hokkaido. The city closely followed a grid plan with streets at right-angles to form city blocks. During 1870–1871, Kuroda Kiyotaka, vice-chairman of the Hokkaido Development Commission (Kaitaku-shi), approached the American government for assistance in developing the land.
Construction began around Odori Park, which still remains as a green ribbon of recreational land bisecting the central area of the city.
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日本、〒031-0042 青森県八戸市 十三日町16 チーノはちのへ B1F Map
日本、〒460-0011 愛知県名古屋市中区大須3丁目24−44 大須セントラルスクエア Map
日本、〒542-0086 大阪府大阪市中央区西心斎橋2−18−5 RIBIA 3F-5F Map
A triangle is a polygon with three edges and three vertices. It is one of the basic shapes in geometry. A triangle with vertices A, B, and C is denoted △ A B C {\displaystyle \triangle ABC} .
In Euclidean geometry any three points, when non-collinear, determine a unique triangle and simultaneously, a unique plane (i.e. a two-dimensional Euclidean space). In other words, there is only one plane that contains that triangle, and every triangle is contained in some plane. If the entire geometry is only the Euclidean plane, there is only one plane and all triangles are contained in it; however, in higher-dimensional Euclidean spaces, this is no longer true. This article is about triangles in Euclidean geometry, and in particular, the Euclidean plane, except where otherwise noted.
Triangles can be classified according to the lengths of their sides:
Hatch marks, also called tick marks, are used in diagrams of triangles and other geometric figures to identify sides of equal lengths. A side can be marked with a pattern of "ticks", short line segments in the form of tally marks; two sides have equal lengths if they are both marked with the same pattern. In a triangle, the pattern is usually no more than 3 ticks. An equilateral triangle has the same pattern on all 3 sides, an isosceles triangle has the same pattern on just 2 sides, and a scalene triangle has different patterns on all sides since no sides are equal. Similarly, patterns of 1, 2, or 3 concentric arcs inside the angles are used to indicate equal angles. An equilateral triangle has the same pattern on all 3 angles, an isosceles triangle has the same pattern on just 2 angles, and a scalene triangle has different patterns on all angles since no angles are equal.
Triangles can also be classified according to their internal angles, measured here in degrees.
A triangle that has two angles with the same measure also has two sides with the same length, and therefore it is an isosceles triangle. It follows that in a triangle where all angles have the same measure, all three sides have the same length, and such a triangle is therefore equilateral.
〒900-0032 富士家 スクラッチ ビル 2F, 2丁目-15-8 松山 那覇市 沖縄県 900-0032 日本 Map
日本、〒064-0808 北海道札幌市中央区南8条西4丁目422 オリエンタルホテルB1F Map
日本、〒980-0014 宮城県仙台市青葉区本町1丁目9−23 BFEビル Map
日本、〒730-0016 広島県広島市中区幟町7−25 Map
日本、〒150-0042 東京都渋谷区宇田川町32−13 4・5F Map
This article uses material from the Wikipedia article "Osaka", "Tokyo", "Kyoto", "Sapporo", "Triangle", "Osaka Prefecture", which is released under the Creative Commons Attribution-Share-Alike License 3.0.
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