EM i friidrett 2022 – 800 meter menn
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Lake freighter of Canada Steamship Lines SS Kamloops in 1925 History Canada NameKamloops OperatorCanada Steamship Lines, Ltd., Montreal, Quebec, Canada BuilderFurness Ship Building Company, Ltd., Stockton-on-Tees, Durham, England, UK Yard number68 Completed1924 FateFoundered off Isle Royale in western Lake Superior 7 December 1927 NotesCanada Registry #147682 General characteristics Class and typePackage freighter – canaller Tonnage 2402 gross 1748 net Length250 ft (76 m) Beam43...
يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (مارس 2016) صخرة الانتحار في اللاذقية الكورنيش الجنوبي هو أحد أحياء مدينة اللاذقية الساحلية في سوريا ويقع في منطقة مشر...
Season of television series One PieceSeason 9Enies LobbyThe cover of the first DVD compilation released by Avex Mode of the ninth season.No. of episodes73ReleaseOriginal networkFuji TelevisionOriginal releaseMay 21, 2006 (2006-05-21) –December 23, 2007 (2007-12-23)Season chronology← PreviousSeason 8 Next →Season 10 List of episodes The ninth season of the One Piece anime series was directed by Kōnosuke Uda and produced by Toei Animation. Like the rest of the se...
Yurihonjō 由利本荘市KotaBalai Kota Yurihonjō BenderaEmblemLokasi Yurihonjō di Prefektur AkitaYurihonjōLokasi di JepangKoordinat: 39°23′09″N 140°02′56″E / 39.38583°N 140.04889°E / 39.38583; 140.04889Koordinat: 39°23′09″N 140°02′56″E / 39.38583°N 140.04889°E / 39.38583; 140.04889Negara JepangWilayahTōhokuPrefektur AkitaPemerintahan • WalikotaTakanobu MinatoLuas • Total1.209,59...
Chancellor of Austria from 2000 to 2007 Wolfgang SchüsselSchüssel in 2024Chancellor of AustriaIn office4 February 2000 – 11 January 2007PresidentThomas Klestil Heinz FischerVice-ChancellorSusanne Riess-Passer Herbert Haupt Hubert GorbachPreceded byViktor KlimaSucceeded byAlfred GusenbauerVice-Chancellor of AustriaIn office4 May 1995 – 4 February 2000ChancellorFranz Vranitzky Viktor KlimaPreceded byErhard BusekSucceeded bySusanne Riess-PasserMinister of Foreign AffairsI...
E-Boks Open 2012 Sport Tennis Data 9 aprile - 15 aprile Edizione 3a Campioni Singolare Angelique Kerber Doppio Kimiko Date-Krumm / Rika Fujiwara Il Danish Open 2012 è stato un torneo di tennis giocato sul cemento indoor. È stata la 3ª edizione del torneo, che ha preso il nome di e-Boks Open per motivi di sponsorizzazione e che fa parte della categoria International nell'ambito del WTA Tour 2012. Si è giocato a Farum in Danimarca dal 9 al 15 aprile 2012. Indice 1 Partecipanti 1.1 Teste di...
Hungarian footballer (born 1999) The native form of this personal name is Bolla Bendegúz Bence. This article uses Western name order when mentioning individuals. Bendegúz Bolla Bolla playing for Hungary in 2021Personal informationFull name Bendegúz Bence Bolla[1]Date of birth (1999-11-22) 22 November 1999 (age 24)[2]Place of birth Székesfehérvár, HungaryHeight 1.80 m (5 ft 11 in)[2]Position(s) Right-backTeam informationCurrent team Servett...
密西西比州 哥伦布城市綽號:Possum Town哥伦布位于密西西比州的位置坐标:33°30′06″N 88°24′54″W / 33.501666666667°N 88.415°W / 33.501666666667; -88.415国家 美國州密西西比州县朗兹县始建于1821年政府 • 市长罗伯特·史密斯 (民主党)面积 • 总计22.3 平方英里(57.8 平方公里) • 陸地21.4 平方英里(55.5 平方公里) • ...
Старе місто Таллінна після бомбардувань радянськими ВПС.у березні 1944 року Палаюча важня, руїни якої були остаточно розібрані у 1946 році Протягом Другої світової війни німецькі люфтваффе та радянська авіація далекої дії кілька разів бомбили столицю Естонії ― Таллінн. Пе�...
Cover of the first Full Metal Panic! light novel written by Shoji Gatoh. The light novel series Full Metal Panic! is written by Shoji Gatoh and illustrated by Shikidouji. It was serialized by Fujimi Shobo in its monthly magazine Gekkan Dragon Magazine since September 9, 1998 and published under their Fujimi Fantasia Bunko imprint. Gatoh often found delays in writing of the novels, which led to delays in the publication of the series' volumes.[1] The series focuses on Sergeant Sousuke...
Asteroideae Ilustrasi Aster amellus dari tribus Astereae Klasifikasi ilmiah Kerajaan: Plantae (tanpa takson): Tracheophyta (tanpa takson): Angiospermae (tanpa takson): Eudikotil (tanpa takson): Asterid Ordo: Asterales Famili: Asteraceae Subfamili: Asteroideae Tribus Anthemideae Astereae Athroismeae Bahieae Calenduleae Chaenactideae Coreopsideae Doroniceae Eupatorieae Feddeeae Gnaphalieae Helenieae Heliantheae Inuleae Madieae Millerieae Neurolaeneae Perityleae Plucheeae Polymnieae Senecioneae...
Polish politician and writer (1915–1979) Bolesław PiaseckiLeader of the Falanga National Radical CampIn office1935–1939Leader of PAX AssociationIn office1947–1979Succeeded byRyszard Reiff Personal detailsBorn(1915-02-18)18 February 1915Łódź, Congress Poland, Russian EmpireDied1 January 1979(1979-01-01) (aged 63)Warsaw, PolandAlma materUniversity of WarsawNickname(s)Leon Całka, Wojciech z Królewca, SablewskiMilitary serviceYears of service1939–1945RankLieutenantUnitConf...
Ne doit pas être confondu avec rameau communicant blanc. Cet article est une ébauche concernant l’anatomie et les neurosciences. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Rameau communicant gris1 - Neurones sensitifs 2 - Neurones moteurs 3 - Moelle spinale 4 - Substance blanche 5 - Substance grise 6 - Racine antérieure ou motrice 7 - Racine postérieure ou sensitive 8 - Ganglion spinal 9 - Nerf spinal...
Seat of government of a country or subnational division Capital cities redirects here. For the capital city of a county, see county seat. For other uses, see Capital City (disambiguation). Tokyo, the capital of Japan, and the most populous metropolitan area in the world A capital city or just capital is the municipality holding primary status in a country, state, province, department, or other subnational division, usually as its seat of the government. A capital is typically a city that phys...
هذه المقالة يتيمة إذ تصل إليها مقالات أخرى قليلة جدًا. فضلًا، ساعد بإضافة وصلة إليها في مقالات متعلقة بها. (أغسطس 2023) لغتان وحقيبة سفرİki Dil Bir Bavul (بالتركية) معلومات عامةالصنف الفني دراماتاريخ الصدور25 نوفمبر 2008 (2008-11-25) (مهرجان امستيردام العالمى للافلام الوثائقية)23...
María Alejandra MuñozMuñoz pada tahun 2020 Wakil Presiden Ekuador ke-51PetahanaMulai menjabat 22 Juli 2020PresidenLenín MorenoPendahuluOtto SonnenholznerPenggantiAlfredo Borrero Vega (terpilih) Informasi pribadiLahirc. 1979 (age 40-41)Guayaquil, EkuadorKebangsaanEkuadorianPartai politikConstruye EcuadorAnak4Alma materUniversitas SalamancaUniversidad de Especialidades Espíritu SantoSunting kotak info • L • B María Alejandra Muñoz Seminario (lahir c. 1979) adalah politi...
Portuguese president and politician In this Portuguese name, the first or maternal family name is Ribeiro and the second or paternal family name is de Spínola. His ExcellencyAntónio de SpínolaGCTE ComASpínola during his resignation, 1974President of PortugalIn office15 May 1974 – 30 September 1974Prime MinisterAdelino da Palma CarlosVasco GonçalvesPreceded byAmérico TomásSucceeded byFrancisco da Costa GomesPresident of the National Salvation JuntaIn office25 April 1974...
Shadowverse ジャンル カードゲーム、学園、ファンタジー ゲーム ゲームジャンル 本格カードバトル(対戦型オンラインTCG)ダーク・ファンタジー 対応機種 iOS、AndroidMicrosoft WindowsmacOS[1] ゲームエンジン Unity 5ver.2.2.15以降: Unity 2017[2] 開発元 Cygames 発売元 CygamesCygames Korea[3] 網易[4] プロデューサー 木村唯人 ディレクター 齊藤優太 キャラクターデザイ�...
Vera Zvonareva Vera Zvonareva à Wimbledon en 2018. Carrière professionnelle 2000 Pays Russie Naissance 7 septembre 1984 (40 ans)Moscou Taille 1,72 m (5′ 8″) Prise de raquette Droitière, revers à deux mains Gains en tournois 16 131 413 $ Palmarès En simple Titres 12 Finales perdues 18 Meilleur classement 2e (25/10/2010) En double Titres 16 Finales perdues 7 Meilleur classement 8e (10/06/2024) Meilleurs résultats en Grand Chelem Aust. R-G. Wim. US. Simpl...
Theorem in vector calculus Part of a series of articles aboutCalculus ∫ a b f ′ ( t ) d t = f ( b ) − f ( a ) {\displaystyle \int _{a}^{b}f'(t)\,dt=f(b)-f(a)} Fundamental theorem Limits Continuity Rolle's theorem Mean value theorem Inverse function theorem Differential Definitions Derivative (generalizations) Differential infinitesimal of a function total Concepts Differentiation notation Second derivative Implicit differentiation Logarithmic differentiation Related ...