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Questa voce sull'argomento contee della Georgia (Stati Uniti d'America) è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Contea di SpaldingconteaLocalizzazioneStato Stati Uniti Stato federato Georgia AmministrazioneCapoluogoGriffin Data di istituzione20 dicembre 1851 TerritorioCoordinatedel capoluogo33°15′36″N 84°16′48″W / 33.26°N 84.28°W33.26; -84.28 (Contea di Spalding)Coordinate: 33°15′36″N 84°16′48″W&#x…

Stu - Anche un alieno può sbagliareL'alieno Stu esaminato dall'istruttoreTitolo originaleLifted Paese di produzioneStati Uniti d'America Anno2006 Durata5 min Genereanimazione, commedia, fantascienza RegiaGary Rydstrom SoggettoJeff Pidgeon, Max Brace SceneggiaturaGary Rydstrom ProduttoreKatherine Sarafian Produttore esecutivoJohn Lasseter, Osnat Shurer Casa di produzionePixar Animation Studios MontaggioSteve Bloom MusicheMichael Giacchino ScenografiaMark Cordell Holmes AnimatoriDoug Fran…

American college basketball season 1957–58 Temple Owls men's basketballNCAA tournament, Third placeConferenceIndependentRankingCoachesNo. 5APNo. 5Record27–3Head coachHarry Litwack (6th season)Home arenaThe PalestraSeasons← 1956–571958–59 → The 1957–58 Temple Owls men's basketball team represented Temple University during the 1957–58 NCAA University Division men's basketball season. The team was led by head coach Harry Litwack and played their…

У этого термина существуют и другие значения, см. Луганская епархия. Луганская и Алчевская епархия Страна Украина Церковь Русская православная церковь Украинская православная церковь Дата основания 1944 год Управление Главный город Луганск Кафедральный собор Владимирски…

Kota PrabumulihKotaTranskripsi bahasa daerah • Abjad Jawiڤرابوموليه • Surat Uluꤶ꥓ꤽꤷꥈꤸꥈꤾꥇꥁ꥓Stasiun Kereta Api Prabumulih LambangJulukan: Kota NanasMotto: Prabumulih jaya - Seinggok sepemunyianJayalah Kota Prabumulih - Seiya sekataPetaKota PrabumulihPetaTampilkan peta SumatraKota PrabumulihKota Prabumulih (Indonesia)Tampilkan peta IndonesiaKoordinat: 3°25′58″S 104°14′08″E / 3.4328°S 104.2356°E…

此條目可能包含不适用或被曲解的引用资料,部分内容的准确性无法被证實。 (2023年1月5日)请协助校核其中的错误以改善这篇条目。详情请参见条目的讨论页。 各国相关 主題列表 索引 国内生产总值 石油储量 国防预算 武装部队(军事) 官方语言 人口統計 人口密度 生育率 出生率 死亡率 自杀率 谋杀率 失业率 储蓄率 识字率 出口额 进口额 煤产量 发电量 监禁率 死刑 国债 外…

Elisabeth RöhmRöhm di Heart Truth's Red Dress Collection Fashion Show 2012Lahir28 April 1973 (umur 51)Düsseldorf, JermanPekerjaanPemeranTahun aktif1997–sekarangPasanganRon Anthony Wooster (2005–sekarang)Anak1 putriSitus webwww.elisabeth-rohm.com Elisabeth Röhm (/roʊm, ruːm/, Jerman: [eˈliːzabɛt ˈʁøːm]; lahir 28 April 1973) adalah seorang pemeran film dan televisi Jerman-Amerika. Ia dikenal karena memerankan Asisten Jaksa Distrik Serena Southerlyn dalam serial T…

Cet article est une ébauche concernant un chanteur italien. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Ermal MetaBiographieNaissance 20 avril 1981 (43 ans)FierNom de naissance Ermal MetaNationalités italiennealbanaiseActivités Auteur-compositeur-interprète, compositeurPériode d'activité depuis 2006Autres informationsInstruments Guitare, pianoGenre artistique PopSite web www.mescalmusic.com/artisti/er…

此条目序言章节没有充分总结全文内容要点。 (2019年3月21日)请考虑扩充序言,清晰概述条目所有重點。请在条目的讨论页讨论此问题。 哈萨克斯坦總統哈薩克總統旗現任Қасым-Жомарт Кемелұлы Тоқаев卡瑟姆若马尔特·托卡耶夫自2019年3月20日在任任期7年首任努尔苏丹·纳扎尔巴耶夫设立1990年4月24日(哈薩克蘇維埃社會主義共和國總統) 哈萨克斯坦 哈萨克斯坦政府與…

Частина серії проФілософіяLeft to right: Plato, Kant, Nietzsche, Buddha, Confucius, AverroesПлатонКантНіцшеБуддаКонфуційАверроес Філософи Епістемологи Естетики Етики Логіки Метафізики Соціально-політичні філософи Традиції Аналітична Арістотелівська Африканська Близькосхідна іранська Буддійсь…

American bootlegger Roy OlmsteadRoy Olmstead with wife Elise, 1925Born(1886-09-18)September 18, 1886Beaver City, NebraskaDiedApril 30, 1966(1966-04-30) (aged 79)Seattle, WashingtonNationalityAmericanOccupation(s)Policeman, then bootleggerCriminal statusServed term, later PardonedAllegianceKing County BootleggersConviction(s)January 19, 1925 (age 38)Criminal chargeViolating the National Prohibition Act and for conspiracyPenalty 4 years hard labor $8000 fine[1] Roy Olmstead (September…

Late Roman poet This article is about the Roman poet. For the Swedish murderer, see John Ausonius. Decimius Magnus AusoniusMonument to Ausonius in MilanBornc. 310BurdigalaDiedc. 395NationalityRomanOccupation(s)poet, teacherRelativesAemilia Hilaria (aunt)Aemilius Magnus Arborius (uncle)Paulinus of Pella (grandson) Decimius Magnus Ausonius[1] (/ɔːˈsoʊniəs/; c. 310 – c. 395) was a Roman poet and teacher of rhetoric from Burdigala, Aquitaine (now Bordeaux,…

French singer This biography of a living person needs additional citations for verification. Please help by adding reliable sources. Contentious material about living persons that is unsourced or poorly sourced must be removed immediately from the article and its talk page, especially if potentially libelous.Find sources: Fanny J – news · newspapers · books · scholar · JSTOR (August 2013) (Learn how and when to remove this message) Fanny JBackground infor…

Indonesia 2023 redirects here. For the events in 2023 in Indonesia, see 2023 in Indonesia. 19th edition of the FIFA U-17 World Cup 2023 FIFA U-17 World CupPiala Dunia U-17 FIFA 2023Tournament detailsHost countryIndonesiaDates10 November – 2 DecemberTeams24 (from 6 confederations)Venue(s)4 (in 4 host cities)Final positionsChampions Germany (1st title)Runners-up FranceThird place MaliFourth place ArgentinaTournament statisticsMatches played52Goals scored175…

Der Titel dieses Artikels ist mehrdeutig. Weitere Bedeutungen sind unter Vorarlberg (Begriffsklärung) aufgeführt. Vorarlberg Landesflagge Landeswappen Landeshymne: ’s Ländle, meine Heimat Basisdaten Landessprache: Deutsch Landeshauptstadt: Bregenz Größte Stadt: Dornbirn ISO 3166-2: AT-8 Kürzel: V Website: www.vorarlberg.at Karte: Vorarlberg Karte: Vorarlberg in Österreich Geographie Fläche: 2.601,67 km² (31. Dezember 2019) – davon Land: 2.533,84 km² (97,4 %) – davo…

Type of connective tissue in animals Illustration of dense irregular connective tissue (deep dermis) Dense irregular connective tissue has fibers that are not arranged in parallel bundles as in dense regular connective tissue. Dense irregular connective tissue consists of mostly collagen fibers. It has less ground substance than loose connective tissue.[1] Fibroblasts are the predominant cell type, scattered sparsely across the tissue.[2] Function This type of connective tissue i…

Staffordshire Football AssociationFormation1877PurposeCounty Football AssociationLocationStaffordshire Technology Park, Beaconside, Stafford, Staffordshire, ST18 0LQPresidentDavid RamsbottomChairmanMatt HancockChief ExecutiveAdam EvansWebsitewww.staffordshirefa.com The Staffordshire Football Association is the governing body of football in the county of Staffordshire.[1] References ^ Staffordshire FA: About us. Staffordshire Football Association. Retrieved 8 July 2009. External links Off…

Ferry route in Sydney, Australia F5 Neutral BayLocaleSydneyTransit typeCommuter ferryFleetFirst FleetOwnerSydney FerriesOperatorTransdev Sydney FerriesNo. of terminals5 Sydney Ferries services Manly Taronga Zoo Parramatta River Pyrmont Bay Neutral Bay Mosman Bay Double Bay Cockatoo Island Watsons Bay Blackwattle Bay vte Neutral Bay ferry services (numbered F5) is a commuter ferry route in Sydney, New South Wales, Australia. Part of the Sydney Ferries network, it serves several Lower North Shore …

Departamento de Lima Departamento del Perú Lomas de Lachay BanderaEscudo Coordenadas 11°51′S 76°27′O / -11.85, -76.45Capital Lima (de iure) Huacho(sede del Gob. Regional de Lima)Ciudad más poblada LimaIdioma oficial Español • Co-oficiales Quechua, jaqaru y cauquiEntidad Departamento del Perú • País Perú PerúGobernador RegionalCongresistas Rosa Vásquez Cuadrado(2023-2026) 4 congresistas• Héctor José Ventura Ángel• María Cordero Jon Tay• Janet …

Physikalische Größe Name Drehmoment Formelzeichen M → {\displaystyle {\vec {M}}} Größen- undEinheitensystem Einheit Dimension SI Nm = N·m M·L2·T−2 cgs dyn·cm M·L2·T−2 Vektor des Drehmomentes M → . {\displaystyle {\vec {M}}.} Im gezeichneten Fall wirkt die Kraft F → {\displaystyle {\vec {F}}} senkrecht zum Verbindungsvektor r → . {\displaystyle {\vec {r}}.} Das Drehmoment (auch Moment oder Kraftmoment, von lateinisch momentum Bewegungskraft[1]) is…