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U.S. Army staff position responsible for investigations of Army personnel Marshal of the United States ArmyArmy Staff Identification BadgeIncumbentMG Duane R. Millersince August 5, 2021[1]Department of the ArmyReports toChief of Staff of the ArmyFormationJanuary 10, 1776First holderCPT William MaronyWebsiteOfficial Website The provost (pronounced provo) marshal general is a United States Army staff position that handles investigations of U.S. Army personnel. It is the highest-ran...

Hukum mad pada lafaz; faa, fii, fuu, faa. Mad (bahasa Arab: المد, al mad) secara harfiah bermakna melanjutkan atau melebihkan, secara istilah mad dapat diartikan sebagai tanda bunyi panjang dalam bahasa Arab (bunyi pendek menjadi bunyi panjang).[1] Dari segi istilah ulama tajwid dan ahli bacaan, mad bermakna memanjangkan suara dengan lanjutan menurut kedudukan salah satu dari huruf mad. Terdapat dua bagian mad, yaitu mad asli dan mad far'i. Terdapat tiga huruf mad yaitu alif, wau,...

Indian actor and politician Sunny DeolDeol in 2019Member of Parliament, Lok SabhaIncumbentAssumed office 18 June 2019Preceded bySunil Kumar JakharConstituencyGurdaspur, Punjab Personal detailsResidence(s)Mumbai, Maharashtra, IndiaBornAjay Singh Deol (1956-10-19) 19 October 1956 (age 67)Sahnewal, East Punjab, IndiaOccupationsActorfilm directorfilm producerpoliticianYears active1983–presentWorksFull listPolitical partyBharatiya Janata PartySpouse Lynda Deol (a.k.a. Pooja Deol) &...

Ice hockey team in Briançon FranceDiables Rouges de BriançonCityBriançon FranceLeagueLigue Magnus(1982-1992) (2002-Present)Founded1934Home arenaPatinoire René FrogerColorsRed, white, black     Head coachDaniel SedlakCaptainKévin IgierWebsitehttps://www.diables-rouges.frFranchise history1935-?Club des Sports d'Hiver du Briançonnais?-1975Étoile Sportive Briançonnaise1975-1990Hockey Club Briançonnais1990-presentDiables Rouges de Briançon Previous logo The Diables Rouges ...

Desinfections Anstalt I, Berlin Desinfektionsanstalten entstanden zu Ende des 19. Jahrhunderts und Beginn des 20. Jahrhunderts, vorwiegend um Kleider, Matratzen oder Bettwäsche von Kranken zu desinfizieren. Inhaltsverzeichnis 1 Hintergrund 2 Aufbau 3 Beispiele von Desinfektionsanstalten 4 Weblinks 5 Einzelnachweise Hintergrund In den 1840er Jahren stieß der Wiener Arzt Ignaz Semmelweis erstmals auf die Bedeutung der Hygiene im medizinischen Bereich. In der Zeit danach entstand das Bewusstse...

?†PalaeogaleЧас існування: 34–16 млн р. т. PreꞒ Ꞓ O S D C P T J K Ꝑ N олігоцен — міоцен Боковий вигляд черепа Біологічна класифікація Домен: Еукаріоти (Eukaryota) Царство: Тварини (Animalia) Тип: Хордові (Chordata) Клас: Ссавці (Mammalia) Ряд: Хижі (Carnivora) Підряд: Котовиді (Feliformia) Родина: †Palaeogalidae Рід: †P...

For other uses, see Tarragona. Tarragona DOPWine regionTarragona DOP in the province of Tarragona in the region of CataloniaOfficial nameD.O.P. Tarragona[1]TypeDenominación de Origen Protegida (DOP)Year established1945CountrySpainNo. of vineyards4,874 hectares (12,044 acres)No. of wineries32[2]Wine produced13,200 hectolitresCommentsData for 2016 / 2017 Tarragona DO in Catalonia Tarragona is a Spanish Denominación de Origen Protegida (DOP) (Denominació d'Origen Protegida in ...

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. (فبراير 2016) أوكرانيا في الألعاب الأولمبية علم أوكرانيا رمز ل.أ.د.  UKR ل.أ.و. اللجنة الأولمبية الأوكرانيةراب�...

Este artículo o sección necesita referencias que aparezcan en una publicación acreditada.Este aviso fue puesto el 8 de enero de 2012. Reventón del río Mundo Ubicación geográficaContinente EuropaRío Río MundoCuenca Río SeguraCoordenadas 38°27′03″N 2°26′12″O / 38.45083333, -2.43666667Ubicación administrativaPaís España EspañaDivisión Castilla-La Mancha Castilla-La ManchaSubdivisión Albacete AlbaceteMunicipio RióparCuerpo de aguaTipo Esta...

Television channel SVT WorldCountrySwedenOwnershipOwnerSveriges TelevisionHistoryLaunched1988; 35 years ago (1988)Closed30 April 2017 (6 years ago) (2017-04-30)Former namesTV4SVT4SVT Europa (1997-2009)LinksWebsitehttp://www.svt.se/svtworld/AvailabilityTerrestrialSouthern FinlandChannel 5 SVT World's fifth and previous logo from 2009 to 2012 SVT World was an international television channel from the Swedish broadcaster Sveriges Television. The channel was availa...

Союз свободных церквей христиан евангельской веры Украины (ССЦХЕВ Украины) — объединение пятидесятнических церквей, которые отсчитывают своё начало от проповеди Ивана Воронаева в Одессе. Содержание 1 Миссия ССЦХЕВУ 2 Историческая справка 3 Современная деятельность 4...

Jiří Konvalinka Jiří Konvalinka in gara a Oberhof nel 2021 Nazionalità  Rep. Ceca Combinata nordica Squadra Dukla Liberec Statistiche aggiornate al 26 marzo 2023 Modifica dati su Wikidata · Manuale Jiří Konvalinka (Jilemnice, 27 novembre 2004) è un combinatista nordico ceco. Indice 1 Biografia 1.1 Coppa del Mondo 2 Altri progetti 3 Collegamenti esterni Biografia Attivo dal settembre del 2016, Konvalinka ha esordito ai Campionati mondiali a Planica 2023, dove si è class...

American legislative district North Carolina's 14thState Senate districtSenator  Dan BlueD–Raleigh Demographics40% White37% Black17% Hispanic4% Asian3% Remainder of multiracialPopulation (2020)223,223 North Carolina's 14th Senate district is one of 50 districts in the North Carolina Senate. It has been represented by Democrat Dan Blue since 2009.[1] Geography Since 2003, the district has included part of Wake County. The district overlaps with ...

Type of spatial relationship For broader coverage of this topic, see spatial relation. Examples of topological spatial relations. Geospatial topology is the study and application of qualitative spatial relationships between geographic features, or between representations of such features in geographic information, such as in geographic information systems (GIS).[1] For example, the fact that two regions overlap or that one contains the other are examples of topological relationships. ...

English chemist (1923–2019) Stewart AdamsOBEBornStewart Sanders Adams(1923-04-16)16 April 1923Byfield, Northamptonshire, EnglandDied30 January 2019(2019-01-30) (aged 95)Nottingham, EnglandNationalityEnglishCitizenshipBritishAlma materUniversity of NottinghamKnown forDevelopment of IbuprofenSpouse Mary ​(m. 1950)​Scientific careerInstitutionsBoots Pure Drug Company Stewart Sanders Adams OBE (16 April 1923 – 30 January 2019) was an English pharmac...

National Basketball Association 1979-1980Dettagli della competizioneSport Pallacanestro OrganizzatoreNBA Periodo12 ottobre 1979 —16 maggio 1980 Squadre22  (in 4 gironi) VerdettiTitolo East Philadelphia 76ers Titolo West L.A. Lakers Campione L.A. Lakers(7º titolo) MVPKareem Abdul-Jabbar Miglior allenatoreBill Fitch Miglior marcatoreGeorge Gervin MVP delle finaliMagic Johnson Cronologia della competizioneed. successiva →     ← ed. precedent...

Gera urbego (1959–2009)urba komunumo de Germanio ĉefregioncentro urban district of Thuringia (en) vd Flago Blazono Administrado  Ĝemelurboj Goražde (2002–)Timișoara (1998–)Rostovo ĉe Dono (1997–)Sliven (1997–)Pskovo (1996–)Fort Wayne (1992–)Nurenbergo (1988–)Arnhem (1987–)Kuopio (1972–)Plzeň (1970–)Skierniewice (1965–)Sankt-Denizo (1950–) vd Poŝtkodo 07545 • 07557 En TTT Oficiala retejo [+] De...

ヤコポ・デ・バルバリ（Jacopo de' Barbari、1460年/70年、ヴェネツィア - 1516年7月17日、メヒェレンあるいはブリュッセル）は、イタリアの画家・版画家。ルネサンス期においてドイツおよびネーデルラントの複数の宮廷を旅したことにより特筆される、最初期の芸術家として特筆される。 画業初期 《洗礼者ヨハネ、聖大アントニウスと聖母子》パリ、ルーヴル美術館 　バル...

tåvlea avou des mots corants d' brusselwès ene potale a Brussele, ki mostere kel no walon a moussî e francès d' Brussele dessén et sinaedje des djouweus del pîce «Le mariage de Melle Beulemans» Li francès d' Brussele u brusselwès u brusler u co francès Beulemans, c' est l' francès d' Beldjike come il esteut djåzé a Brussele, et k' i l' est co dins sacwants fiesses foclorikes. Les piceures do francès d' Brussele vegnnut bråmint do flamind d' Brussele, u do marolyin (moirt linga...

Se også: Lineær transformasjon og lineær funksjonal Eksempel på rettlinjede funksjoner En funksjon av én variabel f(x) sies å være lineær dersom den grafisk framstiller en rett linje. Det generelle uttrykket for slike funksjoner er f(x) = ax + b, og eksempler er vist i figuren til høyre. Koeffisienten a kalles stigningstall, mens b kalles konstantledd som er der linjen vil krysse y-aksen. I en proporsjonal funksjon er konstantleddet lik 0. I høyere matematikk regnes ikke dette ...