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CDP in Nevada, United StatesSpring Creek, NevadaCDPView of Spring Creek from E Mountain, with the Ruby Mountains in the backgroundLocation of Spring Creek within NevadaCoordinates: 40°44′48″N 115°35′34″W / 40.74667°N 115.59278°W / 40.74667; -115.59278CountryUnited StatesStateNevadaCountyElkoArea[1] • Total53.73 sq mi (139.17 km2) • Land53.67 sq mi (138.99 km2) • Water0.07 sq...

Census-designated place in Virginia, United StatesPalmyra, VirginiaCensus-designated placeFluvanna County administrative and legal buildings in PalmyraKarteLocation of Palmyra CDP within Fluvanna CountyPalmyraCoordinates: 37°51′40″N 78°15′48″W / 37.86111°N 78.26333°W / 37.86111; -78.26333CountryUnited StatesStateVirginiaCountyFluvannaArea • Total1.42 sq mi (3.69 km2) • Land1.42 sq mi (3.67 km2) •&...

2005 book by Doris Kearns Goodwin Team of Rivals: The Political Genius of Abraham Lincoln AuthorDoris Kearns GoodwinPublisherSimon & SchusterPublication dateOctober 25, 2005Pages944ISBN0-684-82490-6 (hardcover)ISBN 0-7432-7075-4 (paperback)OCLC61479616Dewey Decimal973.7092 B 22LC ClassE457.45 .G66 2005 Team of Rivals: The Political Genius of Abraham Lincoln is a 2005 book by Pulitzer Prize-winning American historian Doris Kearns Goodwin, published by Simon & Schuster. The bo...

Il gabbiano Jonathan LivingstonTitolo originaleJonathan Livingston Seagull AutoreRichard Bach 1ª ed. originale1970 Genereromanzo Sottogenerefiaba Lingua originaleinglese Modifica dati su Wikidata · Manuale Il gabbiano Jonathan Livingston (Jonathan Livingston Seagull, 1970) è un celebre romanzo breve di Richard Bach. Best seller in molti paesi del mondo negli anni settanta, diventato per molti un vero e proprio cult, Jonathan Livingston è essenzialmente una favola a contenuto morale e...

Cette page concerne l'année 1882 (MDCCCLXXXII en chiffres romains) du calendrier grégorien. Chronologies Éclairage électrique à Berlin en 1882, toile de Carl Saltzmann.Données clés 1879 1880 1881  1882  1883 1884 1885Décennies :1850 1860 1870  1880  1890 1900 1910Siècles :XVIIe XVIIIe  XIXe  XXe XXIeMillénaires :-Ier Ier  IIe  IIIe Chronologies géographiques Afrique Afrique du Sud, Algérie, Angola, Bénin, Botswana, Burkina F...

Culinary traditions of Slovenia This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Slovenian cuisine – news · newspapers · books · scholar · JSTOR (October 2011) (Learn how and when to remove this message) Potica pastry as part of traditional Slovenian Easter breakfast Slovenian cuisine (Slovene: slovenska kuhi...

Process for shaping conductive metals Electrochemical machining (ECM) diagram.1: Pump 2: Anode (workpiece)3: Cathode (tool)4: Electric current5: Electrolyte6: Electrons7: Metal hydroxide Electrochemical machining (ECM) is a method of removing metal by an electrochemical process. It is normally used for mass production and for working extremely hard materials, or materials that are difficult to machine using conventional methods.[1] Its use is limited to electrically conductive materia...

Australian politician For the English footballer, see Dave Hawker. The HonourableDavid HawkerAO25th Speaker of the Australian House of RepresentativesIn office16 November 2004 – 17 October 2007Preceded byNeil AndrewSucceeded byHarry JenkinsMember of the Australian Parliamentfor WannonIn office7 May 1983 – 19 July 2010Preceded byMalcolm FraserSucceeded byDan Tehan Personal detailsBorn (1949-05-01) 1 May 1949 (age 75)Adelaide, South Australia, AustraliaPolitical party...

Political party in the Faroe Islands The Faroese People's Party – Radical Self-Government Hin føroyski fólkaflokkurin – radikalt sjálvstýriLeaderBeinir JohannesenFounded1939Merger ofBusiness Party with a faction of the Self-Government PartyHeadquartersJónas Broncksgøta 29100 TórshavnYouth wingHUXAIdeologyConservatism[1][2]Social conservatism[3]Economic liberalism[2]Faroese independence[2]Political positionCentre-right[4]...

Трамвай на шинах в Кане, Франция Трамвай на шинах (калька с фр. tramway sur pneus, tram sur pneus) — вид городского общественного транспорта, совмещающий свойства шпурбуса, троллейбуса и трамвая. В настоящее время линии трамвая на шинах открыты во Франции (Нанси, Кан, Клермон-Ферран...

PancastikayasaraPancastikayasaraInformationReligionJainismAuthorKundakundaPeriod1st century B.C.Verses180 Part of a series onJainism Jains History Timeline Index Philosophy Anekantavada Cosmology Ahimsa Karma Dharma Mokṣa Kevala Jnana Dravya Tattva Brahmacarya Aparigraha Gunasthana Saṃsāra EthicsEthics of Jainism Mahavratas (major vows) Ahiṃsā (non-violence) Satya (truth) Asteya (non-stealing) Brahmacarya (chastity) Aparigraha (non-possession) Anuvratas (further vows) Sāmāyika Sall...

NGC 2403 Datos de observación(época J2000.0)Tipo SAB(s)cdAscensión recta 07h 36m 51.4sDeclinación +65° 36' 09Distancia 8 millones de alMagnitud aparente (V) 8,9Tamaño aparente (V) 21,9' × 12,3'Constelación CamelopardalisCaracterísticas físicasMagnitud absoluta -Radio 37.500 alOtras características Muy cercana ala Vía LácteaOtras designacionesUGC 3918 / PGC 21396[editar datos en Wikidata] NGC 2403 es una galaxia espiral intermedia que se encuentra a solo ocho millones de...

Rugby playerSera NaiqamaDate of birth (1995-07-26) 26 July 1995 (age 28)Place of birthSydney, New South Wales, AustraliaHeight1.83 m (6 ft 0 in)Weight82 kg (181 lb)SchoolEndeavour Sports High SchoolRugby union careerPosition(s) LockSuper RugbyYears Team Apps (Points)2019– NSW Waratahs (0)2023 Matatū (0)International careerYears Team Apps (Points)2022  Australia 7 (0) Sera Naiqama (born 26 July 1995) is an Australian rugby union player. She plays Loc...

This article does not cite any sources. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Hjälmare kanal – news · newspapers · books · scholar · JSTOR (June 2019) (Learn how and when to remove this message) The locks at Hällby. July 2005 The canal southwards through the forest. July 2005 Hjälmare Canal (Swedish: Hjälmare kanal [ˈjɛ̂lːmarɛ kaˈnɑːl]...

Motokare DesuSingel oleh AKB48Sisi-B Kowasanakya Ikenai Mono Okubyō na Namake Mono (Tipe-A) Loss of Time (Tipe-B) Yarakasou (Tipe-C) Angie (Edisi Teater) Dirilis18 Mei 2022 (2022-05-18)Direkam2022StudioZeeQGenre J-pop balada rock[1] Durasi3:48LabelKing RecordsLirikusYasushi AkimotoKronologi singel AKB48 Nemohamo Rumor (2021) Motokare Desu (2022) Hisashiburi no Lip Gloss (2022) Music videosMotokare Desu (元カレです) di YouTubeMotokare Desu (元カレです) Dance ver. di You...

Der große Schweiger ist eine Weiterleitung auf diesen Artikel. Zum Film siehe Der große Schweiger (Film). Helmuth von Moltke, Fotografie von Carl Günther, 1870. Helmuth Karl Bernhard von Moltke, seit 1843 Freiherr von Moltke, seit 1870 Graf von Moltke, genannt Moltke der Ältere, volkstümlich Der große Schweiger (* 26. Oktober 1800 in Parchim; † 24. April 1891 in Berlin), war ein preußischer Generalfeldmarschall. Als Chef des Generalstabs hatte er wesentlichen Ant...

Apple SIM là mô-đun nhận dạng thuê bao độc quyền (SIM) do Apple Inc. sản xuất. Nó được bao gồm trong các phiên bản kích hoạt di độngApple SIMNhà phát triểnApple Inc.LoạiSIM (điện thoại)Trang webwww.apple.com/vn/ipad/cellular/của iPad Air 2, iPad Mini 3, iPad Mini 4, iPad Mini 5 và máy tính bảng iPad Pro và Apple Watch Series 3 và sau đó trong Cửa hàng bán lẻ của Apple tại Úc, Canada, Pháp, Đức, Hồng Kông, Ấn Độ, Ý...

Pour les articles homonymes, voir Fusil. Le fusil à poudre noire est la première arme moderne utilisée pour remplacer les armes de trait (arc et arbalète) au premier quart du XIVe siècle par la création de la couleuvrine à main, puis de l'arquebuse (fin XVe siècle) et du mousquet (du XVIe au XVIIIe siècle). Les premiers fusils étaient chargés par la gueule, où la poudre noire était tout d'abord versée puis tassée. La balle était ensuite introduite dans ...

Disambiguazione – Se stai cercando il cardinale, vedi Francesco Caetani (cardinale). A questa voce o sezione va aggiunto il template sinottico {{Militare}} Puoi aggiungere e riempire il template secondo le istruzioni e poi rimuovere questo avviso. Se non sei in grado di riempirlo in buona parte, non fare nulla; non inserire template vuoti. Francesco CaetaniRitratto del duca Francesco CaetaniDuca di SermonetaMarchese di CisternaViceré di ValenciaViceré di SiciliaStemma...

Definisi geometris sebuah ruas garis. Gambar historis – Melukis sebuah ruas garis (1699) Dalam geometri, ruas garis adalah sebagian dari garis yang dibatasi oleh dua titik ujung yang berbeda, dan memuat semua titik pada garis di antara ujung-ujungnya. Contoh ruas garis misalnya sisi segitiga atau sisi persegi. Lebih umumnya, ketika titik-titik ujung adalah verteks suatu poligon, maka ruas garis adalah sisi (poligon tersebut); jika mereka merupakan verteks-verteks yang bertetanggaan, atau di...