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أس هيدروجينيمعلومات عامةصنف فرعي من chemical quantity (en) كمية لوغاريتمية جانب من جوانب طبخحمضقاعدة الاسم بنظام كتابة كانا ピーエイチすいそイオンしすう المكتشف أو المخترع سورين سورينسن البعد حسب النظام الدولي للكميات 1 {\displaystyle 1} تعريف الصيغة pH = − log 10 ⁡ [ H + ] {\displaystyle {\mbox{pH}}=-\log _{10}[{\m...

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: List of Aztec gods and supernatural beings – news · newspapers · books · scholar · JSTOR (February 2017) (Learn how and when to remove this template message) This is a list of gods and supernatural beings from the Aztec culture, its religion and mythology. Many...

МуниципалитетФуэнтеленсинаFuentelencina Флаг 40°31′02″ с. ш. 2°52′50″ з. д.HGЯO Страна  Испания Автономное сообщество Кастилия — Ла-Манча Провинция Гвадалахара Глава Сантос Лопес Табернеро[d] История и география Площадь 44,3 км² Высота 990 м Часовой пояс UTC+1:00, летом U...

Si PitoengSutradara Joshua Wong Othniel Wong Produser Joshua Wong Othniel Wong Ditulis olehPemeran Herman Shim Ining Resmini Zorro PerusahaanproduksiHalimoen FilmTanggal rilis 1931 (1931) (Hindia Belanda) Negara Indonesia Bahasa Si Pitoeng adalah film Hindia Belanda (sekarang Indonesia) yang dirilis tahun 1931. Film ini disutradarai Wong Bersaudara dan dibintangi Herman Shim dan Ining Resmini. Ini merupakan film pertama yang didasarkan pada kisah hidup Si Pitung, seorang bandit dari ...

Veranschaulichung des Bereichs an einstellbaren Bildausschnitten, den ein Zoomobjektiv mit sehr großem Brennweitenbereich (Superzoom) abdeckt, etwa ein Faktor von 16. Das Resultat einer Brennweitenverstellung mit dem Zoomobjektiv während einer Belichtung Ein Zoomobjektiv oder kurz Zoom ist ein Objektiv mit variabler Brennweite. Durch die Veränderung der Brennweite kann der Fotograf den Bildausschnitt leicht und schnell verändern, ohne dabei den Abstand zum Motiv bzw. seinen Standort zu ve...

2010 video gameFluidityDeveloper(s)Curve StudiosPublisher(s)NintendoDirector(s)Jaid MindangDesigner(s)Jonathan BiddleComposer(s)Richard Jacques, Allister Brimble, Anthony N. PutsonPlatform(s)WiiWareReleaseNA: December 6, 2010PAL: December 24, 2010Genre(s)Puzzle, Metroidvania[1]Mode(s)Single-player Fluidity (known as Hydroventure in Europe and Oceania) is a physics puzzle game developed by Curve Studios and published by Nintendo for WiiWare on the Wii video game console. The game focus...

سفارة منغوليا في الولايات المتحدة منغوليا الولايات المتحدة الإحداثيات 38°54′19″N 77°03′28″W / 38.9054°N 77.0579°W / 38.9054; -77.0579 البلد الولايات المتحدة  المكان شمال غربي واشنطن العاصمة العنوان M Street (Washington, D.C.) [الإنجليزية]‏ تعديل مصدري - تعديل   سفارة منغوليا في الو�...

Voce principale: Milano. La Ca' Granda, un tempo sede dell'Ospedale Maggiore di Milano e in seguito diventata sede dell'Università degli Studi di Milano La prima presenza documentata di ospedali a Milano risale all'epoca medievale con l'istituzione dell'ospedale del Brolo, che fu fondato nel 1158. Nel corso dei secoli a Milano sono stati realizzati altri ospedali ad uso pubblico, fino ad arrivare all'epoca contemporanea, quando il sistema sanitario di Milano è diventato di competenza della ...

Belarusian Hasidic dynasty Koidanov (Yiddish: קאידנאוו) is a Hasidic dynasty originating from the city of Dzyarzhynsk (Koidanov), Belarus, where it was founded by Rabbi Shlomo Chaim Perlow (1797 - 1862) in 1833. Koidanov is a branch of both Lechovitch Hasidism and Karlin-Stolin Hasidism as Rabbi Shlomo Chaim Perlow was the paternal grandson of Rabbi Mordechai of Lechovitch and the maternal grandson of Rabbi Asher of Stolin. Koidanov was the smallest of the three Lithuanian Hasidic dyn...

American lawyer William Smith Hanger BaylorColonel BaylorBorn(1831-04-07)April 7, 1831DiedAugust 30, 1862(1862-08-30) (aged 31)Prince William County, VirginiaBuriedHebron Cemetery, Augusta County, VirginiaAllegiance Confederate States of AmericaService/branch Confederate States ArmyRank Colonel Brigadier General (unconfirmed)Commands held5th Virginia InfantryStonewall BrigadeBattles/warsAmerican Civil War Second Battle of Bull Run † William Smith Hanger Baylor (April 7, 1...

Place in Upper Austria, AustriaPerwang am GrabenseeTown hall Coat of armsPerwang am GrabenseeLocation within AustriaCoordinates: 48°00′20″N 13°05′00″E / 48.00556°N 13.08333°E / 48.00556; 13.08333CountryAustriaStateUpper AustriaDistrictBraunau am InnGovernment • MayorJosef Sulzberger (ÖVP)Area[1] • Total6.83 km2 (2.64 sq mi)Elevation531 m (1,742 ft)Population (2018-01-01)[2] • ...

1944 Canadian operation in Normandy during WWII Operation WindsorPart of Battle for CaenRockets fired from a Hawker Typhoon of No 181 Squadron, RAF, at buildings on Carpiquet airfield. The 3rd Canadian Division took Carpiquet on 4 July.Date4–5 July 1944LocationCarpiquet, Normandy, France49°11′06″N 0°26′42″W / 49.185°N 0.445°W / 49.185; -0.445Result Canadian victoryTerritorialchanges Carpiquet village captured by Canadians[1]Belligerents  Cana...

Reformation Study Bible ESV Reformation Study Bible(Hardcover, White)CountryUnited StatesLanguageEnglishGenreChristian literaturePublisherReformation Trust Publishing HarperCollins (New King James Version)Publication dateMarch 16, 2015Pages2,538ISBN1-56769-440-3Websitereformationstudybible.com The Reformation Study Bible (previously published as the New Geneva Study Bible) is a study Bible published by Ligonier Ministries. The Reformation Study Bible aims to carry on the legacy of the Geneva ...

Diese Liste enthält die Baken auf den Ostfriesischen Inseln. Bild Insel Name Position Symbol Borkum großes Kaap / große Bake 53° 35′ 39″ N, 6° 39′ 54″ O53.5941666666676.665 Borkum kleines Kaap / kleine Bake 53° 35′ 28,8″ N, 6° 39′ 36″ O53.5913333333336.66 Borkum Kugelbake 53° 34′ 22,6″ N, 6° 41′ 19,1″ O53.572956.6886333333333 Borkum Ostbake 53° 36′ 24″ ...

Not to be confused with Is it safe?. 1983 studio album by Ph.D.Is It Safe?Studio album by Ph.D.Released1983Recorded1982-83GenreNew wavesynthpopLabelAtlantic (US), WEAProducerPh.D.Ph.D. chronology Ph.D.(1981) Is It Safe?(1983) Three(2009) Is It Safe? is the second album from Ph.D., released in 1983. It was their last album until their 2009 comeback Three. Is It Safe? was reissued by Voiceprint Records in 2010. Drummer Simon Philips had quit the band, which now consisted solely of Jim D...

Comic book character Comics character MagogMagog as depicted in Justice Society of America Kingdom Come Special: Magog #1 (November 2008). Art by Alex Ross.Publication informationPublisherDC ComicsFirst appearanceKingdom Come #1(May 1996)Created byMark Waid (writer)Alex Ross (artist)In-story informationAlter egoLance Corporal David ReidSpeciesHuman CyborgTeam affiliationsJustice BattalionUnited States Marine CorpsJustice Society of AmericaJustice LeagueNotable aliasesLance The New Man of Tomo...

Межличностные отношенияТипы отношений Агамия Брак Броманс Вдовство Гражданское партнёрство Дружба Значимый другой Любовный треугольник Моногамия Отношения для секса Побратимство Полиамория Поливерность Полигамия Многожёнство Многомужество Родство Сексуальный па�...

Village and beach in Devon, England Human settlement in EnglandHele BayHele BayLocation within DevonOS grid referenceSS535476Civil parishIlfracombeDistrictNorth DevonShire countyDevonRegionSouth WestCountryEnglandSovereign stateUnited KingdomPoliceDevon and CornwallFireDevon and SomersetAmbulanceSouth Western UK ParliamentEngland List of places UK England Devon 51°12′32″N 4°05′56″W / 51.209°N 4.099°W / 51.209; -4.099 Hele Bay is a s...

Der Titel dieses Artikels ist mehrdeutig. Für weitere Verwendungen siehe Wasserschloss. Okertalsperre: Druckstollen zum Kraftwerk mit Wasserschloss Ein Wasserschloss fängt den Druckstoß in der Wasserleitung eines Wasserkraftwerks ab, der beim Schließen des Schiebers entsteht. Dieser Druckstoß würde sonst die Rohrleitung (den Druckstollen) oder den Schieber zerstören. Das Wasserschloss ist in der Regel als Schacht konstruiert, in dem der Wasserspiegel auf und ab pendeln kann, um den Dru...

矢印の角度が赤道傾斜角（左から地球、天王星、金星の順） 赤道傾斜角（せきどうけいしゃかく、英語: axial tilt、obliquity）とは、惑星や衛星など、自転（あくまでも天体は地球のように西から東へ自転するのが通常と仮定した場合）しつつ公転運動する天体の軌道面と赤道面のなす角である。自転軸と公転軸のなす角に等しいため、自転軸傾斜角とも言う。この角は...