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Pour les articles homonymes, voir Amagat. Illustration de la loi d'Amagat : le volume total d'un mélange gazeux est égal à la somme des volumes de chacun des gaz pris individuellement aux mêmes pression et température que le mélange. En chimie physique, et plus particulièrement en thermodynamique, la loi d'Amagat, ou loi des volumes partiels, loi d'additivité des volumes, établie expérimentalement par Émile Amagat, énonce que : « Le volume total d'un mélange gazeu...

O Ashvamedha (sânscrito: अश्वमेध ‘’aśvamedhá’’) é um ritual de sacrifício de cavalo seguido pela tradição Śrauta da religião védica. Foi usado pelos antigos reis indianos para provar a sua soberania imperial: um cavalo acompanhado por guerreiros do rei seria lançado para passear por um período de um ano. No território atravessado pelo cavalo, qualquer rival pode contestar a autoridade do rei, desafiando os guerreiros que o acompanham. Depois de um ano, se ne...

Це іберійські ім'я та прізвище. Перше (батькове) прізвище цієї особи Рондо, а друге (материне) прізвище Перейра. Хосе Рондоісп. José Rondeau Прапор 5-й Верховний правитель Об'єднаних провінцій Ла-Плати 9 червня 1819 — 1 лютого 1820 Попередник: Хуан Мартін де Пуейредон Наступник: �...

Terepaima National ParkParque Nacional TerepaimaIUCN category II (national park)LocationLocation VenezuelaCoordinates9°52′N 69°16′W / 9.867°N 69.267°W / 9.867; -69.267Area186.5 km2 (72.0 sq mi)EstablishedApril 14, 1976 (1976-04-14) The Terepaima National Park[1] (Spanish: Parque nacional Terepaima)[2] Is a protected area with the status of national park in the South American country of Venezuela[3][...

Año 1837Años 1834 • 1835 • 1836 ← 1837 → 1838 • 1839 • 1840Decenios Años 1800 • Años 1810 • Años 1820 ← Años 1830 → Años 1840 • Años 1850 • Años 1860Siglos Siglo XVIII ← Siglo XIX → Siglo XXTabla anual del siglo XIX Ir al año actualCategorías Categoría principalNacimientos • Fallecimientos • Por país 1837 en otros calendariosCalendario gregoriano 1837MDCCCXXXVIIAb Urbe condita 2590Calendario armenio 1286Calendario chino 4533-453...

Dalam artikel ini, nama keluarganya adalah Yang. Yang Kyung-wonNama asal양경원LahirYang Kyung-won1 April 1981 (umur 42)Seongbuk-dong, Seongbuk-gu, Seoul, Korea Selatan[1]Nama lainYang Gyeong-wonPendidikanUniversitas Kookmin (Sarjana Arsitektur)PekerjaanPemeran, ModelTahun aktif2015–sekarangAgenHistory D&C EntertainmentDikenal atasCrash Landing on YouHi Bye, Mama!Arthdal Chronicles Part 1: The Children of Prophecy VincenzoNama KoreaHangul양경원 Alih Aksa...

Indian Earth observation satellite Oceansat-2Oceansat-2 satellite stowedNamesOceanSat-2Mission typeEarth observationOceanographyOperatorISROCOSPAR ID2009-051A SATCAT no.35931Websitehttps://www.isro.gov.in/Mission duration5 years (planned)14 years, 2 months and 13 days (in progress) Spacecraft propertiesSpacecraftOceanSat-2BusOceansat-1ManufacturerIndian Space Research OrganisationLaunch mass970 kg (2,140 lb)Dimensions2.80 m x 1.98 m x 2.57 mPower1360 watts Start of mi...

Nigerian businessman and investor 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: Fola Adeola – news · newspapers · books · scholar · JSTOR (September 2014) (Learn how and when to remove this te...

Village in Lorestan province, Iran For other places with a similar name, see Sartang. Village in Lorestan, IranSartang-e Barzeh Persian: سرتنگ برزهVillageSartang-e BarzehCoordinates: 33°11′04″N 48°56′27″E / 33.18444°N 48.94083°E / 33.18444; 48.94083[1]Country IranProvinceLorestanCountyAligudarzDistrictZaz va MahruRural DistrictZaz-e GharbiPopulation (2016)[2] • Total224Time zoneUTC+3:30 (IRST) Sartang-e Barzeh ...

British journalist and author 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: Austen Ivereigh – news · newspapers · books · scholar · JSTOR (February 2008) (Learn how and when to remove this tem...

Core atomic nucleus surrounded by orbiting protons or neutrons Nuclear physics Nucleus Nucleons p n Nuclear matter Nuclear force Nuclear structure Nuclear reaction Models of the nucleus Liquid drop Nuclear shell model Interacting boson model Ab initio Nuclides' classification Isotopes – equal Z Isobars – equal A Isotones – equal N Isodiaphers – equal N − Z Isomers – equal all the above Mirror nuclei – Z ↔ N Stable Magic Even/odd Halo Borromean Nuclear stability ...

Artikel ini sudah memiliki daftar referensi, bacaan terkait, atau pranala luar, tetapi sumbernya belum jelas karena belum menyertakan kutipan pada kalimat. Mohon tingkatkan kualitas artikel ini dengan memasukkan rujukan yang lebih mendetail bila perlu. (Pelajari cara dan kapan saatnya untuk menghapus pesan templat ini) Bahasa Hokkien 闽南语/閩南語; Dituturkan diRepublik Rakyat Tiongkok, Republik Tiongkok, Singapura, Indonesia, Malaysia dan daerah lain di mana komunitas Hokkien mene...

In this Portuguese name, the first or maternal family name is Tunes and the second or paternal family name is Dantas. Brazilian actor Daniel DantasDantas in 2020BornDaniel Tunes Dantas (1954-06-28) 28 June 1954 (age 69)Rio de Janeiro, BrazilOccupationActorYears active1975–presentSpouse Zezé Polessa ​ ​(m. 1979; div. 1988)​Children1ParentNelson Dantas (father) Daniel Tunes Dantas (born 28 June 1954) is a Brazilian actor. In 1999,...

В Википедии есть статьи о других людях с такой фамилией, см. Медведев. Глеб Сергеевич Медведев Дата рождения 21 января 1931(1931-01-21) Место рождения Аскания-Нова, Чаплинский район,Херсонская область,УССР Дата смерти 23 сентября 2009(2009-09-23) (78 лет) Место смерти Санкт-Петербург, Росси...

Inequality about exponentiations of 1+x An illustration of Bernoulli's inequality, with the graphs of y = ( 1 + x ) r {\displaystyle y=(1+x)^{r}} and y = 1 + r x {\displaystyle y=1+rx} shown in red and blue respectively. Here, r = 3. {\displaystyle r=3.} In mathematics, Bernoulli's inequality (named after Jacob Bernoulli) is an inequality that approximates exponentiations of 1 + x {\displaystyle 1+x} . It is often employed in real analysis. It has several useful variants:[1] Integer e...

Culture in Upper Egypt during the Predynastic Era For the town in The Gambia, see Badarri. Badarian cultureEl-BadariGeographical rangeEgyptPeriodNeolithicDatescirca 5,000 B.C.[1] — circa 4,000 B.C.Type siteEl-BadariCharacteristicsContemporary with Tasian culture, Merimde culturePreceded byFaiyum A cultureFollowed byAmratian culture The Badarian culture provides the earliest direct evidence of agriculture in Upper Egypt during the Predynastic Era.[2] It flourished between 440...

Japanese cushion Traditional Japanese chair with a zabuton and a separate armrest A zabuton (kanji: 座布団, hiragana: ざぶとん, 'sitting futon',[1] Japanese pronunciation: [d͡za̠bɯ̟ᵝtõ̞ɴ] ZAH-boo-tawn) is a cushion for sitting that is commonly used in traditional Japanese settings.[2] Zabuton is a Japanese loanword[3] that is also sometimes used in Western culture to describe the zaniku, a flat mat that a zafu is placed on.[1] Th...

Swedish biochemist and Nobel Prize laureate (1902–1971) Arne TiseliusBornArne Wilhelm Kaurin Tiselius(1902-08-10)10 August 1902Stockholm, SwedenDied29 October 1971(1971-10-29) (aged 69)Uppsala, SwedenAlma materUniversity of UppsalaKnown forElectrophoresisAwards Björkénska priset (1940) Nobel Prize for Chemistry (1948) Foreign Associate of the National Academy of Sciences (1949) Centenary Prize (1953) Franklin Medal (1955) Foreign Member of the Royal Society (1957)[1]...

För andra betydelser, se Högtryck (olika betydelser). Ett högtryck över östra USA som ger övervägande klart väder enligt satellitbilden. Vita otransparenta fält anger tjockare moln. Lågtryck (vänster) och högtryck (höger) Ett högtryck eller en anticyklon är ett område där lufttrycket är högre än i omgivningen, i motsatsen till lågtryck. Luften runt ett högtryck roterar medurs på norra halvklotet och moturs på södra. Orsaken till virvelns riktning ligger i jordens rota...

Mountain in Switzerland MarmontanaMarmontanaLocation in the Alps Highest pointElevation2,316 m (7,598 ft)Prominence343 m (1,125 ft)[1]Coordinates46°10′18.8″N 09°10′13.1″E / 46.171889°N 9.170306°E / 46.171889; 9.170306GeographyLocationLombardy, Italy/Graubünden, SwitzerlandParent rangeLepontine Alps The Marmontana is a mountain of the Lepontine Alps, located on the Swiss-Italian border. The nearest respective human settlemen...