Парламентские выборы в Испании (1916)
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Messier 59Messier 59 diambil oleh Hubble.[1]Data pengamatan (J2000 epos)Rasi bintangVirgo[2]Asensio rekta 12j 42m 02.3d[3]Deklinasi +11° 38′ 49″[3]Pergeseran merah410 ± 6 km/s[3]Jarak60 ± 5 Mly (18.3 ± 1.7 Mpc)[4]Magnitudo semu (V)10.6[3]Ciri-ciriJenisE5[3]Ukuran semu (V)5′.4 × 3′.7[3]Penamaan lainNGC 4621,[3] UGC 7858, PGC 42628,[3] CGCG 70-223,[3...
Baja Ferit Austenit Sementit Grafit Martensit Mikrostruktur Sferoidit Pearlit Bainit Ledeburit Martensit temper Struktur Widmanstätten Jenis Baja krus Baja karbon Baja pegas Baja paduan Baja maraging Baja nirkarat Baja cuaca Baja alat Material besi lainnya Besi tuang Besi abu Besi putih Besi ulet Besi lunak Besi tempa Besi ulet, juga dikenal sebagai besi cor ulet, besi cor nodular, besi grafit bulat, besi grafit bulat cor[1] dan besi SG, merupakan sebuah jenis besi cor yang kaya akan...
العلاقات الليختنشتانية الهايتية ليختنشتاين هايتي ليختنشتاين هايتي تعديل مصدري - تعديل العلاقات الليختنشتانية الهايتية هي العلاقات الثنائية التي تجمع بين ليختنشتاين وهايتي.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدول�...
العلاقات البحرينية الباكستانية باكستان البحرين السفارات سفارة البحرين في باكستان السفير : محمد إبراهيم محمد العنوان : منزل 5 شارع 83 ج6/ 4 إسلام آباد سفارة باكستان في البحرين السفير : جاويد مالك العنوان : فيلا 720 شارع 6015 مجمع 360...
American media company The Shade RoomType of siteEntertainment NewsAvailable inEnglishEditorAngelica NwanduURLwww.theshaderoom.comCommercialYesLaunchedMarch 2014; 10 years ago (2014-03)Current statusActive The Shade Room (TSR) is a media company, founded by Angelica Nwandu in March 2014. Instagram-based, The Shade Room offers celebrity and trending news on an hourly basis, predominantly within the African American community; The New York Times called it the TM...
MagdalenaEtimologiBiblical figure Mary MagdaleneLokasiNegaraKolombiaCitiesNeivaGirardotHondaLa DoradaPuerto BoyacáPuerto BerríoBarrancabermejaSanta Cruz de MompoxMaganguéBarranquillaCiri-ciri fisikMuara sungaiLaut Karibia - lokasiBarranquilla, Colombia - koordinat11°7′0″N 74°51′0″W / 11.11667°N 74.85000°W / 11.11667; -74.85000Koordinat: 11°7′0″N 74°51′0″W / 11.11667°N 74.85000°W / 11.11667; -74.8500...
Para el tubérculo, véase Solanum tuberosum. Para otros usos de este término, véase Papa (desambiguación). No debe confundirse con papá. PapaObispo de RomaRomano pontífice Soberano del Estado de la Ciudad del Vaticano Escudo papal Francisco Desde el 13 de marzo de 2013Ámbito Iglesia católicaCiudad del VaticanoTitular de Santa Sede y Diócesis de RomaSede Archibasílica de San Juan de LetránResidencia Palacio ApostólicoTratamiento Su SantidadDuración Vitalicio, salvo renunciaDesign...
Gambar Rishabhanatha (tirthankara pertama) Dalam agama Jainisme, tirthankara (bahasa Sansekerta: tīrthaṅkara) adalah guru dharma yang maha mengetahui yang mengajarkan cara untuk membebaskan diri dari siklus kematian dan kehidupan yang disebut saṃsāra. Menurut penganut agama Jain, ajaran Jain mulai dilupakan seiring berjalannya waktu. Kemudian, ada satu orang yang berhasil menolak hal-hal duniawi untuk menaklukkan samsara dengan kemampuannya sendiri. Setelah Tirthankara mencapai keadaan ...
Questa voce sull'argomento politici italiani è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Virginio Allione Deputato del Regno d'ItaliaLegislaturaXIII Sito istituzionale Sindaco di CuneoDurata mandato1874 –1884 PredecessoreAgostino Moschetti SuccessoreGiuseppe Calcagno Virginio Allione (Cuneo, 1822 – 25 luglio 1885) è stato un politico italiano. Fu sindaco di Cuneo dal 1874 al 1884...
Pour les articles homonymes, voir Traité de Windsor. Les principaux royaumes en Irlande gaëlique Le traité de Windsor fut signé le 6 octobre 1175 à Windsor dans le Berkshire entre le roi Henri II et le haut-roi Ruaidri O'Connor. Il s'agissait d'un accord territorial conclu pendant l'expansion normande en Irlande. Globalement, ce traité laissait à Ruaidri un royaume composé de régions d'Irlande extérieures au Leinster, au comtés de Meath et de Waterford, qui avaient été accordés...
1997 studio album by JunoonAzadiStudio album by JunoonReleasedAugust 14, 1997 (re-released on July 11, 2000 & April 9, 2002)Recorded1996-1997 Karachi, PakistanGenreSufi rock, progressive rock, psychedelic rockLength65:27LabelEMIProducerJohn Alec, Salman AhmadJunoon chronology Inquilaab(1996) Azadi(1997) Dosti(1998) Singles from Azadi Meri Awaz SunoReleased: 1995 SayoneeReleased: April 1997 Yaar BinaReleased: September 1997 Professional ratingsReview scoresSourceRatingAllmusic [...
Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Februari 2023. Anjing ladang Denmark-Swedia Anjing ladang Denmark-Swedia Nama lain Terier Skåne Negara asal Denmark dan Swedia Ciri-ciri Tinggi Jantan 32–39 cm (13–15 in) Betina 30–37 cm (12–15 in) Bulu Pendek dan licin Warna Lebih banya...
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. (نوفمبر 2019) دوري الوطنية الفلسطيني للمحترفين الموسم 2015—16 البلد فلسطين النسخة 13 عدد الفرق 12 الفائز شباب الخليل (ا�...
Danau Crater. Danau Crater adalah sebuah danau yang terletak di Pegunungan Cascade, Oregon, Amerika Serikat.[1] [2] Danau Crater terbentuk dari hasil erupsi gunung berapi Mazama di sekitar tahun 4680 SM.[1][2] Referensi ^ a b (Inggris) Crater Lake. 2009. Diakses tanggal 11-07-2011. Parameter |first1= tanpa |last1= di Authors list (bantuan); Periksa nilai tanggal di: |accessdate= (bantuan) ^ a b (Inggris) Topinka, L (2008). Crater Lake, Oreg...
This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) This article relies largely or entirely on a single source. Relevant discussion may be found on the talk page. Please help improve this article by introducing citations to additional sources.Find sources: Medical Household – news · newspapers · books · scholar · JSTOR (June 2021) An editor has perform...
Public park in Nottingham, England ArboretumLake at the ArboretumTypePublic parkLocationNottingham, EnglandCoordinates52°57′40″N 1°09′25″W / 52.961°N 1.157°W / 52.961; -1.157Created1852Operated byNottingham City CouncilStatusOpen year round The Arboretum is a city park in Nottingham, England. It was the first designated public park in Nottingham, selected under the authority of the Inclosure Act of 1845. The botanist and horticultural publisher, Samuel...
Majelis Persatuan ပြည်ထောင်စု လွှတ်တော်Pyidaungsu HluttawPyidaungsu Hluttaw ke-2JenisJenisDua kamar MajelisDewan Nasional Dewan Perwakilan RakyatSejarahDidirikan31 Januari 2011 (2011-01-31)Didahului olehMajelis Rakyat (1974-1988)PimpinanKetua Dewan NasionalMahn Win Khaing Than, NLD sejak 3 Februari 2016 Ketua Dewan Perwakilan RakyatWin Myint, NLD sejak 1 Februari 2016 Pemimpin OposisiKhin Aung Myint, USDP sejak 1 Februari 2016 Komp...
American judge This article is about the U.S. Representative from Indiana from (1843–1849). For the U.S. Representative from Indiana from (1855–1861), see John U. Pettit. For the District Attorney of Washington County, Pennsylvania, see John Pettit (attorney). Senator Pettit redirects here. For other uses, see Senator Pettit (disambiguation). John PettitUnited States Senatorfrom IndianaIn officeJanuary 18, 1853 – March 3, 1855Preceded byCharles W. CathcartSucceeded byGr...
Railway line in Kumamoto Prefecture, Japan Kumagawa Railroad local train The Yunomae Line (湯前線, Yunomae-sen) is a railway line in Kumamoto Prefecture, Japan, connecting Hitoyoshi-Onsen Station in Hitoyoshi and Yunomae Station in Yunomae. It is the only railway line operated by the third sector Kumagawa Railroad (くま川鉄道, Kumagawa Tetsudō). As the company name suggests, the line parallels the Kuma River. The company is also called Kumatetsu (くま鉄). The company took over the...
Principle in geometry In Euclidean and projective geometry, five points determine a conic (a degree-2 plane curve), just as two (distinct) points determine a line (a degree-1 plane curve). There are additional subtleties for conics that do not exist for lines, and thus the statement and its proof for conics are both more technical than for lines. Formally, given any five points in the plane in general linear position, meaning no three collinear, there is a unique conic passing through them, w...