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Tiyara RamadhaniLahirTiyara Ramadhani06 Desember 2001 (umur 22)Kota Prabumulih, Sumatera Selatan, IndonesiaNama lainRara LIDALady RaraAlmamaterSMA Negeri 1 PrabumulihPekerjaanPenyanyiAktrisPresenterTahun aktif2018 - SekarangKarier musikGenreDangdutPopR&BMelayuInstrumenVokalGitarLabel3D EntertainmentStream EntertainmentAnggotaByoode Tiyara Ramadhani, atau lebih dikenal dengan nama Rara LIDA atau Lady Rara (lahir 6 Desember 2001) adalah seorang penyanyi, presenter dan aktris...

Smirna ΣμύρνηAgora di Smirna (kolom-kolom di stoa sebelah barat) Smirna (bahasa Yunani Kuno: Σμύρνη or Σμύρνα, Smyrna) adalah kota kuno yang terletak di bagian tengah dan strategis di pantai Laut Aegea dari wilayah Anatolia. Karena kondisi pelabuhan yang menguntungkan, mudahnya dipertahankan dan hubungan darat yang bagus, kota Smirna berkembang menjadi penting. Lokasinya sekarang ini terletak di dalam daerah kota modern İzmir, Turki. Ada dua lokasi bekas kota ini. Yang ...

Ini adalah nama Korea; marganya adalah Lee. Lee Chang-dongLahir4 Juli 1954 (umur 69)Daegu, Korea SelatanNama KoreaHangul이창동 Hanja李滄東 Alih AksaraI Chang-dongMcCune–ReischauerI Ch'angdong Tanda tangan Lee Chang-dong (Hangul: 이창동; lahir 4 Juli 1954) adalah seorang sutradara, penulis latar dan novelis Korea Selatan.[1] Ia dikenal karena film-filmnya Peppermint Candy, Oasis, Secret Sunshine, dan Poetry. Lee memenangkan penghargaan Sutradara Terbaik di Fest...

Liga Pro Teluk Persia لیگ برتر خلیج فارسNegara IranKonfederasiAFCDibentuk2 November 2001; 22 tahun lalu (2001-11-02)Divisi1Jumlah tim16Tingkat pada piramida1Degradasi keLiga AzadeganPiala domestikPiala HazfiPiala Super IranPiala internasionalLiga Champions AFCJuara bertahan ligaPersepolis (gelar ke-7)Klub tersuksesPersepolis (7 gelar)Televisi penyiarIRIB TV3IRIB VarzeshIRIB ShomaJame Jam TVIRIB Provincial ChannelsIraqiya SportsSitus webpersianleague 2021–2022 Liga P...

Émirat d'Abdelkader(ar) إمارة عبد القادر (ber) ⵜⴰⴳⵍⴷⴰ ⵏ ⵄⴱⴷⴰⵍⵇⴰⴷⵔ 27 novembre 1832 – 23 décembre 1847 (14 ans, 10 mois et 19 jours)Drapeau de statut incertain, attribué parfois à l'Émirat d'Abdelkader. Emblème Devise Devise commune :النَّصْرُ مِنَ اللَّه وَالْفَتْح قَرِيب« La victoire (vient) d'Allah et la reconquête est proche » Devise militaire ...

Type of political status of Native Americans Indian reservationsAlso known as:Domestic dependent nationCategoryAutonomous administrative divisionsLocationUnited StatesCreated1658 (Powhatan Tribes)Number326[1] (map includes the 310 as of May 1996)Populations123 (several) – 173,667 (Navajo Nation)[2]AreasRanging from the 1.32-acre (0.534 hectare) Pit River Tribe's cemetery in California to the 16 million–acre (64,750 square kilometer) Navajo Nation Reservation located in Ari...

2010 American filmThe Last Play at SheaFilm posterDirected byPaul CrowderWritten byMark MonroeProduced bySteve CohenNigel SinclairNarrated byAlec BaldwinCinematographyRoderick A. SantianoEdited byPaul CrowderMike J. NicholsProductioncompaniesWrekin Hill EntertainmentSpitfire PicturesMaritime PicturesDistributed byNewmarket FilmsRelease dates April 26, 2010 (2010-04-26) (Tribeca) October 21, 2010 (2010-10-21) (United States) Running time90 minutesCountryU...

Pour les articles homonymes, voir Emmerich. Cet article est une ébauche concernant une localité allemande. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Emmerich am Rhein Armoiries Drapeau Administration Pays Allemagne Land Rhénanie-du-Nord-Westphalie Arrondissement(Landkreis) Clèves Bourgmestre(Bürgermeister) Johannes Diks Partis au pouvoir CDU Code postal 46446 Code communal(Gemeindeschlüssel) 05 1 54 ...

Запрос «Пугачёва» перенаправляется сюда; см. также другие значения. Алла Пугачёва На фестивале «Славянский базар в Витебске», 2016 год Основная информация Полное имя Алла Борисовна Пугачёва Дата рождения 15 апреля 1949(1949-04-15) (75 лет) Место рождения Москва, СССР[1]...

American politician (born 1944) Elton GalleglyMember of theU.S. House of Representativesfrom CaliforniaIn officeJanuary 3, 1987 – January 3, 2013Preceded byBobbi FiedlerSucceeded byJulia Brownley (Redistricting)Constituency21st district (1987–1993)23rd district (1993–2003)24th district (2003–2013)Mayor of Simi ValleyIn office1980–1986Preceded byNone (Position Created)Succeeded byGreg Stratton Personal detailsBornElton William Gallegly (1944-03-07) March 7, 1944 (age 80...

此條目可参照英語維基百科相應條目来扩充。 (2021年5月6日)若您熟悉来源语言和主题，请协助参考外语维基百科扩充条目。请勿直接提交机械翻译，也不要翻译不可靠、低品质内容。依版权协议，译文需在编辑摘要注明来源，或于讨论页顶部标记{{Translated page}}标签。 约翰斯顿环礁Kalama Atoll 美國本土外小島嶼 Johnston Atoll 旗幟颂歌：《星條旗》The Star-Spangled Banner約翰斯頓環礁�...

本條目存在以下問題，請協助改善本條目或在討論頁針對議題發表看法。 此條目的引用需要清理，使其符合格式。参考文献应符合正确的引用、脚注及外部链接格式。 此條目可参照英語維基百科相應條目来扩充，此條目在對應語言版為高品質條目。 (2023年8月17日)若您熟悉来源语言和主题，请协助参考外语维基百科扩充条目。请勿直接提交机械翻译，也不要翻译不可靠、低�...

Heritage-listed bridge in Sydney, Australia This article is about the bridge in Parramatta, Sydney, in New South Wales, Australia. For the bridge in Glenbrook in the lower Blue Mountains, New South Wales, see Lennox Bridge, Glenbrook. Lennox BridgeThe Lennox Bridge in Parramatta, from the west.Coordinates33°48′39″S 151°00′16″E / 33.810719°S 151.004548°E / -33.810719; 151.004548CarriesChurch Street, Parramatta PedestriansLight Rail (In Construction, Operatin...

Narrative trope For other uses, see The Chosen One (disambiguation).Not to be confused with Chosen people. Luke Skywalker from Star Wars is an example of an archetypal Chosen One[1][2] The Chosen One, also known as The One or The Chosen, is a narrative trope where one character, usually the protagonist, is framed as the inevitable hero or antihero of the story, as a result of destiny, unique gifts, and/or special lineage.[3][4][5][6][7] ...

SMK Negeri 10 PadangInformasiDidirikan2007JenisNegeriAkreditasiBNomor Statistik Sekolah401086111010Nomor Pokok Sekolah Nasional10307617Kepala SekolahMahyunis, S.Pd.Rentang kelasX, XI, XIIKurikulumKurikulum 2013AlamatLokasiJalan Flamboyan Simpang Kantor Camat Koto Tangah, Lubuk Buaya, Koto Tangah, Padang, Sumatera Barat, IndonesiaTel./Faks.(0751) 484305Situs webhttps://smkn10-padang.sch.id/[email protected] SMK Negeri 10 Padang adalah sekolah menengah kejuruan negeri ya...

Big Ideas Learning, LLCFounded2008FounderRon LarsonCountry of origin United statesHeadquarters locationErie, PennsylvaniaDistributionNational Geographic LearningKey peopleMatthew Totzke, CEONonfiction topicsMathematics textbooksNo. of employees160Official websitewww.BigIdeasLearning.com Big Ideas Learning, LLC is an educational publisher in the United States. The company's headquarters is located in Erie, Pennsylvania. It publishes mathematics textbooks and instructional technology materials....

British politician and peer (born 1945) The Most HonourableThe Marquess of LothianPC KC DLOfficial portrait, 2019Deputy Leader of the Conservative PartyIn office18 September 2001 – 6 December 2005LeaderIain Duncan SmithMichael HowardPreceded byPeter Lilley[a]Succeeded byOffice not in use[b]Chairman of the Conservative PartyIn office2 December 1998 – 18 September 2001LeaderWilliam HaguePreceded byCecil ParkinsonSucceeded byDavid Davis Shadow Cabine...

Lo Spirito Santo, in forma di colomba, che per i cristiani è espressione della vera sapienza La filosofia cristiana è quel campo di indagine che cerca risposte sul senso del mondo e della vita umana alla luce della rivelazione cristiana; in tal senso essa attiene più in generale ai rapporti tra filosofia e religione. Indice 1 Contesto storico introduttivo 2 Rapporti tra filosofia e teologia 2.1 Età medioevale 2.2 Età moderna 3 La filosofia cristiana al giorno d'oggi 4 Note 5 Bibliografia...

Ancient acrostic composed of 44 proverbs Adam clutches a child in the presence of the child-snatcher Lilith Rabbinic literatureTalmud Readers by Adolf Behrman Talmudic literature Tannaitic Mishnah Tosefta Amoraic (Gemara) Jerusalem Talmud Babylonian Talmud Later Minor Tractates Halakhic Midrash Exodus Mekhilta of Rabbi Ishmael Mekhilta of Rabbi Shimon bar Yochai Leviticus Sifra (Torat Kohanim) Numbers and Deuteronomy Sifre Sifrei Zutta on Numbers (Mekhilta le-Sefer Devarim) Aggadic Midrash Ta...

Il teorema di nullità più rango. In algebra lineare, il teorema del rango, detto anche teorema di nullità più rango, o teorema della dimensione, afferma che la somma tra la dimensione dell'immagine e la dimensione del nucleo di una trasformazione lineare è uguale alla dimensione del dominio di tale trasformazione lineare; equivalentemente, la somma del rango e della nullità di una matrice è uguale al numero di colonne della matrice. Indice 1 Enunciato 2 Dimostrazione 3 Dimostrazione co...