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Ini adalah nama Korea; marganya adalah Kang. Kang Min-kyungLahirKang Min-kyung3 Agustus 1990 (umur 33)Goyang, Gyeonggi, Korea SelatanAlmamaterUniversitas Kyung HeePekerjaanPenyanyiaktrisKarier musikGenreK-popBaladaInstrumenVokalTahun aktif2008–sekarangLabelCJ E&MArtis terkaitDavichi Nama KoreaHangul강민경 Hanja姜珉耿 Alih AksaraGang Min-gyeongMcCune–ReischauerKang Min'gyŏng Kang Min-kyung (lahir 3 Agustus 1990) adalah penyanyi dan aktris asal Korea Selatan. Ia dan Lee Hae-...

Jalan Tol Kunciran–Serpong (Kunser)Informasi ruteBagian dari Jalan Tol Lingkar Luar Jakarta 2Dikelola oleh PT Marga Trans Nusantara (MTN)Panjang:11.2 km (7,0 mi)Berdiri:6 Desember 2019; 4 tahun lalu (2019-12-06) – sekarangPersimpangan besarUjung Utara: Jalan Tol Cengkareng–Batuceper–Kunciran Jalan Tol Jakarta–Tangerang Simpang Susun KunciranSimpang Susun ParigiSimpang Susun SerpongUjung Selatan: Jalan Tol Serpong–Cinere Jalan Tol Ulujami–SerpongLetakKota...

Ursula di Danville, California, 2008 Ursula Kroeber Le Guin merupakan penulis fiksi spekulatif, fiksi realistis, non-fiksi, adegan layar, libreto, esai, puisi, pidato, terjemahan, kritik sastra, chapbook, dan fiksi anak asal Amerika Serikat. Ursula dikenal terutama karena karya fiksi spekulatifnya. Karyanya mencakup karya yang berlatarkan dunia fiksi Earthsea, cerita-cerita di Hainish Cycle, novel yang berdiri sendiri dan cerita pendek. Meskipun Ursula sering dianggap sebagai penulis fiksi il...

Bandar Udara Internasional Daegu대구국제공항大邱國際空港Daegu Gukje GonghangTaegu Kukche KonghangIATA: TAEICAO: RKTN TAELokasi bandar udara di Korea SelatanInformasiJenisMiliter/PublikPengelolaKorea Airports Coorporation, Angkatan Udara Republik koreaMelayaniDaeguKetinggian dpl35 mdplKoordinat35°53′39″N 128°39′32″E / 35.89417°N 128.65889°E / 35.89417; 128.65889Situs webdaegu.airport.co.krLandasan pacu Arah Panjang Permukaan m kaki 13L/...

C-ClownInformasi latar belakangAsalSeoul, Korea SelatanGenreK-popTahun aktif2012 (2012)–2015 (2015)Label Yedang Entertainment LOEN Entertainment Sony Music Korea Situs webcafe.daum.net/C-CLOWNMantan anggotaSiwooRayKang JunT.K Maru Rome C-Clown (Korea: 씨클라운code: ko is deprecated ; singkatan untuk Crown Clown) adalah boyband asal Korea Selatan dibawah naungan Yedang Entertainment. Grup ini terdiri dari enam anggota: Rome, Siwoo, Ray, Kang Jun, T.K, dan Maru. Mereka dibubarka...

Election 1870 New York gubernatorial election ← 1868 November 8, 1870 1872 →   Nominee John T. Hoffman Stewart L. Woodford Party Democratic Republican Popular vote 399,490 366,424 Percentage 52.16% 47.84% Governor before election John T. Hoffman Democratic Elected Governor John T. Hoffman Democratic Elections in New York State Federal government Presidential elections 1792 1796 1800 1804 1808 1812 1816 1820 1824 1828 1832 1836 1840 1844 1848 1852 1856 1860 1864...

Ne doit pas être confondu avec la Perfusion tissulaire, un processus physiologique. Cet article est une ébauche concernant la médecine. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Pochette de perfusion Baxter Perfusion intraveineuse dans le bras. Perfusion à la main. La perfusion intraveineuse, parfois nommée par son principe, infusion, ou dans une acception plus courante perfusion, est une technique pe...

Firman Santyabudi Kepala Korps Lalu Lintas PolriMasa jabatan31 Oktober 2021 – 30 November 2023PendahuluIstionoPenggantiAan SuhananAsisten Logistik KapolriMasa jabatan16 November 2020 – 31 Oktober 2021PendahuluAhmad DofiriPenggantiArgo YuwonoKepala Kepolisian Daerah JambiMasa jabatan3 Februari 2020 – 16 November 2020PendahuluMuchlis A.S.PenggantiAlbertus Rachmad Wibowo Informasi pribadiLahir17 November 1965 (umur 58)JakartaKebangsaanIndonesiaOrang tuaJende...

TRAK2 المعرفات الأسماء المستعارة TRAK2, ALS2CR3, CALS-C, GRIF-1, GRIF1, MILT2, OIP98, trafficking kinesin protein 2 معرفات خارجية الوراثة المندلية البشرية عبر الإنترنت 607334 MGI: MGI:1918077 HomoloGene: 22861 GeneCards: 66008 علم الوجود الجيني الوظيفة الجزيئية • signaling receptor binding• ‏GO:0001948، ‏GO:0016582 ربط بروتيني• GABA receptor binding• kinesin binding• TP...

Christmas with Scotty McCreeryAlbum studio karya Scotty McCreeryDirilis16 Oktober 2012 (2012-10-16)GenreHoliday, countryDurasi37:19LabelMercury Nashville, 19 RecordsProduserMark BrightKronologi Scotty McCreery Clear as Day(2011)Clear as Day2011 Christmas with Scotty McCreery(2012) See You Tonight(2013)See You Tonight2013 Christmas with Scotty McCreery adalah album natal pemenang musim kesepuluh dari acara American Idol, Scotty McCreery. Album ini dirilis pada tanggal 16 Oktober 2012 ...

Павловская ГЭС Страна  Россия Река Уфа Собственник ООО «Башкирская генерирующая компания» Статус действующая Год начала строительства 1950 Годы ввода агрегатов 1959—1960 Основные характеристики Годовая выработка электроэнергии, млн  кВт⋅ч 590 Разновидность электро�...

  「俄亥俄」重定向至此。关于其他用法，请见「俄亥俄 (消歧义)」。 俄亥俄州 美國联邦州State of Ohio 州旗州徽綽號：七葉果之州地图中高亮部分为俄亥俄州坐标：38°27'N－41°58'N, 80°32'W－84°49'W国家 美國加入聯邦1803年3月1日，在1953年8月7日追溯頒定（第17个加入联邦）首府哥倫布（及最大城市）政府 • 州长（英语：List of Governors of {{{Name}}}]]） •&...

Leonardo Antonellicardinale di Santa Romana Chiesa  Incarichi ricoperti Segretario della Congregazione Concistoriale (1757-1766) Segretario del Collegio Cardinalizio (1757-1766) Segretario della Cifra (1759-1766) Assessore della Congregazione della Romana e Universale Inquisizione (1766-1775) Cardinale presbitero di Santa Sabina (1775-1794) Prefetto della Congregazione di Propaganda Fide (1780-1795) Camerlengo del Collegio Cardinalizio (1784-1785) Prefetto della Congregazione sopra la Co...

TegalrejoKemantrenNegara IndonesiaProvinsiDaerah Istimewa YogyakartaKotaYogyakartaPemerintahan • Mantri pamong prajaMaryustion Tonang[butuh rujukan]Populasi • Total- jiwaKode Kemendagri34.71.01 Kode BPS3471140 Desa/kelurahan- Tegalrejo (bahasa Jawa: ꦠꦼꦒꦭ꧀ꦉꦗ, translit. Têgalrêja) adalah sebuah kecamatan di Kota Yogyakarta, Provinsi Daerah Istimewa Yogyakarta, Indonesia. Batas-batas wilayah Kemantren Tegalrejo memiliki batas-batas se...

 本表是動態列表，或許永遠不會完結。歡迎您參考可靠來源來查漏補缺。 潛伏於中華民國國軍中的中共間諜列表收錄根據公開資料來源，曾潛伏於中華民國國軍、被中國共產黨聲稱或承認，或者遭中華民國政府調查審判，為中華人民共和國和中國人民解放軍進行間諜行為的人物。以下列表以現今可查知時間為準，正確的間諜活動或洩漏機密時間可能早於或晚於以下所歸�...

Cultivation of plants and animals to provide useful products Farming redirects here. For other uses, see Farming (disambiguation). Agriculture History Prehistory Neolithic Revolution Agriculture in Mesoamerica Austronesian expansion Ancient history Ancient Egypt Ancient Greece Ancient Rome Post-classical Agriculture in the Middle Ages Arab Agricultural Revolution Columbian exchange Modern history British Agricultural Revolution Green Revolution Organic Monoculture On land Agrivoltaic Animal h...

The history of the postal service and postal stamps in Italy This article's lead section may be too short to adequately summarize the key points. Please consider expanding the lead to provide an accessible overview of all important aspects of the article. (April 2017) You can help expand this article with text translated from the corresponding article in German. (January 2015) Click [show] for important translation instructions. View a machine-translated version of the German article. Ma...

U.S. House district for Nebraska Nebraska's 3rd congressional districtNebraska's 3rd congressional district (from 2023)Representative  Adrian SmithR–GeringDistribution53.79% rural46.21% urbanPopulation (2022)649,904Median householdincome$61,627[1]Ethnicity81.4% White12.2% Hispanic2.7% Two or more races1.4% Native American1.3% Black0.7% Asian0.3% otherCook PVIR+29[2] Nebraska's 3rd congressional district is a congressional district in the U.S. state of Nebraska that...

Questa voce o sezione sull'argomento unità militari non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Segui i suggerimenti del progetto di riferimento. Questa voce o sezione sull'argomento guerra ha problemi di struttura e di organizzazione delle informazioni. Motivo: Perché l'Italia è in una sezione a parte? Risistema la struttura espositiva, logi...

Every set is smaller than its power set For other theorems bearing Cantor's name, see Cantor's theorem (disambiguation). The cardinality of the set {x, y, z}, is three, while there are eight elements in its power set (3 < 23 = 8), here ordered by inclusion. This article contains special characters. Without proper rendering support, you may see question marks, boxes, or other symbols. In mathematical set theory, Cantor's theorem is a fundamental result which states that, for any set A {\dis...