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Coco de mer Status konservasi Terancam (IUCN 3.1)[1] Klasifikasi ilmiah Domain: Eukaryota Kerajaan: Plantae Divisi: Magnoliophyta Kelas: Liliopsida Ordo: Arecales Famili: Arecaceae Subfamili: Coryphoideae Tribus: Borasseae Genus: LodoiceaComm. ex DC. Spesies: Lodoicea maldivica(J.F.Gmelin) Persoon Sinonim[2][3] Daftar Borassus sonneratii Giseke Cocos maldivica J.F.Gmel. Cocos maritima Comm. ex H.Wendl. Lodoicea callypige Comm. ex J.St.Hil. Lodoicea sechellarum Labill…

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 April 2017. Kunio NagayamaInformasi pribadiNama lengkap Kunio NagayamaTanggal lahir 16 September 1970 (umur 53)Tempat lahir Prefektur Kanagawa, JepangPosisi bermain GelandangKarier senior*Tahun Tim Tampil (Gol)1989-2003 Yokohama F. Marinos * Penampilan dan gol di …

الدوري الإنجليزي الممتاز الموسم 2002–03 البلد  إنجلترا ويلز المنظم الاتحاد الإنجليزي لكرة القدم  النسخة 104  عدد الفرق 20   الفترة 17 أغسطس 2002 – 11 مايو 2003 الفائز مانشستر يونايتد(اللقب الخامس عشر)(اللقب الثامن بعد المُسمى الجديد) الوصيف أرسنال الفرق الهابطة سندرلاند و�…

La pianta della borragine ha fiori commestibili. Per fiore commestibile, edibile o edule si intende un fiore che può essere consumato in sicurezza. In casi particolari, i fiori possono sostituire gli ortaggi e diventare l'ingrediente principale o il condimento di un pasto. Inoltre, alcuni fiori possono essere utilizzati come vere e proprie erbe. Alcuni di essi costituiscono un ingrediente di varie cucine dell'Asia dell'Europa, e del Medio Oriente. Indice 1 Caratteristiche 2 Rischi 3 Note 4 Altr…

Nasi gemuk, salah satu hidangan masakan Jambi yang populer. Masakan Jambi atau Hidangan Jambi adalah makanan khas Jambi atau jenis kuliner yang berkembang di provinsi Jambi, Indonesia. Masakan ini banyak berbahan dasar ikan yang didukung oleh banyaknnya sungai di Provinsi Jambi. Rempah-rempah juga pada umumnya tidak jauh berbeda dengan Masakan Sumatera Barat. Budaya Melayu, dan Budaya Minangkabau juga mempengaruhi racikan kuliner Provinsi Jambi. Di samping masakan berbahan ikan, ada banyak ragam…

Dam in Ludington, MichiganLudington Pumped Storage PlantLocation of Ludington Pumped Storage Plant in MichiganCountryUnited StatesLocationLudington, MichiganCoordinates43°53′37″N 86°26′43″W / 43.89361°N 86.44528°W / 43.89361; -86.44528PurposePowerStatusOperationalConstruction beganJuly, 1968Opening date1973Construction cost$327 million (1973)[1]Owner(s)Consumers Energy (51%)Detroit Edison (49%)Upper dam and spillwaysType o…

You can help expand this article with text translated from the corresponding article in Japanese. (December 2009) Click [show] for important translation instructions. View a machine-translated version of the Japanese article. Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as necessary and confirm that the translation is accurate, rather than simply copy-pasting machine-translated text into the English Wiki…

Kobalt(II) klorida Anhidrat Heksahidrat Struktur senyawa anhidrat Struktur heksahidrat Nama Nama IUPAC Cobalt(II) chloride Nama lain Cobaltous chlorideKobalt dikloridMuriat kobalt[1] Penanda Nomor CAS 7646-79-9 Y16544-92-6 (dihidrat) N7791-13-1 (heksahidrat) N Model 3D (JSmol) Gambar interaktif 3DMet {{{3DMet}}} ChEBI CHEBI:35696 Y ChemSpider 22708 Y Nomor EC PubChem CID 3032536 Nomor RTECS {{{value}}} UNII EVS87XF13W Y Nomor UN 3288 CompTox Dashbo…

New Zealand political candidatesin the MMP era 1996   party lists   by electorate 1999   party lists   by electorate 2002   party lists   by electorate 2005   party lists   by electorate 2008   party lists   by electorate 2011   party lists   by electorate 2014   party lists   by electorate 2017   party lists   by electorate 2020   party lists   by electorate 2023   party lists   by electorate Thi…

Guerra dei sette anniQuadri raffiguranti alcuni dei più importanti scontri della guerra dei sette anni: da in alto a sinistra procedendo in senso orario, la battaglia di Plassey, la battaglia di Fort Carillon, la battaglia di Zorndorf e la battaglia di KunersdorfData1756-1763 LuogoEuropa, America, India, Africa Casus belliInvasione prussiana della Sassonia EsitoTrattato di San PietroburgoTrattato di ParigiTrattato di Hubertusburg Modifiche territoriali Nessun mutamento territoriale in Europa La…

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: St. Mary of the Angels Chicago – news · newspapers · books · scholar · JSTOR (October 2013) (Learn how and when to remove this template message) Church in Illinois, United StatesSt. Mary of the AngelsChurchSt. Mary of the Angels from the southeastSt. Mary of …

سفارة سويسرا في بولندا سويسرا بولندا الإحداثيات 52°13′27″N 21°01′25″E / 52.224197222222°N 21.023475°E / 52.224197222222; 21.023475 البلد بولندا  المكان وارسو  الاختصاص بولندا  الموقع الالكتروني الموقع الرسمي تعديل مصدري - تعديل   سفارة سويسرا في بولندا هي أرفع تمثيل دبلوماسي[1]…

Berwickshirecontea cerimoniale LocalizzazioneStato Regno Unito Nazione Scozia TerritorioCoordinate55°45′N 2°30′W / 55.75°N 2.5°W55.75; -2.5Coordinate: 55°45′N 2°30′W / 55.75°N 2.5°W55.75; -2.5 Superficie1 184 km² Abitanti26 169 (2011) Densità22,1 ab./km² Altre informazioniFuso orarioUTC+0 CartografiaBerwickshire Sito istituzionaleModifica dati su Wikidata · Manuale Il Berwickshire o contea di Berwick è una contea di…

American film studio division of Paramount Pictures Paramount PlayersCompany typeDivisionIndustryMotion pictureFoundedJune 7, 2017; 6 years ago (2017-06-07)[1]FounderJim GianopulosHeadquartersLos Angeles, California, U.S.Area servedWorldwideKey peopleJeremy Kramer (president)ProductsFilm productionParentParamount PicturesDivisionsNickelodeon MoviesBET Films Paramount Players is an American film production label of Paramount Pictures, focusing on contemporary properties …

Hospital in Virginia, United States 37°17′17.8″N 76°44′5.3″W / 37.288278°N 76.734806°W / 37.288278; -76.734806 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: Eastern State Hospital Virginia – news · newspapers · books · scholar · JSTOR (October 2017) (Learn how and when…

حسين نصار معلومات شخصية الميلاد 25 أكتوبر 1925   أسيوط  تاريخ الوفاة 29 نوفمبر 2017 (92 سنة)   مواطنة مصر  عضو في مجمع اللغة العربية بدمشق  الحياة العملية المدرسة الأم جامعة القاهرة  المهنة أديب،  ومحقق،  ومترجم،  وكاتب  اللغات العربية،  والإنجليزية  أعم…

Kenny Marchant Membro della Camera dei rappresentanti - Texas, distretto n.24Durata mandato3 gennaio 2005 - 3 gennaio 2021 PredecessoreMartin Frost SuccessoreBeth Van Duyne Sindaco di Carrollton, TexasDurata mandato1984 - 1986 Dati generaliPartito politicoRepubblicano Kenny Ewell Marchant (Bonham, 23 febbraio 1951) è un politico statunitense, membro della Camera dei Rappresentanti per lo stato del Texas dal 2005 al 2021. Biografia Nato e cresciuto nel Texas, Marchant lavorò come…

Pour les articles homonymes, voir Suspense (homonymie). Le suspense, ou suspens[1], est généralement considéré comme une émotion esthétique associée à une mise en intrigue dans laquelle le public (lecteur, spectateur, auditeur, etc.) est encouragé à anticiper le développement ultérieur d'une action incertaine : « Le suspense est créé lorsque le développement, l’issue ou les conséquences d’un événement demeurent incertains, mais néanmoins partiellement prévisibl…

Questa voce sull'argomento teoria dei numeri è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Rappresentazione dei primi quattro numeri esagonali. Un numero esagonale è un numero poligonale che rappresenta un esagono. Il numero esagonale per n può essere calcolato con la formula H e x n = 2 n 2 − n , {\displaystyle \mathrm {Hex} _{n}=2n^{2}-n,} oppure con la formula derivata da quella per i numeri pentagonali: H e x n = n ( 4 n − 2 ) 2 . {\…

Shafira UmmLahir2 Desember 1984 (umur 39)Jakarta, IndonesiaPekerjaanAktrismodelpresenterpenyiar radioTahun aktif2006—sekarang Shafira Umm (lahir 2 Desember 1984) adalah aktris, model, presenter, dan penyiar radio Indonesia keturunan Arab. Ia memulai kariernya dengan menjadi finalis MTV VJ Hunt pada tahun 2006.[1] Karier Pada 2012, Shafira menjadi presenter dalam acara Let's Colour Indonesia yang ditayangkan di stasiun televisi MetroTV. Kemudian, pada tahun 2013, Shafira menja…