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Daun pandan beralih ke halaman ini. Untuk kegunaan lain, lihat Daun pandan (disambiguasi). Untuk varietas padi dan lainnya, lihat Padi Pandan Wangi dan Pandan. Pandanus amaryllifolius Pandan wangi Klasifikasi ilmiah Kerajaan: Plantae (tanpa takson): Angiospermae (tanpa takson): Monokotil Ordo: Pandanales Famili: Pandanaceae Genus: Pandanus Spesies: P. amaryllifolius Nama binomial Pandanus amaryllifoliusRoxb. Pandan wangi (atau biasa disebut pandan saja) adalah jenis tumbuhan monokotil da...

 

 

Pangkat militer Indonesia Angkatan Darat Angkatan Laut Angkatan Udara Perwira Jenderal Besar Laksamana Besar Marsekal Besar Jenderal Laksamana Marsekal Letnan Jenderal Laksamana Madya Marsekal Madya Mayor Jenderal Laksamana Muda Marsekal Muda Brigadir Jenderal Laksamana Pertama Marsekal Pertama Kolonel Kolonel Kolonel Letnan Kolonel Letnan Kolonel Letnan Kolonel Mayor Mayor Mayor Kapten Kapten Kapten Letnan Satu Letnan Satu Letnan Satu Letnan Dua Letnan Dua Letnan Dua Bintara Pembantu Letnan...

 

 

Produk kertesian (perkalian himpunan) A X B (A dan B) dan anggota himpunan A={x,y,z} dan B={1,2,3}. Dalam bidang matematika, pasangan terurut adalah gabungan antara dua objek berbeda menjadi satu (integrasi). Contohnya, a {\displaystyle a} adalah unsur pertama dan b {\displaystyle b} adalah unsur kedua; dalam pasangan terurut, pasangan tersebut ditulis ( a , b ) {\displaystyle (a,b)} . Pasangan itu adalah terurut, berarti ( a , b ) {\displaystyle (a,b)} tidak sama dengan ( b , a ) {\displayst...

Nicola di Grecia e DanimarcaPrincipe di Grecia e DanimarcaStemma In caricadal 1º ottobre 1969 TrattamentoSua Altezza Reale NascitaClinica Villa Claudia, Roma, Italia, 1º ottobre 1969 (54 anni) DinastiaSchleswig-Holstein-Sonderburg-Glücksburg (Grecia) PadreCostantino II di Grecia MadreAnna Maria di Danimarca ConsorteTatiana Blatnik ReligioneOrtodossia greca Nicola di Grecia (in greco moderno Νικόλαος της Ελλάδας; Roma, 1º ottobre 1969) è un principe greco, Sec...

 

 

English, Scottish, Irish and Great Britain legislationActs of parliaments of states preceding the United Kingdom Of the Kingdom of EnglandRoyal statutes, etc. issued beforethe development of Parliament 1225–1267 1275–1307 1308–1325 Temp. incert. 1327–1411 1413–1460 1461 1463 1464 1467 1468 1472 1474 1477 1482 1483 1485–1503 1509–1535 1536 1539–1540 1541 1542 1543 1545 1546 1547 1548 1549      1551      1553 1554 1555 &...

 

 

Peta yang menunjukkan letak Malolos Data sensus penduduk di Malolos City Tahun Populasi Persentase 1995147.414—2000175.2913.79%2007223.2693.39% Malolos City atau Kota Malolos adalah kota di provinsi Bulacan, Filipina. Dahulu, kota Malolos adalah ibu kota Filipina sebelum digantikan oleh Quezon City. Pada tahun 2007, munisipalitas ini memiliki populasi sebesar 223.269 jiwa. Pembagian wilayah Secara politis Malolos terbagi atas 51 barangay, yaitu: NamaBarangay Jumlah penduduk(1 Mei 2000) Juml...

American trapper and second superintendent of Yellowstone National Park Philetus W. NorrisPhiletus Walter Norris in the pose of a trapperBorn(1821-08-17)August 17, 1821Palmyra, New YorkDiedJanuary 14, 1885(1885-01-14) (aged 63)Rocky Hill, KentuckyOccupation(s)Pioneer, park superintendentSpouseJane K. CottrellChildrenEdward, Aurelia, Ida and ArthurParent(s)John Norris, Jr. and Azubah Phelps Philetus W. Norris (August 17, 1821 – January 14, 1885) was the second superintendent of Yellowst...

 

 

Legislature of the state of Bremen in Germany Bürgerschaft of Bremen Bremische Bürgerschaft21st Bürgerschaft of BremenTypeTypeLandtag Established1433LeadershipPresidentFrank Imhoff, CDU since 3 July 2019 StructureSeats87Political groupsGovernment (48)  SPD (27)  Greens (11)  The Left (10) Opposition (39)  CDU (24)  BD (10)  FDP (5)ElectionsLast election14 May 2023Next election2027Meeting placeBremische Bürgerschaft, BremenWebsitebremische-buergerschaft.de...

 

 

Overview about the effects of COVID-19 infection on pregnancy Medical conditionCOVID-19 in pregnancyVirtual model of coronavirusRisk factorsSevere infectionPreventionCovering cough, avoid interacting with sick people, cleaning hands with soap and water or sanitizer Part of a series on theCOVID-19 pandemicScientifically accurate atomic model of the external structure of SARS-CoV-2. Each ball is an atom. COVID-19 (disease) SARS-CoV-2 (virus) Cases Deaths Timeline 2019 2020 January responses Feb...

Human settlement in EnglandTelscombeTelscombeLocation within East SussexArea4.7 km2 (1.8 sq mi) [1]Population7,477 (2011)[2]• Density3,868/sq mi (1,493/km2)OS grid referenceTQ403022• London48 miles (77 km) NDistrictLewesShire countyEast SussexRegionSouth EastCountryEnglandSovereign stateUnited KingdomPost townPEACEHAVENPostcode districtBN10Post townBRIGHTONPostcode districtBN2Post townLEW...

 

 

Kongelige Norske Sjøforsvaret Descrizione generaleAttiva955 - in servizio (discontinuo) Nazione Norvegia ServizioForza armata TipoMarina militare ColoriBlu Battaglie/guerrePrecedentemente Invasioni vichingheConquista normanna dell'InghilterraGuerra dei trent'anni Guerra dei sette anni Grande guerra del nord Come forza armata dell'attuale Regno di Norvegia Seconda guerra mondialeGuerra in Afghanistan Guerra in Iraq Guerra in Kosovo Guerra civile yemenitaGuerra Hamas-Israele del 2023 Miss...

 

 

Questa voce o sezione sull'argomento Guerre stellari è ritenuta da controllare. Motivo: voce da rivedere in quanto presenta diversi problemi: prolissità, informazioni irrilevanti o obsolete, ripetizioni, eventi passati declinati al futuro (emblematica la sezione su rinnovi, cancellazioni ecc.), overlinking, frasi mal tradotte o calchi dall'inglese. Partecipa alla discussione e/o correggi la voce. Segui i suggerimenti del progetto di riferimento. Star Wars: The Clone Warsserie TV d...

La teoria dei gruppi è la branca della matematica che si occupa dello studio dei gruppi. In astratto e in breve un gruppo è una struttura algebrica caratterizzata da un'operazione binaria associativa, dotata di elemento neutro e per la quale ogni elemento della struttura possiede elemento inverso; un semplice esempio di gruppo è dato dall'insieme dei numeri interi, con l'operazione dell'addizione. Tipico esempio di gruppo è fornito dalle rotazioni di uno spazio vettoriale euclideo S, cio�...

 

 

Сельское поселение России (МО 2-го уровня)Новотитаровское сельское поселение Флаг[d] Герб 45°14′09″ с. ш. 38°58′16″ в. д.HGЯO Страна  Россия Субъект РФ Краснодарский край Район Динской Включает 4 населённых пункта Адм. центр Новотитаровская Глава сельского пос�...

 

 

Railway station in Higashimurayama, Tokyo, Japan ST07 SY01 Tamako Station多摩湖駅Tamako Station northern entrance in June 2021General informationLocation3 Tamako-cho 3, Higashimurayama-shi, Tokyo 189-0026JapanCoordinates35°45′58″N 139°26′33″E / 35.766°N 139.4426°E / 35.766; 139.4426Operated by Seibu RailwayLine(s) Seibu Yamaguchi Line Seibu Tamako Line Distance9.2 km from KokubunjiPlatforms1 island platformOther informationStation codeST07, SY01WebsiteO...

New Zealand musical comedy duo For other uses, see Flight of the Conchords (disambiguation). Flight of the ConchordsJemaine Clement (left) and Bret McKenzie (right) performing in London in 2018Background informationOriginWellington, New ZealandGenresComedyalternative rockacousticparody folkhip hopYears active1998–presentLabelsSub PopFlight of the Conchords MusicBBC AudiobooksMembers Jemaine Clement Bret McKenzie Websiteflightoftheconchords.co.nz Flight of the Conchords are a New Zealand mus...

 

 

1628 painting by Frans Hals For other uses, see Gypsy Girl (disambiguation). The Gypsy GirlThe Gypsy Girl, c.1628 Oil on wood, 57.8 x 52.1 cmArtistFrans HalsYear1628–1630CatalogueSeymour Slive, Catalog 1974: #62MediumOil on woodDimensions57.8 cm × 52.1 cm (22.8 in × 20.5 in)LocationLouvre Museum, ParisAccessionM.I. 926 The Gypsy Girl, also known as Gypsy Girl[1] or Young Woman (La Bohémienne)[2] (and sometimes erroneously referred...

 

 

Typographical mark (^) This article is about the computing concept. For the proofreader's insertion symbol, see Caret (proofreading). For other uses, see Caret (disambiguation). Not to be confused with Carrot or Carat. ^ redirects here. For mathematical function, see Exponentiation. For the diacritic, see circumflex. For similar characters, see ∧, λ, 人, and ʌ. ^CaretIn UnicodeU+005E ^ CIRCUMFLEX ACCENT (^)Different fromDifferent fromU+2038 ‸ CARETU+02C...

Scottish Cup 2020-2021William Hill Scottish Cup 2020-2021 Competizione Scottish Cup Sport Calcio Edizione 136ª Date dal 28 novembre 2020al 22 maggio 2021 Luogo  Scozia Partecipanti 100 Risultati Vincitore  St. Johnstone(2º titolo) Secondo  Hibernian Semi-finalisti  Dundee Utd St. Mirren Statistiche Incontri disputati 99 Gol segnati 365 (3,69 per incontro) Cronologia della competizione 2019-20 2021-22 Manuale La Scottish Cup 2020-2021 è stata la 136ª ...

 

 

Fictional character created by Hanna-Barbera This article is about the character. For the 1966 animated series, see Space Ghost (TV series). For the 1994 animated series, see Space Ghost Coast to Coast. Not to be confused with Space Coast. Fictional character Space GhostSpace Ghost as he appears in Space Ghost Coast to CoastFirst appearanceThe Heat Thing (1966)Created by Alex Toth William Hanna Joseph Barbera Portrayed by Gary Owens (1966–1982, 2011) George Lowe (1994–present) Andy Merril...