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Orang memakai perangkat jemala ketika berkomunikasi. Perangkat jemala (bahasa Inggris: headset) adalah perangkat elektronik gabungan antara penyuara telinga dan mikrofon. Alat ini biasanya digunakan untuk mendengarkan suara sekaligus berbicara dengan perangkat komunikasi atau komputer, misalnya untuk VoIP. Teknologi perangkat jemala sudah merambah ke dunia komunikasi, khususnya teknologi telepon seluler. Cara kerja Cara kerja dari perangkat jemala adalah menggunakan frekuensi listrik yang...
Grace MugabeGrace Mugabe di Jepang pada Maret 2016 Ibu Negara ZimbabweMasa jabatan17 Agustus 1996 – 21 November 2017PresidenRobert Mugabe PendahuluSally HayfronPenggantiAuxillia C. Mnangagwa Informasi pribadiLahirGrace Ntombizodwa Marufu23 Juli 1965 (umur 58)Benoni, Afrika Selatan[1]Partai politikZANU-PF (2014–2017, dikeluarkan)Suami/istriStanley Goreraza (m. 1983; c. 1996)Robert Mugabe (m....
العلاقات الكاميرونية السيراليونية الكاميرون سيراليون الكاميرون سيراليون تعديل مصدري - تعديل العلاقات الكاميرونية السيراليونية هي العلاقات الثنائية التي تجمع بين الكاميرون وسيراليون.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومر...
Artikel atau sebagian dari artikel ini mungkin diterjemahkan dari benefice di en.wikipedia.org. Isinya masih belum akurat, karena bagian yang diterjemahkan masih perlu diperhalus dan disempurnakan. Jika Anda menguasai bahasa aslinya, harap pertimbangkan untuk menelusuri referensinya dan menyempurnakan terjemahan ini. Anda juga dapat ikut bergotong royong pada ProyekWiki Perbaikan Terjemahan. (Pesan ini dapat dihapus jika terjemahan dirasa sudah cukup tepat. Lihat pula: panduan penerjemahan ar...
American mathematician Jean J. Pedersen Jean J. Pedersen (Sep 17, 1934–Jan 1, 2016)[1][2] was an American mathematician and author particularly known for her works on the mathematics of paper folding. Education and career Pedersen was born in Salt Lake City, Utah, the daughter of an ophthalmologist and a teacher. She studied home economics changing to a double major in mathematics and physics as an undergraduate at Brigham Young University, before becoming a graduate student...
イスラームにおける結婚（イスラームにおけるけっこん）とは、二者の間で行われる法的な契約である。新郎新婦は自身の自由な意思で結婚に同意する。口頭または紙面での規則に従った拘束的な契約は、イスラームの結婚で不可欠だと考えられており、新郎と新婦の権利と責任の概要を示している[1]。イスラームにおける離婚は様々な形をとることができ、個�...
AtradiusAtradius headquarters in Amsterdam, The NetherlandsCompany typeTrade credit insurerIndustryInsuranceFounded1925 Nederlandsche Credietverzekering Maatschappij (NCM), 1929 Crédito y Caución, 1954 Gerling-Konzern Speziale Kreditversicherung, 2001 GERLING NCMHeadquartersAmsterdam, NetherlandsArea servedEurope, Asia, Africa, North America, Oceania, South AmericaKey peopleDavid Capdevila, Chief Executive Officer (2020), Andreas Tesch, Christian van Lint, Claus Gramlich-Eicher, Marc Henst...
2021 single by Young Thug Tick TockSingle by Young ThugReleasedAugust 20, 2021 (2021-08-20)GenreTrapLength2:39Label YSL 300 Songwriter(s) Jeffery Williams Lukasz Gottwald Rocco Valdes Producer(s) Dr. Luke Rocco Did It Again! Young Thug singles chronology Better Believe (2021) Tick Tock (2021) Way 2 Sexy (2021) Music videoTick Tock on YouTube Tick Tock is a song by American rapper Young Thug, released as a single on August 20, 2021. The song was produced by Dr. Luke and Rocco Di...
МифологияРитуально-мифологическийкомплекс Система ценностей Сакральное Миф Мономиф Теория основного мифа Ритуал Обряд Праздник Жречество Мифологическое сознание Магическое мышление Низшая мифология Модель мира Цикличность Сотворение мира Мировое яйцо Мифическое �...
Duta Besar Federasi Rusia untuk Burkina FasoLambang Kemenlu RusiaPetahanaVladimir Baykov [ru]sejak 18 Januari 2016Kementerian Urusan Luar NegeriKedutaan Besar Rusia di AbidjanAtasanMenteri Urusan Luar NegeriKantorAbidjanDitunjuk olehPresiden RusiaMasa jabatanAtas keinginan PresidenSitus webKedubes Rusia di Pantai Gading Duta Besar Luar Biasa dan Berkuasa Penuh Federasi Rusia untuk Burkina Faso adalah perwakilan resmi Presiden dan Pemerintahan Federasi Rusia untuk Presiden da...
Into the Wild - Nelle terre selvaggeChristopher McCandless (Emile Hirsch) in una scena del filmTitolo originaleInto the Wild Lingua originaleinglese Paese di produzioneStati Uniti d'America Anno2007 Durata148 min Rapporto2,35:1 Genereavventura, biografico, drammatico RegiaSean Penn Soggettodal romanzo Nelle terre estreme di Jon Krakauer SceneggiaturaSean Penn ProduttoreArt Linson, Sean Penn, William Pohlad Casa di produzioneParamount Vantage, River Road Films, Art Linson Productions D...
Mission: Yozakura FamilyGambar sampul manga volume pertama夜桜さんちの大作戦(Youzakura san Chi no Daisakusen)GenreKomediMata-mataKomedi romantis MangaPengarangHitsuji Gondaira (権平ひつじ)PenerbitShueishaPenerbit bahasa InggrisNA Viz MediaImprintJump ComicsMajalahWeekly Shōnen JumpDemografiShōnenTerbit26 Agustus 2019 – sekarangVolume23 (Daftar volume) Seri animeSutradaraMirai Minato (湊未来)ProduserGenta Ozaki (尾崎源太) (NBCUniversal Entertainment Japan)Hiroyuki Aoi ...
Pour les articles homonymes, voir Guzmán. Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Cet article ne cite pas suffisamment ses sources (août 2013). Si vous disposez d'ouvrages ou d'articles de référence ou si vous connaissez des sites web de qualité traitant du thème abordé ici, merci de compléter l'article en donnant les références utiles à sa vérifiabilité et en les liant à la section « Notes et références ». En pratique ...
Archaeological site in Maryland, US United States historic placeBrinsfield I SiteU.S. National Register of Historic Places Nearest cityCambridge, MarylandNRHP reference No.75000887[1]Added to NRHPMay 12, 1975 Brinsfield I Site, or Brinsfield I Prehistoric Village Site, is an archaeological site near Cambridge in Dorchester County, Maryland. The site was first identified in 1955 by Perry S. Flegel of the Sussex Society of Archaeology & History. It is a late prehistoric ar...
Barony in County Mayo, Ireland The barony of Clanmorris (yellow) is situated in the south of County Mayo. The barony of Clanmorris is a barony in County Mayo, Ireland. It is also known as Crossboyne, and was formed from the Gaelic tuath of Conmhaícne Cúile Tuiredh.[1] It included the areas of Tir Nechtain and Tir Enna. The name Clanmorris derives from Maurice de Prendergast a Norman knight and his descendants the Fitz Maurice or McMorris family. The Baron Clanmorris title dates from...
Not to be confused with 2022 United States House of Representatives elections in Massachusetts. 2022 Massachusetts House of Representatives election ← 2020 November 8, 2022 2024 → All 160 seats in the Massachusetts House of Representatives81 seats needed for a majorityRegistered4,884,076 [1] ( 1.48 pp)Turnout51.42% ( 24.58 pp) Majority party Minority party Leader Ron Mariano Bradley Jones Jr. Party Democratic Republican Leader since December 3...
دوري السوبر السلوفاكي 1993–94 تفاصيل الموسم دوري السوبر السلوفاكي النسخة 1 البلد سلوفاكيا المنظم اتحاد سلوفاكيا لكرة القدم البطل نادي سلوفان براتيسلافا مباريات ملعوبة 192 عدد المشاركين 12 الدوري التشيكوسلوفاكي 1992–93 دوري السوبر السلوفاكي 1994–95 ...
Main article: 2008 United States presidential election 2008 United States presidential election in Texas ← 2004 November 4, 2008 2012 → Turnout59.5% (of registered voters) 45.5% (of voting age population)[1] Nominee John McCain Barack Obama Party Republican Democratic Home state Arizona Illinois Running mate Sarah Palin Joe Biden Electoral vote 34 0 Popular vote 4,479,328 3,528,633 Percentage 55.38% 43.63% County Results Congressional ...
2006–07 concert tour 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: High School Musical: The Concert – news · newspapers · books · scholar · JSTOR (October 2020) (Learn how and when to remove this message) High School Musical: The ConcertPromotional tour by Vanessa Hudgens, Ashley Tisdale, Lucas Grabeel, ...
37は、四番目の「中心つき六角数」。 六角形のマスを用いる変則チェスの一種。マス目の個数は、6番目の中心つき六角数である91個。 中心つき六角数（ちゅうしんつきろっかくすう、英: centered hexagonal number）あるいはヘックス数 (hex number) とは、中心つき多角数の一種で、中心の一点を囲むように正六角形の形に点を並べたときの点の個数の総称である。 この記事は...