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Tanggal dan waktu WU (UTC ±0)ekuinoks dan titik balik matahari di Bumi[1][2] peristiwa ekuinoks titik balik ekuinoks titik balik bulan Maret[3] Juni[4] September[5] Desember[6] tahun tanggal waktu tanggal waktu tanggal waktu tanggal waktu 2019 20 21:58 21 15:54 23 07:50 22 04:19 2020 20 03:50 20 21:43 22 13:31 21 10:03 2021 20 09:37 21 03:32 22 19:21 21 15:59 2022 20 15:33 21 09:14 23 01:04 21 21:48 2023 20 21:25 21 14:58 23 06:50 22 03:28 202...

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: List of monarchs of the Netherlands – news · newspapers · books · scholar · JSTOR (January 2024) (Learn how and when to remove this template message) Coat of arms of the Netherlands This is a list of monarchs of the Netherlands (Dutch: Koningen der Nederlanden...

Nice to Meet You Again adalah sebuah seri drama televisi Tiongkok tahun 2022. Seri tersebut tayang perdana di BTV, Dragon TV dan Tencent Video pada 7 Juni 2022. Seri tersebut menampilkan Jin Dong sebagai Feng Shaotao, Li Xiaoran sebagai sebagai Jian Ai, Yvonne Zhang, Yue Yang, Niu Li, dan Xu Baihui.[1] Sinopsis Lin Shaotao dan Jian Ai jatuh cinta pada pandangan pertama di perguruan tinggi, tidak putus setelah lulus seperti kebanyakan pasangan, dan berhasil menikah setelah bertahun-tah...

دومنيستا    خريطة الموقع تقسيم إداري البلد اليونان  [1] خصائص جغرافية إحداثيات 38°45′24″N 21°50′43″E / 38.756666666667°N 21.845277777778°E / 38.756666666667; 21.845277777778   الارتفاع 1003 متر  السكان التعداد السكاني 351 (de facto population of Greece) (1991)205 (resident population of Greece) (2021)122 (resident population of Greec...

République populaire d'AngolaRepública Popular de Angola 1975–1992Drapeau Armoiries Hymne Angola Avante Informations générales Statut République marxiste-léniniste État communiste à parti unique Capitale Luanda Langue(s) Portugais Religion Athéisme d'État, catholicisme Monnaie Kwanza Histoire et événements 11 novembre 1975 Indépendance de la république populaire d'Angola 1975-1991 Guerre civile 23 mars 1991 Révision constitutionnelle, abandon du parti unique 31 mai 1991 Sign...

Синелобый амазон Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:ЗавропсидыКласс:Пт�...

Anselmo Marzato, O.F.M.Cap.cardinale di Santa Romana ChiesaRitratto del cardinale Marzato, presso la Chiesa di Ognissanti a Firenze  Incarichi ricoperti Cardinale presbitero di San Pietro in Montorio (1604-1607) Arcivescovo metropolita di Chieti (1607)  Nato16 novembre 1557 a Monopoli Ordinato presbiteroin data sconosciuta Nominato arcivescovo12 febbraio 1607 da papa Paolo V Consacrato arcivescovo24 febbraio 1607 da papa Paolo V Creato cardinale9 giugno 1604 da papa Clemente VIII De...

21st episode of the 1st season of The Secret Circle PromThe Secret Circle episodeCassie (Britt Robertson) and Diana (Shelley Hennig) time travel to find the last crystalEpisode no.Season 1Episode 21Directed byAlex ZakrzewskiWritten byHolly HendersonDon WhiteheadProduction code2J6271Original air dateMay 3, 2012 (2012-05-03)Guest appearances Joe Lando Tim Phillipps Andrea Brooks Elise Gatien Chad Willett Sammi Rotibi Episode chronology ← PreviousTraitor Next →F...

Areas of sea water, fresh water, or groundwater that are depleted of dissolved oxygen Anoxic waters are areas of sea water, fresh water, or groundwater that are depleted of dissolved oxygen. The US Geological Survey defines anoxic groundwater as those with dissolved oxygen concentration of less than 0.5 milligrams per litre.[1] Anoxic waters can be contrasted with hypoxic waters, which are low (but not lacking) in dissolved oxygen. This condition is generally found in areas that have ...

Italian colonial name for the port-city of Benghazi Piazza Cagni, now called Maydan al Shajara, in 1938 Italian Benghazi Italian Benghazi (called Bengasi italiana in Italian language) was the name used during the Italian colonization of Libya for the port-city of Benghazi in Italian Cyrenaica. History On October 19, 1911, the Ottoman city of Benghazi was occupied by the Italians during the Italo-Turkish War.[1] Aerial view Italian Benghazi in 1940 Even if Benghazi city accepted the It...

2020年夏季奥林匹克运动会波兰代表團波兰国旗IOC編碼POLNOC波蘭奧林匹克委員會網站olimpijski.pl（英文）（波兰文）2020年夏季奥林匹克运动会（東京）2021年7月23日至8月8日（受2019冠状病毒病疫情影响推迟，但仍保留原定名称）運動員206參賽項目24个大项旗手开幕式：帕维尔·科热尼奥夫斯基（游泳）和马娅·沃什乔夫斯卡（自行车）[1]闭幕式：卡罗利娜·纳亚（皮划艇）&#...

American television series This article is about the 1965–74 ABC TV series. For the 2018 CBS TV series, see FBI (TV series). The F.B.I.GenrePolice proceduralStarringEfrem Zimbalist Jr.Philip AbbottWilliam ReynoldsCountry of originUnited StatesNo. of seasons9No. of episodes241 (list of episodes)ProductionExecutive producersQuinn MartinPhilip Saltzman[1]Running time60 minutesProduction companiesQM Productions(1965–1974)Warner Bros. Television(1965–1967; 1970–1974)Warner Bros.- S...

Character of the animated sitcom American Dad! Fictional character Stan SmithAmerican Dad! characterFirst appearancePilot (2005)Created bySeth MacFarlaneMike BarkerMatt WeitzmanDesigned bySeth MacFarlaneVoiced bySeth MacFarlaneIn-universe informationFull nameStanford Leonard SmithAliasesStanford, Staniel (by Roger and Francine Smith), Dad (by Steve and Hayley Smith), Top Dog (by the Smith family), Bro (by Klaus), Pappa WheelieNicknameStanTitleAgentAffiliationCentral Intelligence Agency (CIA)F...

People in Finland of full or partial African ancestry Ethnic group African diaspora in FinlandTotal populationAt least 57,496[a](1.0% of the population of Finland in 2020)[b]Regions with significant populationsMostly in Uusimaa (Helsinki (Kallahti), Espoo, Vantaa), Turku, Vaasa and PorvooLanguagesNumerous; FinnishAfroasiatic languagesNiger–Congo languagesNilo-Saharan languagesIndo-European languages The African diaspora in Finland (Finnish: afrikkalaisten diaspora Suomessa) ...

Artikel ini mungkin terdampak dengan peristiwa terkini: Invasi Rusia ke Ukraina 2022. Informasi di halaman ini bisa berubah setiap saat. Distrik Federal Selatan Южный федеральный округDistrik federal di RusiaLokasi Distrik Federal Selatan di RussiaNegara RusiaDidirikan18 Mei 2000Pusat administratifRostov na DonuPemerintahan • Duta kepresidenanVladimir UstinovLuas • Jumlah418.500 km2 (161,600 sq mi)Peringkatke-7Populasi (201...

James M. Harvey James Madison Harvey, född 21 september 1833 i Virginia (nuvarande West Virginia), död 15 april 1894 nära Junction City, Kansas, var en amerikansk republikansk politiker. Han var guvernör i delstaten Kansas 1869-1873. Han representerade Kansas i USA:s senat 1874-1877. Harvey gick i skola i Indiana, Illinois och Iowa. Han flyttade 1859 till Kansasterritoriet. Han deltog i amerikanska inbördeskriget som kapten i nordstatsarmén. Harvey efterträdde 1869 Nehemiah Green som g...

Career officer of the United States Army For the Iowa/Nebraska architect, see J.F. Reynolds. For the Wisconsin politician, see John F. Reynolds (politician). John ReynoldsBorn(1820-09-21)September 21, 1820Lancaster, PennsylvaniaDiedJuly 1, 1863(1863-07-01) (aged 42)Gettysburg, PennsylvaniaPlace of burialLancaster Cemetery, Lancaster, PennsylvaniaAllegianceUnited States of AmericaUnionService/branchUnited States ArmyUnion ArmyYears of service1841–1863Rank Major GeneralCommands ...

Elected political office in Minnesota, United States Minnesota Executive CouncilCouncil overviewFormedApril 25, 1925(99 years ago) (1925-04-25)[1]JurisdictionGovernment of MinnesotaHeadquartersSaint Paul, MinnesotaWebsiteOfficial page Politics of Minnesota Constitution Executive Governor: Tim Walz (DFL) Lieutenant Governor: Peggy Flanagan (DFL) Secretary of State: Steve Simon (DFL) State Auditor: Julie Blaha (DFL) Attorney General: Keith Ellison (DFL) Cabinet Executive Counc...

T74排用機槍 裝載於0.5噸輕型戰術輪型車輛上的T74排用機槍类型通用機槍原产地 中華民國服役记录参与战争／衝突臺海飛彈危機賴比瑞亞內戰（英语：Liberian Civil War）生产历史研发者聯勤205兵工廠研发日期?－1985年生产商聯勤205兵工廠衍生型T86同軸機槍（T74V）基本规格重量12.06公斤长度1,260公釐槍管长度546公釐子彈7.62×51毫米北約口徑口徑7.62公釐枪机長行程活塞氣動式閉�...

Le concept de linéarité est utilisé dans le domaine des mathématiques et dans le domaine de la physique, et par extension dans le langage courant. La linéarité en mathématiques Exemple: fonction linéaire. Les premiers exemples de situations où intervient la linéarité sont les situations de proportionnalité constante entre deux variables : le graphe représentant une variable en fonction de l'autre forme alors une ligne droite qui passe par l'origine. Il ne faut cependant pas ...