Read other articles:

Catch My BreathSingel oleh Kelly Clarksondari album Greatest Hits – Chapter OneDirilis10 Oktober 2012 (2012-10-10)Direkam2012GenreElectropopDurasi4:10LabelRCAPenciptaKelly ClarksonJason HalbertEric OlsonProduserSound KollectivKronologi singel Kelly Clarkson Dark Side (2012) Catch My Breath (2012) Don't Rush (2012) Video musikCatch My Breath di YouTube Catch My Breath adalah lagu oleh penyanyi asal Amerika Serikat Kelly Clarkson, dari album hits pertamanya, Greatest Hits – Chapter One...

Baalbek بعلبكNegara LebanonKegubernuranKegubernuran BeqaaDistrikDistrik BaalbekKetinggian3,840 ft (1.170 m)Zona waktuUTC+2 (EET) • Musim panas (DST)+3 BaalbekSitus Warisan Dunia UNESCOKriteriaBudaya: i, ivNomor identifikasi294Pengukuhan1984 (8th) Baalbek (Arab: بعلبك) adalah kota yang terletak di Lembah Bekaa, Lebanon pada ketinggian 1.170 meter (3.840 ft) di sebelah timur Sungai Litani. Baalbek terkenal karena reruntuhan kuil Romawi di wilay...

British TV series or programme The ArkGenreDramaDirected byKenneth GlenaanCountry of originUnited KingdomOriginal languageEnglishProductionRunning time90 minutesOriginal releaseNetworkBBC OneRelease30 March 2015 (2015-03-30) The Ark is a BBC One programme, aired as a television film, broadcast on 30 March 2015, which retells the story of Noah.[1][2] Cast David Threlfall as Noah Joanne Whalley as Emmie Ashley Walters as The Angel Don Warrington as Paul Michael C...

Il ciclone Zeo del dicembre 2005. Durante la sua formazione, a sud di Creta, ha provocato sull'isola venti temporaleschi, alluvioni, danni e vittime. La depressione mediterranea è un'area di bassa pressione che si instaura nel bacino del Mediterraneo.[1] Le situazioni Vb si verificano di solito dalla primavera all'autunno, ma in linea di principio possono verificarsi in qualsiasi momento dell'anno e, con solo pochi eventi all'anno, sono tra le situazioni meteorologiche più rare in E...

Ellingen. Ellingen adalah kota yang terletak di distrik Weißenburg-Gunzenhausen di Bavaria, Jerman. Kota Ellingen memiliki luas sebesar 31.25 km² . Ellingen pada tahun 2006, memiliki penduduk sebanyak 3.703 jiwa. lbsKota dan kotamadya di Weissenburg-GunzenhausenAbsberg | Alesheim | Bergen | Burgsalach | Dittenheim | Ellingen | Ettenstatt | Gnotzheim | Gunzenhausen | Haundorf | Heidenheim | Höttingen | Langenaltheim | Mar...

هذه المقالة يتيمة إذ تصل إليها مقالات أخرى قليلة جدًا. فضلًا، ساعد بإضافة وصلة إليها في مقالات متعلقة بها. (يونيو 2018) فريدريك إستير (بالفرنسية: Frédéric Esther)‏  معلومات شخصية الميلاد 8 يونيو 1972 (52 سنة)[1]  الجنسية فرنسا  الحياة العملية المهنة ملاكم[2]  نوع الرياضة ...

Intervensi militer di Libya 2011Bagian dari Perang saudara Libya 2011Peta konflikTanggal19 Maret 2011 – 31 Oktober 2011LokasiLibyaStatus Kemenangan NATOPihak terlibat Negara-negara yang menegakkan Resolusi Keamanan PBB 1973: Tahap 1 : SEAD  Prancis  Amerika Serikat  Britania Raya  Italia Tahap 2 : CAP  Prancis  Amerika Serikat  Britania Raya  Belgia  Kanada  Denmark  Yunani  Italia  Norwegia  Qata...

The following are the baseball events of the year 1882 throughout the world. Overview of the events of 1882 in baseball Years in baseball ← 1879 1880 1881 1882 1883 1884 1885 → 1882 in sports Air sports American football Aquatic sports Association football Athletics Badminton Baseball Basketball Canadian football Chess Climbing Combat sports Sumo Cricket 1881–82 1882 1882–83 Cycling Dance sports Darts Equestrianism Esports Field hockey Flying disc Golf Gymnastics Handball Ice hockey I...

Class of chemical compounds General chemical structure of substituted benzofurans The substituted benzofurans are a class of chemical compounds based on the heterocyclyc and polycyclic compound benzofuran. Many medicines use the benzofuran core as a scaffold,[1][2][3] but most commonly the term is used to refer to the simpler compounds in this class which include numerous psychoactive drugs, including stimulants, psychedelics and empathogens. In general, these compound...

You can help expand this article with text translated from the corresponding article in Spanish. (June 2021) Click [show] for important translation instructions. 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 Wikipedia. Do not translate text that appears unreliable or low-q...

Ordnance QF 20 pounder Mark I Jenis Meriam tank Negara asal Britania Raya Sejarah pemakaian Masa penggunaan 1948–1970s Digunakan oleh Britania RayaAustraliaAustriaKanadaFinlandiaIsraelJordaniaLebanonAfrika Selatan Pada perang Perang KoreaPerang VietnamPerang Enam HariPerang Perbatasan Afrika Selatan Spesifikasi Panjang 226,4 in (5,75 m), 66.7 kaliber Selongsong peluru 20 pon (9,07 kg) Kaliber 84 milimeter (3,31 in) Elevasi +18 hingga −10 pada Centu...

رودولف الأول ملك بوهيميا ملك بوهيميا فترة الحكم1306 - 4/3 يوليو 1307 ييندريش الكارينثياني ييندريش الكارينثياني دوق النمسا وستيريا فترة الحكم21 نوفمبر 1298 - 4/3 يوليو 1307 ألبرت الأول ألبرت الأول معلومات شخصية تاريخ الميلاد سنة 1281   الوفاة 4 يوليو 1307 (25–26 سنة)[1]  سبب الوفاة �...

Fictional character from EastEnders Soap opera character Rainie CrossEastEnders characterPortrayed byTanya FranksDuration2007–2008, 2010–2011, 2014–2015, 2018–2022First appearanceEpisode 3410 2 August 2007 (2007-08-02)Last appearanceEpisode 651325 August 2022 (2022-08-25)ClassificationFormer; regularIntroduced by Diederick Santer (2007) Bryan Kirkwood (2010) Dominic Treadwell-Collins (2014) John Yorke (2018) Spin-offappearancesThe Quee...

James Fenimore CooperFoto karya Mathew Brady, 1850Lahir(1789-09-15)15 September 1789Burlington, New JerseyMeninggal14 September 1851(1851-09-14) (umur 61)Cooperstown, New YorkPekerjaanPengarangGenreFiksi sejarahAliran sastraRomantisismeKarya terkenalThe Last of the MohicansJames Fenimore CooperPengabdian Amerika SerikatDinas/cabangAngkatan Laut Amerika SerikatLama dinas1808-1810PangkatPerwira muda James Fenimore Cooper (15 September 1789 – 14 September...

Third level administrative subdivision of Peru Districts of Peru The districts of Peru (Spanish: distritos) are the third-level country subdivisions of Peru. They are subdivisions of the provinces, which in turn are subdivisions of the larger regions or departments. There are 1,838 districts in total.[1] Overview A 1982 law requires a minimum of residents in an area for a new district to be legally established: 3,500 if it is located in the rainforest, 4,000 in the Andes highlands and...

The topic of this article may not meet Wikipedia's notability guideline for music. Please help to demonstrate the notability of the topic by citing reliable secondary sources that are independent of the topic and provide significant coverage of it beyond a mere trivial mention. If notability cannot be shown, the article is likely to be merged, redirected, or deleted.Find sources: Four Lads Who Shook the Wirral – news · newspapers · books · scholar · J...

Drs. H.Ilyas SabliM.Si. Anggota DPRD Kepulauan Riau Fraksi NasDemPetahanaMulai menjabat 9 September 2019PresidenJoko WidodoGubernurIsdianto Tengku Said Arif Fadillah (Plh.) Suhajar Diantoro (Pj.) Ansar AhmadBupati Natuna ke-4Masa jabatan4 Mei 2011 – 4 Mei 2016PresidenSusilo Bambang YudhoyonoJoko WidodoGubernurMuhammad SaniAgung Mulyana (Pj.)Muhammad SaniNurdin BasirunWakilImalkoPendahuluRaja AmirullahPenggantiHamid Rizal Informasi pribadiLahir31 Agustus 1960 (umur 63)S...

British title Quarterly:1st and 4th, Ermine on a Fess Sable three Crescents Argent (Craig of Riccarton);2nd and 3rd, Gules three Keys fesswise in pale wards downwards Or (Gibson of Keirhill)[1] The Gibson, later Gibson-Carmichael, later Gibson-Craig-Carmichael Baronetcy, of Keirhill in the County of Edinburgh, is a title in the Baronetage of Nova Scotia. It was created on 31 December 1702 for Thomas Gibson, with remainder to his heirs male. The sixth Baronet assumed the additional sur...

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: Philadelphia 76ers accomplishments and records – news · newspapers · books · scholar · JSTOR (February 2017) (Learn how and when to remove this message) This page details the all-time statistics, records, and other achievements pertaining to the Philadelphia 7...

Size of a possibly infinite set This article is about the mathematical concept. For number words indicating quantity (three apples, four birds, etc.), see Cardinal numeral. A bijective function, f: X → Y, from set X to set Y demonstrates that the sets have the same cardinality, in this case equal to the cardinal number 4. Aleph-null, the smallest infinite cardinal In mathematics, a cardinal number, or cardinal for short, is what is commonly called the number of elements of a set. In the cas...