Lutrje

Lutrje
Lutrje is located in Slovenia
Lutrje
Lutrje
Location in Slovenia
Coordinates: 46°16′10.24″N 15°26′31.29″E / 46.2695111°N 15.4420250°E / 46.2695111; 15.4420250
Country Slovenia
Traditional regionStyria
Statistical regionSavinja
MunicipalityŠentjur
Area
 • Total
2.15 km2 (0.83 sq mi)
Elevation
328.6 m (1,078.1 ft)
Population
 (2020)[1][2]
 • Total
190
 • Density88/km2 (230/sq mi)
[3]

Lutrje (pronounced [ˈluːtəɾjɛ]) is a settlement north of Ponikva in the Municipality of Šentjur, eastern Slovenia. The settlement, and the entire municipality, are included in the Savinja Statistical Region, which is in the Slovenian portion of the historical Duchy of Styria.[4]

References

  1. ^ Razpotnik, Barica (2020-06-08). "On 1 January 2020, 2,095,861 residents of Slovenia lived in 5,978 settlements; 57 settlements were unpopulated" (Press release). Ljubljana: Statistical Office of the Republic of Slovenia. Retrieved 2021-01-09. final data (XLS attachment)
  2. ^ Prebivalci po spolu, občine in naselja, Slovenija, 1. januar 2020 [Population by sex, municipalities and resorts, Slovenia, 1 January 2020]. Statistical Office of the Republic of Slovenia (XLS) (in Slovenian). Ljubljana. 2020-06-08. Retrieved 2021-01-09. (note: for Šentjur, the municipality is at code 120, followed immediately by its settlements at codes 120001–120121)
  3. ^ Statistical Office of the Republic of Slovenia
  4. ^ Šentjur municipal site Archived 2011-01-15 at the Wayback Machine
Stub icon

This article about the Municipality of Šentjur in Slovenia is a stub. You can help Wikipedia by expanding it.

Read other articles:

Siluman Rubah

Makhluk yang muncul dengan nama rubah berekor sembilan (九尾狐) di Shanhaijing, digambarkan dalam edisi dari dinasti Qing Roh rubah ( Hanzi: 狐狸精; Pinyin: húlijīng ) adalah entitas rubah mitos yang berasal dari mitologi Tiongkok yang merupakan motif umum dalam mitologi Asia Timur. Dalam cerita rakyat Asia Timur, rubah digambarkan sebagai roh yang memiliki kekuatan gaib. Rubah-rubah ini digambarkan nakal, biasanya menipu orang lain, dengan kemampuan menyamar sebagai wanita ca...

 

 

Józef Kondrat

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 November 2022. Józef KondratLahir(1902-03-03)3 Maret 1902Przemyśl, Austria-Hungaria (kini Polandia)Meninggal4 Agustus 1974(1974-08-04) (umur 72)Warsawa, PolandiaPekerjaanPemeranTahun aktif1933-1972 Makam Kondrat di Pemakaman Militer Powązki, Warsawa Jó...

 

 

Dudung Abdul Karim

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 November 2022. Dudung Abdul Karim Anggota Dewan Perwakilan RakyatMasa jabatan1 Oktober 1987 – 23 Maret 1992PresidenSoehartoGrup parlemenGolkar Informasi pribadiLahir(1923-09-19)19 September 1923Garut, Hindia BelandaMeninggal23 Maret 1992(1992-03-23) (umur...

Louis Melsens

Belgian physicist & chemist (1814-1886) Louis Melsens Louis Henri Frédéric Melsens (11 July 1814 in Leuven – 20 April 1886 in Brussels) was a Belgian physicist and chemist. In 1846, he became professor of chemistry at the Royal Veterinary School of Cureghem in Anderlecht, Brussels. Melsens applied the principle of the Faraday cage to lightning conductors and invented tincture of iodine for disinfection. In medical circles he became internationally famous for his research on oral a...

 

 

Federalist No. 77

Federalist Paper by Alexander Hamilton 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: Federalist No. 77 – news · newspapers · books · scholar · JSTOR (June 2018) (Learn how and when to remove this template message) Federalist No. 77 Alexander Hamilton, author of Federalist No. 77AuthorAlexander HamiltonOri...

 

 

Гадячский договор

Гадячский договор Присяга короля Яна Казимира на договоре подписана 10 июня 1659 года Тип договора Уния Дата подписания 16 сентября 1658 Место подписания Гадяч Подписали Речь Посполитая и Гетманщина Стороны Речь ПосполитаяГетманщина Северная война (1655—1660) Театры военны...

Oporto (restaurant)

Australian fast food restaurant Oporto Holdings Pty LtdCompany typeSubsidiaryIndustryFoodFounded1986; 38 years ago (1986) (Original store)1995; 29 years ago (1995) (1st franchise)HeadquartersChatswood, New South Wales, AustraliaAreas servedAustraliaNew ZealandKey peopleSamantha Bragg - CEOProductsChicken products, burgers, wraps, salads, sides and dessertsParentCraveable Brands[1]Websitewww.oporto.com.au (Australia)www.oporto.co.nz (New Zealand) Opo...

 

 

Foxy (Merrie Melodies)

Warner Bros. theatrical cartoon character Fictional character FoxyMerrie Melodies characterFoxy on the Merrie Melodies title card in 1931First appearanceLady, Play Your Mandolin! (1931)Last appearanceTwo-Tone Town (1992)Created byRudolf IsingVoiced byJohnny Murray (1931)Rob Paulsen (1992)In-universe informationSpeciesFoxGenderMale Foxy is an animated cartoon character featured in the first three animated shorts in the Merrie Melodies series, all distributed by Warner Bros. in 1931.[1]...

 

 

Risdon Cove

Cove near Hobart, Tasmania, Australia Risdon Cove, on the far side of the Derwent RiverRisdon Cove is a cove located on the east bank of the Derwent River, approximately 7 kilometres (4 mi) north of Hobart, Tasmania. It was the site of the first British settlement in Van Diemen's Land, now Tasmania, the island state of Australia. The cove was named by John Hayes,[1] who mapped the river in the ship Duke of Clarence in 1794, after his second officer William Bellamy Risdon. Map of ...

Aberdeen Country Park

Country park in Aberdeen, Hong Kong Aberdeen Country ParkEntrance signLocation within Hong KongTypeCountry parkLocationAberdeen, Hong KongArea423 haDesignated28 October 1977; 46 years ago (1977-10-28)Managed byAgriculture, Fisheries and Conservation Department Aberdeen Country ParkTraditional Chinese香港仔郊野公園Cantonese Yalehēung góng jái gāau yéh gūng yún TranscriptionsYue: CantoneseYale Romanizationhēung góng jái gāau yéh gūng yúnJyutpingh...

 

 

M2 (TV channel)

This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) You can help expand this article with text translated from the corresponding article in Hungarian. (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 transla...

 

 

Жилищный кодекс Российской Федерации

У этого термина существуют и другие значения, см. Жилищный кодекс. Жилищный кодекс Российской Федерации Вид Федеральный закон Российской Федерации Номер 188-ФЗ Принятие Государственной Думой 22 декабря 2004 Одобрение Советом Федерации 24 декабря 2004 Подписание Пре...

Хип-хоп

Хип-хоп Направление популярная музыка Истоки фанкдискоэлектронная музыкадабритм-энд-блюзреггидэнсхоллджаз[1]чтение нараспев[англ.]исполнение поэзииустная поэзияозначиваниедюжины[англ.]гриотыскэтразговорный блюз Время и место возникновения Начало 1970-х, Бронкс, Н...

 

 

Wānaka

Resort town in Otago, New Zealand Town in Otago, New ZealandWānaka Wānaka (Māori)TownWānaka east, with mountains in the background.Coordinates: 44°42′S 169°09′E / 44.700°S 169.150°E / -44.700; 169.150CountryNew ZealandRegionOtagoTerritorial authorityQueenstown Lakes DistrictWardWānaka-Upper Clutha WardCommunityWānaka-Upper Clutha CommunityElectoratesWaitakiTe Tai Tonga (Māori)Government • Territorial authorityQueenstown-Lakes District Counci...

 

 

Calumma gehringi

Cet article est une ébauche concernant les reptiles. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations du projet herpétologie. Calumma gehringi Classification ReptileDB Règne Animalia Embranchement Chordata Classe Reptilia Sous-classe Lepidosauria Ordre Squamata Sous-ordre Sauria Infra-ordre Iguania Famille Chamaeleonidae Genre Calumma EspèceCalumma gehringiPrötzel (d) et al., 2017 Calumma gehringi est une espèce de sauriens de la...

With the Century

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 Januari 2023. With the Century PengarangKim Il-sungNegaraKorea UtaraBahasaKoreaSubjek Kim Il-sung Kepala negara, Korea (Utara), biografi Gerakan pemberontakan Korea 1905–1945 GenreAutobiografiDiterbitkan1992 (1992) (edisi Korea)PenerbitPyongyang: Rumah Penerb...

 

 

Olivier Metzner

Pour les articles homonymes, voir Metzner. Olivier MetznerBiographieNaissance 22 novembre 1949Champ-Haut (Orne)Décès 17 mars 2013 (à 63 ans)Séné (Morbihan)Sépulture Golfe du MorbihanNom de naissance Olivier Nicolas Didier MetznerNationalité françaiseFormation Université de Caen-NormandieActivité Avocatmodifier - modifier le code - modifier Wikidata Olivier Metzner, né le 22 novembre 1949 à Champ-Haut (Orne) et mort le 17 mars 2013 au large de l'île de Boëdic à Séné (Mor...

 

 

تيري بورتر

تيري بورتر معلومات شخصية الميلاد 8 أبريل 1963 (العمر 61 سنة)ميلواكي الطول 6 قدم 3 بوصة (1.9 م) مركز اللعب هجوم خلفي  الإقامة ميلواكي  الجنسية  الولايات المتحدة الوزن 89 كيلوغرام[1]  المدرسة الأم جامعة ويسكونسن-ستيفنز بوينت  الحياة العملية بداية الاحتراف 1985 -...

Pythagorean theorem

Relation between sides of a right triangle Pythagorean theoremTypeTheoremFieldEuclidean geometryStatementThe sum of the areas of the two squares on the legs (a and b) equals the area of the square on the hypotenuse (c).Symbolic statement a 2 + b 2 = c 2 {\displaystyle a^{2}+b^{2}=c^{2}} Generalizations Law of cosines Solid geometry Non-Euclidean geometry Differential geometry Consequences Pythagorean triple Reciprocal Pythagorean theorem Complex number Euclidean distance Pythagorean trigonome...

 

 

لوبنيا

لوبنيا    علم شعار الإحداثيات 56°01′00″N 37°29′00″E / 56.016666666667°N 37.483333333333°E / 56.016666666667; 37.483333333333   تاريخ التأسيس 1902  تقسيم إداري  البلد روسيا[1][2]  خصائص جغرافية  المساحة 29.5 كيلومتر مربع  ارتفاع 195 متر  عدد السكان  عدد السكان 300 (1926)[3&...