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131	Language: Polish Day: 1 Wtorek, 12. kwietnia 2016 Zadanie 1. Niech n będzie dodatnią liczbą nieparzystą, zaś x1 , x2 , . . . , xn — nieujemnymi liczbami rzeczywistymi. Udowodnić, że Add to Reading List Source URL: www.egmo.org Language: Polish - Date: 2016-04-12 06:30:27
132	Language: Macedonian Day: 1 Вторник, 12 Април , 2016 Задача 1. Нека n е непарен позитивен цел број, и нека x1, x2,..., xn се ненегативни реални Add to Reading List Source URL: www.egmo.org Language: Macedonian - Date: 2016-04-12 06:30:27
133	Language: English Day: 2 Wednesday, April 13, 2016 Problem 4. Two circles, ω1 and ω2 , of equal radius intersect at different points X1 and X2 . Consider a circle ω externally tangent to ω1 at a point T1 , and intern Add to Reading List Source URL: www.egmo.org Language: English - Date: 2016-04-13 06:30:12
134	Language: Slovenian Day: 1 Torek, 12. april 2016 Naloga 1. Naj bo n liho naravno število in naj bodo x1 , x2 , . . . , xn nenegativna realna števila. Pokaži, da velja Add to Reading List Source URL: www.egmo.org Language: Slovenian - Date: 2016-04-12 06:30:27
135	Language: Slovenian Day: 1 Torek, 12. april 2016 Naloga 1. Naj bo n liho naravno število in naj bodo x1 , x2 , . . . , xn nenegativna realna števila. Pokaži, da velja Add to Reading List Source URL: www.egmo.org Language: Slovenian - Date: 2016-04-12 06:30:27
136	Language: Spanish Day: 2 Miércoles, 13 de abril de 2016 Problema 4. Dos circunferencias ω1 y ω2 del mismo radio se intersecan en dos puntos distintos X1 y X2 . Se considera una circunferencia ω tangente exteriormente Add to Reading List Source URL: omec-mat.org Language: Spanish - Date: 2016-04-13 16:15:24
137	Language: Romanian Day: 1 Marţi, 12 aprilie 2016 Problema 1. Fie n un număr natural impar. Se consideră numerele reale x1 , x2 , . . ., xn ≥ 0. Demonstraţi că: Add to Reading List Source URL: www.egmo.org Language: Romanian - Date: 2016-04-12 06:30:27
138	Language: Bosnian Day: 2 Srijeda, 13. aprilZadatak 4. Dva kruga, k1 i k2 , jednakih poluprečnika, se sijeku u različitim tačkama X1 i X2 . Posmatrajmo krug k koji izvana dodiruje k1 u tački T1 , i iznutra dodi Add to Reading List Source URL: www.egmo.org Language: Croatian - Date: 2016-04-13 06:30:12
139	Obras em ExposiçãoaO acesso à informação de saúde : direitos, procedimentos e garantias / Sérgio Pratas 2015 Cota: x1 Add to Reading List Source URL: www.ff.ul.pt Language: Portuguese - Date: 2016-02-02 04:38:10
140	The login button for your website Win over new users for your website, e-shop, online services or blog with the free login feature from XING. XING login button Add to Reading List Source URL: x1.xingassets.com Language: English - Date: 2014-06-13 05:17:24

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