#: locale=es ## Acción ### URL WebFrame_7412C755_6EFD_65CB_41CF_87E70DCEB90E.url = https://es.wikipedia.org/wiki/Bosque WebFrame_7412C755_6EFD_65CB_41CF_87E70DCEB90E_mobile.url = https://es.wikipedia.org/wiki/Bosque LinkBehaviour_45CCD7FB_6F53_67F3_41D3_C968C805368B.source = https://www.edurec.eu LinkBehaviour_45CCD7FB_6F53_67F3_41D3_C968C805368B.source = https://www.edurec.eu LinkBehaviour_45CCC7FB_6F53_67F3_41A2_C588CE59C1E1.source = https://www.tuevision.eu LinkBehaviour_45CCC7FB_6F53_67F3_41A2_C588CE59C1E1.source = https://www.tuevision.eu ## E-Learning ### Nombre Puntuación score1.label = Matemáticas ### Pantalla Fin de Tiempo QuizTimeoutConfig_735EED96_7E9F_031B_41C5_B5679969E332.title = - TIMEOUT - QuizTimeoutConfig_735EED96_7E9F_031B_41C5_B5679969E332.repeat = Repeat QuizTimeoutConfig_735EED96_7E9F_031B_41C5_B5679969E332.score = View Score ### Pantalla Pregunta quizQuestion_73A6101B_7E9D_0109_41DE_32A6F6AB6438.ok = OK ### Pantalla Reporte quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.title = - SCORE - quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.completion = Completed quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.questionsCorrect = Correct quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.downloadCSV = Download .csv quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.description = En breve habrán más juegos. quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.questionsIncorrect = Incorrect quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.items = Itemds Found quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.questions = Questions quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.repeat = Repeat quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.submitToLMS = Submit quizScore_604F37FB_6D96_3637_41B1_193CDE929C03.elapsedTime = Time ### Pregunta question_611D149E_6E1B_8C23_41A8_F7D8AB235EE3.title = Uno de los números irracionales más conocidos además del número Pi o el número e, es el número de oro (1,618...). De él se deriva la conocida como proporción aurea, presente en obras como el Partenon, el cual tiene unas proporciones que cumplen la razón aurea. Lo más curioso es que esta proporción también la podemos encontrar en la naturaleza, por ejemplo en los moluscos. Así, si a un rectángulo que tien las proporciones aureas, extraemos el área del cuadrado inscrito se obtiene otro rectángulo con proporciones aureas. Si realizamos esta operación infinitamente y unimos los vértices obtendremos una espiral como la del caracol. (poner foto 1) \ \ Los cocientes de la famosa sucesión de Fibonacci (1, 1, 2, 3, 5, 8, 13, 21, ...) también tienden al número de oro. ¿Podrías calcular cuál es el término número 10 de la conocida serie de Fibonacci? ### Respuesta questionOption_6174ECAF_6E1B_9C61_41D3_23A0E28F79A9.text = 54 questionOption_619CF17C_6E1B_84E7_41C4_0645C09E6668.text = 55 questionOption_61BEE6F5_6E1B_8DE6_41CD_C0DF0FE2D62B.text = 56 questionOption_61A19FC6_6E1A_7C23_41CE_75F59EC66F22.text = 57 ## Media ### Audio AudioResource_8FABE538_AB78_D625_4197_C038F78947F0.mp3Url = media/audio_12103F42_0309_FD55_4163_E13369891404_es.mp3 AudioResource_8FA8D538_AB78_D625_41D1_667E912A8610.mp3Url = media/audio_12111ECC_0309_FF6E_4187_E63385E5FE67_es.mp3 AudioResource_8FA89538_AB78_D625_41DB_AD5CAA5605A3.mp3Url = media/audio_1212EE58_0309_FF76_4150_373AB8797A9C_es.mp3 AudioResource_8FAA6539_AB78_D627_41A9_B35368273CCC.mp3Url = media/audio_1213CDE3_0309_FD5A_4182_0C5EFA616CA3_es.mp3 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