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Trivial - ESO

Lanza el dado y contesta a la pregunta hasta completar todos los quesos

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","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":0,"n":0,"o":["","","",""],"p":1,"q":"Son 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","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["El voltio","El watio","El ohmio","El amperio"],"p":1,"q":"¿Cuál es la unidad de medida de la tensión eléctrica?","r":"QQ==","s":"NTNB","t":"","u":"https://encrypted-tbn0.gstatic.com/images?q=tbn%3AANd9GcQRbQATPJifd-jZB23-yy7p-p-V19QSbtQQqLnW9ln3mOpEWJJR&usqp=CAU","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Paralelo","Mixto","Serie","Ninguno"],"p":1,"q":"¿Qué tipo de conexión tiene este circuito?","r":"Qw==","s":"NDJD","t":"","u":"https://i.pinimg.com/originals/7d/c1/bc/7dc1bce0bf6b8113562c66a48b0bc5fd.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Contiene la G: Propiedad que se manifiesta cuando se acercan imanes","r":"TUFHTkVUSVNNTw==","s":"NjdNQUdORVRJU01P","t":"","u":"http://www.escuelapedia.com/wp-content/uploads/Por-qu%C3%A9-el-im%C3%A1n-atrae-el-hierro.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Contiene la V: Los materiales solubles lo hacen cuando se ponen en contacto con un líquido","r":"RElTVUVMVkVO","s":"OTBESVNVRUxWRU4=","t":"","u":"https://static1.abc.es/media/ciencia/2017/08/29/aguayaceite-kQ3B-U21954091163xhG-620x620@abc.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":3,"o":["Se dobla con dificultad ","Se raya con dificultad","Se deforma con dificultad",""],"p":1,"q":"Un material es duro si: ","r":"Qg==","s":"MjRC","t":"","u":"https://definicion.mx/wp-content/uploads/2014/01/materiales.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":3,"o":["Translúcido","Transparente","Opaco",""],"p":1,"q":"Si un material no deja pasar la luz a su través, se dice que es: ","r":"Qw==","s":"NjVD","t":"","u":"https://www.berdinodiaz.com/wp-content/uploads/2019/05/construccion.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Médula","Albura\t","Corteza\t","Duramen"],"p":1,"q":"Es la capa exterior del tronco y protege al árbol de las agresiones externas.","r":"Qw==","s":"NzdD","t":"","u":"https://static.vix.com/es/sites/default/files/styles/large/public/imj/lasmanualidades/v/varias-cosas-para-hacer-con-un-tronco-de-madera.jpg","x":1.12777784,"y":0.99722224,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Albura\t","Corteza"," Duramen ","Médula"],"p":1,"q":"¿Cómo se llama la parte del tronco que tiene la madera más joven?","r":"QQ==","s":"NjVB","t":"","u":"http://www.timbeter.com/wp-content/uploads/2018/02/How-do-you-measure-roundwood.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Contiene la V: Alicates que se usan para sujetar, cortar, doblar, etc","r":"VU5JVkVSU0FMRVM=","s":"NjlVTklWRVJTQUxFUw==","t":"","u":"http://www.electronicabf.com/11268-large_default/alicates-universales-hekar.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["6","4","17","12"],"p":1,"q":"La vista que corresponde al alzado de la sexta figura es:","r":"QQ==","s":"NTdB","t":"","u":"https://i.pinimg.com/originals/46/e1/64/46e164ae962549e1e6ce92247b49259e.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Discontinuas","Continuas","Gruesas","Curvas"],"p":1,"q":"Las aristas ocultas en la realización de las vistas se representan con líneas:","r":"QQ==","s":"NzhB","t":"","u":"https://encrypted-tbn0.gstatic.com/images?q=tbn%3AANd9GcQIxURep30_ChV86y6iZWbMsO1dVY0JaqlPDaIexg8B1jQvDa9S&usqp=CAU","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Alzado","Perfil","Planta ","Ninguna"],"p":1,"q":"¿Cuál es la vista señalada en el imagen?","r":"Qg==","s":"NDBC","t":"","u":"data:image/png;base64,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","x":0.31666666,"y":0.4295302,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Verde","Amarillo","Rosa","Ninguno"],"p":1,"q":"¿Cuál es el alzado?","r":"Qw==","s":"MTlD","t":"","u":"https://www.geogebra.org/resource/Kpt2ahN5/D0JN2o5iY1JhSr8s/material-Kpt2ahN5.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Alzado","Planta","Perfil","Ninguna"],"p":1,"q":"¿Qué vista es la señalada?","r":"QQ==","s":"MjZB","t":"","u":"https://encrypted-tbn0.gstatic.com/images?q=tbn%3AANd9GcSA0mbMrlUCgqwqp_fBA2_I3XMhrhZtxHOOL9L4ZYRNVf_dpZRd&usqp=CAU","x":0.16778524,"y":0.32222224,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Un dibujo a mano alzada, que debe estar proporcionado y acotado","Un dibujo hecho con herramientas de dibujo, acotado y a escala","Un dibujo rápido a mano alzada y que no sigue ninguna norma","La maqueta de un proyecto"],"p":1,"q":"¿Qué es un croquis?","r":"QQ==","s":"MTlB","t":"","u":"https://i.pinimg.com/originals/5c/5b/bc/5c5bbc378fa45af310c7da79dc6bf557.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Duros y blanditos","Grises y de colores","Blandos y duros","Dureza media y alta"],"p":1,"q":"Los lápices se clasifican según su dureza en:","r":"Qw==","s":"NDVD","t":"","u":"https://i.pinimg.com/originals/cf/7f/91/cf7f915f60714a5dfdaab763e0419e24.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Las líneas auxiliares de cota con perpendiculares a las líneas de cota","Las líneas de cota se situarán preferentemente dentro de la pieza","Las líneas de cota no deben cruzarse entre sí","Las cifras de las cotas verticales se girarán hacia la izquierda para poder leerlas"],"p":1,"q":"Señala la opción INCORRECTA:","r":"Qg==","s":"MjhC","t":"","u":"https://i.pinimg.com/originals/bd/d6/23/bdd623f8e8b1ecf1d6a502571de9d134.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Diseño de la solución","Reconocer la necesidad","Planificación","Construcción"],"p":2,"q":"La primera fase del proceso tecnológico es:","r":"Qg==","s":"NDNC","t":"","u":"https://www.youtube.com/watch?v=po9GpSQX-ZM","x":0,"y":0,"z":132},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Observación","Hipótesis","Preguntas","Experimentación"],"p":2,"q":"En el método científico, el análisis y datos, se obtienen en la fase de:","r":"Qw==","s":"NzJD","t":"","u":"https://www.youtube.com/watch?time_continue=3&v=MIAhDCxUWiw&feature=emb_logo","x":0,"y":0,"z":140},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["En la fase de planificación se concretan las tareas y medios necesarios para construir un producto","La tecnología estudia los seres vivos y el universo","Durante el proceso tecnológico se hace imprescindible la creación de\ndocumentos","No existe ningún proceso ordenado a seguir a la hora de crear un producto tecnológico"],"p":1,"q":"¿Qué frases son verdaderas?","r":"QUM=","s":"MjdBQw==","t":"","u":"data:image/jpeg;base64,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","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Ninguna de las demás respuestas es correcta","Sí, conocían las leyes naturales que explicaban su comportamiento","Sí, utilizaban el método científico para comprenderlo","No, atribuían el comportamiento de la naturaleza a los caprichos de los dioses de su mitología"],"p":1,"q":"¿Creían los primeros humanos que el mundo se podía comprender?","r":"RA==","s":"NjJE","t":"","u":"https://i.pinimg.com/236x/b4/2f/50/b42f504df8127eecb3c0e5d7c8949dd5--paleolithic-art-cave-painting.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Un método para generar ideas en grupo","Todas las demás respuestas son correctas","Un método para repartir las tareas de construcción entre los componentes de un grupo","Un método para dibujar planos más fácilmente "],"p":1,"q":"¿Qué es la tormenta de ideas?","r":"QQ==","s":"MjlB","t":"","u":"https://coworkingfy.com/wp-content/uploads/2020/01/grupo-personas-aportando-ideas-reunion-1024x612.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Un contrafuerte"," Una cúpula","Un armazón"," Una bóveda"],"p":1,"q":"¿Qué elemento arquitectónico aparece en esta imagen?","r":"RA==","s":"NTJE","t":"","u":"https://lh4.googleusercontent.com/kECOAW6esGEkEEpAZN2w97GzgdgLLLai33fcIYO1NV72RVcmq-btBaxD0igDxOBlIpqTvB2m8jxRZo272_HhTX8nRPIqC_G8GzfaNMx0SbBtm-Hy14L0GRrHyKh9bgwrjMqG0Rf7TwhQJA","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":3,"o":["La fuerza que ejerce el destornillador y la resistencia del material","Sólo recibe una fuerza, la que ejerce el destornillador"," Ninguna de las respuestas es correcta",""],"p":1,"q":"Al hacer girar un tornillo, lo sometemos a un esfuerzo de torsión. ¿Qué dos fuerzas soporta el tornillo?","r":"QQ==","s":"MTA0QQ==","t":"","u":"https://lh4.googleusercontent.com/G2iAQxZ_QYFqLG-Z2WoO4DpGmd6bUSIUJd1Nh0C7AIANxMoWY9hqt1pE8FPWIflsb7339DWDNkWHOYxj46kxkvRXuMzdXkbsELnzhhVGJb8DIsUeMURtJz-so5ZTfIHxtQCyhzO_Dv8ESA","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":40,"h":"","i":1,"j":1,"m":1,"n":0,"o":["","","",""],"p":0,"q":"Las estructuras que tienen los seres vivos por tener esqueleto se denominan","r":"TkFUVVJBTEVT","s":"NzVOQVRVUkFMRVM=","t":"","u":"","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":[" A, corteza; B, anillos de crecimiento; C, albura y D, duramen"," A, albura; B, anillos de crecimiento; C, corteza y D, duramen","A, corteza; B, anillos de crecimiento; C, corcho y D, duramen","A, corteza; B, anillos de crecimiento; C, duramen y D, albura"],"p":1,"q":"¿A qué partes del tronco de un árbol corresponden las siguientes indicaciones?","r":"QQ==","s":"NzhB","t":"","u":"https://lh5.googleusercontent.com/VolFLTXti8nKc0PZlEsxroQcckUNN5ATtF38AAdqoJ5_y3ww7ZCM-odOpNVjlG8NJtVVaw-MbcQ8dpxHH6XBNOmPlW-7XUdtilu6pWpCLCFeG3czZR5MqRvqETCe1FGNNwChGyIJi8yB_A","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":[" Serrarlos en forma de tablones y tablas"," Quitarles la corteza","Todas las demás respuestas son correctas"," Trocearlos a una longitud adecuada para poderlos transportar"],"p":0,"q":" ¿Qué debe hacerse tras la limpieza de los troncos para poder transportarlos?","r":"Qw==","s":"NzdD","t":"","u":"","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":[" A, ensamble con espigas y B, ensamble en T a media madera"," A, ensamble de caja y espiga y B, ensamble con espigas"," A, ensamble con espigas y B, ensamble de caja y espiga"," A, ensamble de dientes múltiples y B, ensamble de caja y espiga"],"p":1,"q":" ¿Qué tipo de ensambles son?","r":"Qw==","s":"MjhD","t":"","u":"https://lh5.googleusercontent.com/Uas1AAML8Sj7wJOiqXxCTzLSSVMNsuw_JSYAd9N7lS2y_R8NaB31yOxfZPw7szLskY4lP7s61Om3Jf9MDLOauNjCZcYvkFIi2rS8Xajd0jEytUxgHjytuYtRksBOwcD6o8p-7_kEnbI2pw","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":[" La A es la línea de cota y la D una línea auxiliar de cota"," La C es la línea de cota y la D una línea auxiliar de cota"," La B es la línea de cota y la C una línea auxiliar de cota","La A es la línea de cota y la B una línea auxiliar de cota"],"p":1,"q":"Indica la situación de la línea de cota y de una línea auxiliar de cota:","r":"QQ==","s":"NzJB","t":"","u":"https://lh3.googleusercontent.com/IbcKMVyBCTQEH3GzTQ74PmLpjgL9pHiZqUpBglcSkOTFbGddT1aVrPYMGi3TJBzSOZakvgoJeA7J-e5YqlMRdxTMjLQfRFcqOEk2eZ-p6sm1uHameSUHV2jO58hfPZ7o4Yaj2TablRsfgw","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Sierra de calar","Sierra de 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figura","r":"TUFSVElMTE8=","s":"NDBNQVJUSUxMTw==","t":"","u":"https://cdn.manomano.com/stanley-martillo-pena-madera-P-1331974-12378653_1.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Se encargan de lubricar el aire comprimido","Pueden ser de pistón monofásico o bifásico","Pertenecen a los actuadores","Disponen de válvulas de admisión y escape"],"p":1,"q":"Los compresores alternativos:","r":"QkQ=","s":"MjlCRA==","t":"","u":"https://i2.wp.com/www.aire-acondicionado.com.es/wp-content/uploads/2015/09/Compresor-alternativo.jpg?w=430","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Se activan eléctricamente al recibir una señal del programaador","Dispersan el agua de forma que llegue a todo el césped","Toman las decisiones de cuándo regar y durante cuanto tiempo","Son actuadores que controlan el paso de agua por una tubería"],"p":1,"q":"Las electroválvulas de un sistema de riego de jardín:","r":"QUQ=","s":"NTNBRA==","t":"","u":"https://www.fuentejardin.com/2904-large_default/electrovalvula-de-riego-pgv-101g-b9v-1-rh-pvc-con-solenoide-de-9v-y-regulador-de-cau.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Incorpora un relé que regula el paso de electricidad hacia el motor y la resistencia","Es el elemento que determina cuádo apagar el secador","Contiene un chip que actúa de temporizador programable","No forma parte del sistema de control"],"p":1,"q":"El circuito electrónico de un secador de manos:","r":"QUJD","s":"NDdBQkM=","t":"","u":"https://lh5.googleusercontent.com/dhNhRhwsyehB__HrsJ_DD64U0f4LMSEeNvh0ST9gyf1cqPM2IhU77sohA272X6a9B-oc7SZORtmEPsLPmfOHdATtc97VMX-1JMJ06ZXVusIcMSoM4jEHFZU92cQTQsM847HjpkaE","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Es una herramienta de sujeción","Es una herramienta de corte","Tiene unos dientes muy finos","La pieza que se desea cortar se suele sujetar con un tornillo de banco"],"p":1,"q":"La sierra para metal:","r":"Q0Q=","s":"MjFDRA==","t":"","u":"https://arcashop.es/8102-medium_default/arco-sierra-y-hoja-segueta-sierra-corte-metal-super-ego.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Inyecta el metal fundido a presión en un molde","Se realiza normalmente mediante prensas hidráulicas","Cuando se utilizan dos semimoldes también se llama estampación en caliente","Se construyen ejes de gran diámetro, ganchos para grúas, bielas de motores, etc."],"p":1,"q":"La forja en la industria:","r":"QkNE","s":"MjVCQ0Q=","t":"","u":"https://www.gestiondecompras.com/files/products/forging/cold_forging_process_1.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Emplea una prensa hidráulica para introducir el metal en un molde","Permite obtener planchas muy finas a partir de planchas de metal gruesas","Consiste en hacer 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imagen?","r":"RA==","s":"NjJE","t":"","u":"https://img1.freepng.es/20180525/hhp/kisspng-pneumatics-pump-compressor-pneumatic-circuit-pneum-5b08289ddccbc4.0592562415272613419044.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Pulsador","Válvula selectora","Salida de aire","Válvula de simultaneidad"],"p":1,"q":"¿A que elemento neumático pertenece el símbolo de la imagen?","r":"RA==","s":"NjBE","t":"","u":"https://www.monografias.com/trabajos57/simbologia-neumatica/Image18446.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Accionamiento por palpador","Accionamiento por palanca","Accionamiento automático","Accionamiento prolongado"],"p":1,"q":"¿A que elemento neumático pertenece el símbolo de la imagen?","r":"Qg==","s":"NjBC","t":"","u":"https://www.monografias.com/trabajos57/simbologia-neumatica/Image18476.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":2,"n":0,"o":["","","",""],"p":1,"q":"Comienza por P: Cociente entre el valor de la fuerza aplicada sobre una superficie y el área de esta","r":"UFJFU0klRDNO","s":"MTAwUFJFU0klRDNO","t":"","u":"https://quimicayalgomas.com/wp-content/uploads/2018/02/Presi%C3%B3n.jpg","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":0,"o":["","","",""],"p":1,"q":"Mecanismo conformado por vasos comunicantes impulsados por pistones de diferentes áreas","r":"UHJlbnNhJTIwaGlkciVFMXVsaWNh","s":"ODdQcmVuc2ElMjBoaWRyJUUxdWxpY2E=","t":"","u":"https://upload.wikimedia.org/wikipedia/commons/thumb/7/7d/Hydraulic_Force%2C_language_neutral.png/180px-Hydraulic_Force%2C_language_neutral.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Textual","Básico","Avanzado","Gráfico"],"p":1,"q":"En la imagen podemos ver un lenguaje de programación...","r":"RA==","s":"NTVE","t":"","u":"http://robologs.net/wp-content/uploads/2013/11/modkit-screen.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Un programa informático","Un lenguaje textual de programación","Un diagrama de flujo","Un lenguaje gráfico de programación"],"p":1,"q":"En la imagen podemos ver...","r":"Qw==","s":"MjdD","t":"","u":"https://upload.wikimedia.org/wikipedia/commons/thumb/3/3d/LampFlowchart_es.svg/220px-LampFlowchart_es.svg.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Señalar la realización de un proceso en un algoritmo","Señalar el inicio o el fin de un algoritmo","Señalar una toma de decisiones","No se utiliza en los diagramas de flujo"],"p":1,"q":"En los diagramas de flujo, la figura señalada en la imagen se utiliza para...","r":"Qg==","s":"NzdC","t":"","u":"https://upload.wikimedia.org/wikipedia/commons/thumb/3/3d/LampFlowchart_es.svg/220px-LampFlowchart_es.svg.png","x":0.45075756,"y":0.09444445,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Señalar la realización de un proceso en un algoritmo","Señalar el inicio o el fin de un algoritmo","Señalar una toma de decisiones","No se utiliza en los diagramas de flujo"],"p":1,"q":"En los diagramas de flujo, la figura señalada en la imagen se utiliza para...","r":"QQ==","s":"NzdB","t":"","u":"https://www.picuino.com/_images/flowchart-estudiar.png","x":0.51836736,"y":0.25555558,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["Señalar la realización de un proceso en un algoritmo","Señalar el inicio o el fin de un algoritmo","Señalar una toma de decisiones","No se utiliza en los diagramas de flujo"],"p":1,"q":"En los diagramas de flujo, la figura señalada en la imagen se utiliza para...","r":"Qw==","s":"NzdD","t":"","u":"https://www.picuino.com/_images/flowchart-estudiar.png","x":0.43673472,"y":0.70277784,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":0,"q":"Comienza por A: Conjunto de operaciones ordenadas para hallar la solución de un determinado problema","r":"QUxHT1JJVE1P","s":"MTAwQUxHT1JJVE1P","t":"","u":"","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Comienza por B: Secuencia de programación que se ejecuta repetidas veces","r":"QlVDTEU=","s":"NzJCVUNMRQ==","t":"","u":"https://upload.wikimedia.org/wikipedia/commons/thumb/4/43/While-loop-diagram.svg/220px-While-loop-diagram.svg.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Comienza por F: Un diagrama que expresa de forma esquemática la tarea que resuelve un algoritmo se denomina diagrama de...","r":"RkxVSk8=","s":"MTIyRkxVSk8=","t":"","u":"https://upload.wikimedia.org/wikipedia/commons/thumb/3/3d/LampFlowchart_es.svg/220px-LampFlowchart_es.svg.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Comienza por G: Lenguaje de programación en el que las instrucciones se introducen en forma de bloques gráficos","r":"R1IlQzFGSUNP","s":"MTExR1IlQzFGSUNP","t":"","u":"https://programamos.es/web/wp-content/uploads/2016/10/rabbit-600x357.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Comienza por T: Lenguaje de programación en el que las órdenes se insertan escritas en forma de texto","r":"VEVYVFVBTA==","s":"MTAxVEVYVFVBTA==","t":"","u":"https://upload.wikimedia.org/wikipedia/commons/thumb/3/32/Pauscal_lenguaje_de_programaci%C3%B3n.png/400px-Pauscal_lenguaje_de_programaci%C3%B3n.png","x":0,"y":0,"z":0},{"a":"","b":0,"c":2,"d":0,"f":0,"g":0,"h":"","i":1,"j":1,"m":5,"n":0,"o":["","","",""],"p":1,"q":"Comienza por W: Bucle que es un ciclo repetitivo basado en los resultados de una expresión lógica. 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siguiente imagen muestra una puerta lógica:","r":"Qw==","s":"NDZD","t":"","u":"https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQZzkW53UvCGI5XBpp_VifPfakj11W0IVj0DzxinbXoNdaE_WtX&s","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["AND","OR","NOT","NAND"],"p":1,"q":"El siguiente circuito eléctrico es el equivalente de una puerta lógica...","r":"Qg==","s":"NzRC","t":"","u":"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASQAAACtCAMAAAAu7/J6AAAAgVBMVEX///+np6cAAADU1NRkZGSXl5fm5uaJiYnExMSurq7R0dH7+/ugoKBcXFzIyMhxcXErKyv09PQiIiLb29vv7+/f39+6urpra2udnZ3x8fGQkJBOTk7p6eknJye0tLRYWFh/f38XFxdAQEAxMTEQEBCDg4M4ODhFRUVRUVETExMdHR3Gj5rqAAAHAElEQVR4nO2d6XqqMBBAYdgEVEBEFFEp4Pr+D3jBhdbLNlGRJTk/qm2VTs9HQshMIscxGD3DajuAPrBrO4AesAWh7RA6z2oHi7Zj6DzSFPi2Y+g6dsCZk7aD6DrBnAvitoPoOKNI8k7QdhTdRhcdRx6D3XYcnWaZ9tk2u7xV4ZjX0TZIbQfSYSxvP+I4eRnsy4aTujv6akR9xI4OTtsxdJCnU0qFgN385rCkP6MB3YBte6F0GOdXkmNGrKkVYmeStmDobUbSYR6S9ADUdiPpMHdJsjljTa2UmyQVjLYD6TJpx6277KpWhc4rgnNhA8g6kgEku6pVYxlsRqAOJ2IDyHJ8ec5dr2qlTU2XZbrv44QTwI/hc2L5AJIPASKJ4t6KB0WwtQlUTB3tQLXtRXycfy+qbqHd+2oJShV44KcP1pra5NN6//+T/9EfmQIZpt+IqHtkBritWfISNZsbcGmYDTfyuFkrky8l7xqLj2feJX+A09ASUgV9igXa/Rl/KHnXIjuTdsv8b8da/me9pqjjFd3bo37wSt5lPYbhdlEakwpJ8r2qxIhKR4v8TY58KJpCoUJS0pomI2cbmhW1XAHsbdsDsWg0SYckzjfMWeitqt442s1m6+JpJkokJf1RpaErVlljpEbSOzBJCJgkBEwSAiYJAZOEgElCwCQhYJIQMEkImCQETBICJglB5yTF4ns0sdRGWr8cziloIB6uYIqZCLH+JcSMX08EzJUPxpHxbkanY81NZpLq6YekTyRkhy5pEX6gTmTgkvTo/IEykYFLkhSQ3zwgN3RJfmBX1SRhGbYk0Z/HZZltAgYtSUgiDN03D8gNXNLRFcXN+vf7+vxkMUOWpKZlEkrs378VDrB57VI3YEnWLP06gkfddhKuG7x0zOFKmp+i5LyRPVBuKX49+c4L8m+w64u3hytJ9+fJv2/5c/93zG3ka29UxIKl4UoqQMvNw+AWddEkyck5EswQs9KEIkkrz59rTzcpW+SiLookuVG0+Ttvid8VgCJJ/+GYG+y9L7WStgRLlWmVRLRUmU5JzvlAMs1EpSSecKkyhZKSASThUmX6JDnnkHRGlzpJpE0thTJJq5d2BaBFkqAEksPpx/JdAfRFEKjFk3J0SLImsFOOoOhCaVPTNrERbOLC8+wLkkZEf6IRSWaYzuFqs/KkgAPX/4YvbI1fkLQn2ue5CUnKz+3RKe+QLsHtUYWCbMEXJK2JkjoNSNIvjwSlss7/9so0W4NrFnhsXpIORFsYvytpx+dYZqluu3Q1d2ZPCdXcAcTGJU0BSPaZeVeSrOUYZZK0Mkl8+HgWiELuAOXdfX04OEkKEG3D18DeBfrmEUBQNoqy4Z4z0c+f3V0JKWkCRJvMNbHBA39XoJXvsXG8d5xe/Nl9b3CSVgBEnVIju2CcZkIyWNpCecQyuEmbnO8/vVUJTtI0lURwR9mIJEuBUDQrP3PCOcJpFx8+XbHth5jKXd+WeJugUqGh/VSchTTyq18i8GPt81txieBiNKlEZ/DgNp0RUJpUolqzwUlKLp0iiHWjIDJJ764I6CT1msoluTMzB0T5nw1g+yLfrf6oonJJi3H+HqKAcf83o7OWEFV+MhhZcxsiKwmimoE87ZLmEhxq73XolpQoChf1tzo0S1p58QGhiGZJ174Id8NMq6RE0QY970KnpOSiPyMoXKFRUqLoQjR7h5G0u8z+56fPH8t6Jk0UYyRpozx93kGchzPZ51nQ2Nw4fUw2tU+lpFRTHOM1USop6b3H8WWLzCtQK+mqKVJRmp4k8ZPJPvBqZpsHxGr5g9L0fCbB2rLc6NU1jD0Ep+lJkpV+2OoWPp256TTJyNKs0/QkaQvJGNG4J+J0JM3F/yWsMWyqx01PkgywHO94TzKtAccQzjsFKlMcT5JgsnV/Hok4e4qjz2PvG75xTaOX81eSnQ5DpUGcGgTIbo2iZ0njtNrOhnGzQXULxwWjthjir6T1JvmypOlMckSEoidJFuzSC9wHtg/pCakiVJ3fr6SVZwSeolBzHqUNDVkKSeu9m2PU10lk0CkpVURQw4CRZBXweoDtIxu42q0MjKRwYOPsmDR6jCQ7q5kOsjLqPp9KowN4RPHTWcQ1isAjuDOntRxwGj52JUJAq6SbJmQBGr2SCDTRLCnpm46gIKb06ZaE1ES7pJummkbHJCWawppxE5OUYhDMcdcyTEnJCFxiZ1IlyehbIsm71TI8SYtZrSLaJS0uCEWUS7LOGEWUS8LuMMEkIWCSEDBJCJgkBEwSAiYJAZOEgElCwCQhYJIQMEkImCQETBICJgkBk4SASULAJCFgkhDwTFI9c6IVgJRKIoNJQsAkIWCSEDBJCJgkBEwSgqEUu9/xG5Fk2MKQWOybkITaw7RHvLmM6B/pi2Ni2fxagwAAAABJRU5ErkJggg==","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["OR","NOR","AND","NOT"],"p":1,"q":"El siguiente circuito eléctrico es el equivalente de una puerta lógica...","r":"Qw==","s":"NzRD","t":"","u":"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAS0AAACoCAMAAACCN0gDAAAAhFBMVEX////Nzc23t7cAAAD19fVsbGzDw8OWlpbv7+91dXV+fn5bW1vi4uKjo6Pd3d0gICBgYGDT09Ps7OyioqK2traMjIycnJxVVVWEhIQ7Ozvn5+fY2Ng2Njatra1cXFwcHBwNDQ0rKyuJiYlFRUVMTExnZ2dAQEA4ODgVFRULCwsvLy/GxsYN4FYsAAAGy0lEQVR4nO2daXeyOhCAwQmLiiAgorgvtS7///9d8AWXVkLmmh4hzPOhVU86B55mAydB0wii9rBPH0CTcCzZESNHdsT60N9JDujAQnLE+qDDUXJTNGArN2CNiBcg19YlnBtSA9aIsXkBU2rEgxZ/KzpwJIZmQygzYmhqISQyI9aHXujPYCIxYDD1/RBciRHrg28MwsGmf//g7bF/a4XhFkbFW9tUqJr1MzuGZ+dv7QjeDDj7Sn8kp6K2OsNYbjv/JIvrWS0gKD6YvWurP8t+Tpf520jTzJXNKd8gTOimg5e+hF4xhvnv2WLdbGLKRlA0xTTuTNUB8m1br1iMpYesC/Jtsa7siPVBvq2Jsu1QQi//E8u1HV1yzLrAIpB7amNYHdcK378hCIJoJEz6PQRXkcufFyTTqeSIJig7o+9ALHlKuQXp3yvVhYnsepAcwJcbsTYEq5PkUxvBUNWrnxEYkk+tq87twB+wCQzkRnS+PVVboXs4Sr4C7sBS1alDR3YHwxQeC3vSx8IdXORGrA2JBzO5EeVP22pDB74kR+zKHjDqg/Rh3pkeVR0LZ4eN9BlpX+FWGFSXQsCkXzzVAXb9/3PHQsYwdeRfaYc7bcNFrA0WpGw1diwfC5mRFvFEe2t7mJbeLLQOZyz0d2mZXeNScOwNjDRmesBphDPYX7RkAHuhiDrEupaMIeaUsaA30/zmDZfD6b8KsJyXFrHzxC4mNCMP8tIJp2Hr+XS1I/mLuL9GLxLSAuiUlbFW+QsTBC72Jt+30qUN8VxkKk3Equtfw8TQesPiL3qliQr7WyL3aVEZ2D7cMtxK81jZLcNydpoJHml+vH+CHxtCdFe3JO2xVxLLXt/OOp5XRhzeG9e8rFe65w3Ym77YgeaH+ze6TNF5Tu/r96sfsOmtbq1HJWUe+L61aCgrbd+GFBdQX/f3/siW6B0SszhwVnpu2vacv/B5A2dB95C/0Mv7rXVxeNGhrMhLPm1Li/Pj5YyJDKL8t0jSs52Xtjkj6CX/OsNEpuh/3Fay8S5JcPnmZcBcYOjbSQfEFgKZWWlnxJ2dTSBybTfCXhh93FZ6MbcGOHa5cwMnTmfeK9GYzj6b+fNvZpiHtMwUu/jj87bSqZbrVvZHiYv5Tl6gNHNcB33udbDVHMgWBrKFgWxhIFsYyBYGsoWBbGEgWxjIFgayhYFsYSBbGMgWBrKFgWxhIFsYyBYGsoWBbGEgWxjIFgayhYFsYSBbGIRt4bYObbktp19d5oGW29JxaWEtt2XhFq213NYOepiw7bZle4DayKLdti4AR0zH1W5b2VocTCJdu219p7YwHZeitrpiKwL3O28/rC52Q1Fb8VkgYT+FoYZEVW3ZFngivmzcdqGK2kprjQXlyyBuIG1dVLWlZSNe5QIaji3m/sJZTJzfn8pdNP05mLXa8H1xbJng/Wb1+6N1JPuwP4Y/5e9ey6tbjiCq7LsTROtp6dLTK8h+S2FYBBu+K7JVkI6Jp+qLGrKVYW/Bq6pX13JkSwu2oqvOyFYSwUH0xkLbbaWu5uI3Ydpty47gLNJf3cq32FY6ZxDq2+8I2dLhBXIfxfYJ8OcgZMvuvKD5V4chYB9b2eaWmD1W47TApEC025bGxkcP4avltlIB49NG2FfrbV1vM28E+68nW8k4iixL1f1py2FjOAr5eq5bLnzZLrSxuo2FxsdnW9ed5LaqPlWVj4ivZ1vGOhUVi+zvpCBsvD5W9PfPtuZ9jS2Kjf70fV+IuGkbQJbCQthwCzzZmsEy2u2KLBInHAgRNmv/Rw5O98TbHvSHrQW4WrDaN3Iv2vdxjGxDVS5PtvbzVNSgYXuFSiJJXVVuvf1oi13nDpbsXfObgPsFscBpP9q6ZJkANndnXzWZDWEoVEUebLk7WHYmHi7pRgHc1JXg9vcPtlhgB0nQti7eNWAp/KiAll9VuyJ9+51W2xKYMzwjZCsIFz8ZDJp/MdkV7NvvCNmaxcOc3bl41W/+I0/OMEb20q3ODeycIULdQWh53uloivLVclsaG83BEk7Xa7utlJEn7ItspYyOYAn192TrSuorEvBFtnI6G4gq2yPZupH291XjI9m6w0Y7j5/7T7YeMeF/ry54GU5lW3ofDP7z3shWgb8Ho2rRNNn6h76HbvVdFbKVoe9AaLEw2crYC9SrDLKVIfrUNrKVIbozC9nKIFsYyBYGsoWBbGEgWxjIFgayhYFsYSBbGMgWBrKFgWxhIFsYyBYGsoWBbGEgWxhEbbEJKmzLbWm4PNW228JBtjCQLQxkCwPZwkC2MJAtDGQLg9n1dfXwjb+x9XKXt8YzenuXgv8ArrZbvtFLCh4AAAAASUVORK5CYII=","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["AND","OR","NAND","NOT"],"p":1,"q":"La tabla de verdad de la imagen corresponde a una puerta lógica...","r":"RA==","s":"NjZE","t":"","u":"https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQz0gihJhJGQWXuBlwO3zsqyx1hVyyk7oLdGMvfcqJN5dvbs4RB&s","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":2,"n":4,"o":["1010","8","12","10"],"p":0,"q":"El número binario 1010, corresponde al número decimal...","r":"RA==","s":"NTZE","t":"","u":"","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":4,"o":["AND","NOR","NAND","OR"],"p":1,"q":"El símbolo de la imagen corresponde a una puerta lógica...","r":"Qw==","s":"NThD","t":"","u":"data:image/png;base64,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","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":30,"g":35,"h":"","i":1,"j":1,"m":2,"n":4,"o":["La 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homenaje","Mansos",""],"p":1,"q":"Identifica.","r":"Qg==","s":"MTFC","t":"","u":"data:image/jpeg;base64,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","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":2,"o":["Verdadero","Falso","",""],"p":1,"q":"El lugar de reunión de los monjes y el abad se llamaba sala 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","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":3,"o":["Barbecho","Inv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","x":0,"y":0,"z":0},{"a":"","b":0,"c":0,"d":0,"f":0,"g":35,"h":"","i":1,"j":1,"m":1,"n":3,"o":["Pantocrátor"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