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um quiz on-line para manter o interesse do cliente vivo e também educá-los sobre temas relevantes através do aplicativo.","metaTitle":"Questionário"},"randomQuection":"0","displayResultQuest":"0","loginStatus":"0","quizName":"Quiz","setting":{"time":"120","passingscore":"70","showhint":"1","nextbutton":"Próximo","singlechoice":"Selecione a melhor escolha.","multiplechoice":"Selecione [$] respostas.","prevbutton":"Anterior","finishbutton":"Terminar","startbutton":"Comece o teste","resultscreentitle":"Seu resultado:","resultscreenresultline":"respostas corretas.","welcometext":"Vamos testar seus conhecimentos em Supply Chain?\n\n\n\nVamos nessa!?","skip":"Pergunta pulada","timeleft":"Tempo restante","questiontxt":"Questão","submit":"Enviar","thanksText":"Obrigado!","randomQuestion":"0","questionsasked":"Perguntas feitas","questionscorrect":"Perguntas corretas","questionsincorrect":"Perguntas incorretas","timeelapsed":"Tempo decorrido","finalscore":"Pontuação final","passingscoretxt":"Pontuação de passagem","notattempted":"Pergunta não tentada","questionAndSoOn":"* Q1 = pergunta 1 e assim por diante","pleaseselectatleastoneoption":"Aplicativo ainda não foi publicado","correcttext":"Corrigir","wrongtext":"Errado","iscored":"eu marquei","sharetext":"Faça este teste e teste seus poderes intelectuais instalando este aplicativo","passthanksmsg":"Parabéns! Você passou no teste","failedmsg":"Desculpa! Você falhou no teste. Por favor, tente novamente","submitResult":"Enviar resultado","thanksImage":"Quiz_logo-png-branco_1583495665.png","thanksImagePath":""},"questions":[{"question":"ㅤㅤㅤ","queId":0,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/1_1583496347.jpg","answers":[{"answer":"A integração dos componentes logísticos reduz valor ao assegurar o atendimento às necessidades dos clientes.","correct":"","ansId":0,"queId":0,"ansImgUrl":""},{"answer":"Os componentes transporte, armazenagem, embalagem e manuseio, gerenciados com base nas trocas compensatórias (trade-offs) identificadas e exploradas, contribuem para a obtenção do menor custo total logístico.","correct":"true","ansId":1,"queId":0,"ansImgUrl":""},{"answer":"Os sistemas de informação atuam ao longo das cadeias de suprimentos para dificultar as ações de interação e coordenação dos agentes e na prestação de informações aos clientes.","correct":"false","ansId":2,"queId":0,"ansImgUrl":""},{"answer":"A gestão de inventário, integrada às formas de suprimentos e distribuição, contribui para o aumento de custos e para a diminuição da velocidade das operações logísticas.","correct":"false","ansId":3,"queId":0,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤ","queId":1,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/2_1583496484.jpg","answers":[{"answer":"Os sistemas de informação complicam a ACS ao exigirem a introdução e o controle de dados considerados fidedignos.","correct":"false","ansId":0,"queId":1,"ansImgUrl":""},{"answer":"A possibilidade de acompanhamento, em tempo real, do processo de transferência (compra – entrega) de produtos não constitui mais vantagem competitiva, mas uma exigência comum nas transações comerciais dos dias atuais.","correct":"true","ansId":1,"queId":1,"ansImgUrl":""},{"answer":"A dificuldade de uso de sistemas de informação e formas de comunicação está relacionada também ao elevado custos de suas permissões de uso.","correct":"false","ansId":2,"queId":1,"ansImgUrl":""},{"answer":"O uso de sistemas de informação é um modismo, e a tendência é que seja substituído por relações pessoais e reuniões presenciais entre os profissionais da logística.","correct":"false","ansId":3,"queId":1,"ansImgUrl":""}],"multiple":0},{"question":"ㅤ","queId":2,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/3_1583497420.jpg","answers":[{"answer":"É a identificação dos agentes (elos) e dos componentes da cadeia, determinando-se as características de sua inter-relação e os fluxos físicos e de informação que apresentam.","correct":"false","ansId":0,"queId":2,"ansImgUrl":""},{"answer":"É o desenho em uma carta geográfica da localização dos componentes (elos) da cadeia, assim como das rotas utilizadas, determinando-se os modos de transporte possíveis utilizados.","correct":"false","ansId":1,"queId":2,"ansImgUrl":""},{"answer":"Ele define, por si só, se uma cadeia de suprimentos é doméstica ou internacional. Um mapa com a identificação de países e localidades é a ferramenta básica para tanto e apoia eventuais procedimentos alfandegários.","correct":"false","ansId":2,"queId":2,"ansImgUrl":""},{"answer":"Possui duas vertentes: identificação dos componentes e das tarefas executadas e a determinação das relações entre esses componentes (elos) e as suas interações. O objetivo é atingir o melhor resultado possível na agregação de calor aos clientes e aos acionistas.","correct":"true","ansId":3,"queId":2,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤ","queId":3,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/4_1583497684.jpg","answers":[{"answer":"Custos medem o desempenho das cadeias de suprimentos, ou seja, o atendimento de objetivos condicionado ao valor agregado aos acionistas. O custo total logístico é a média dos custos dos componentes logísticos, os quais, por sua vez, exprimem e são resultados das trocas compensatórias de custos dos componentes logísticos.","correct":"false","ansId":0,"queId":3,"ansImgUrl":""},{"answer":"O atendimento ao objetivo de minimização de custos das cadeias de suprimentos define seus resultados como um todo e possibilita a busca da satisfação dos clientes e a agregação de valor logístico aos produtos.","correct":"true","ansId":1,"queId":3,"ansImgUrl":""},{"answer":"Custos são independes do atendimento às necessidades dos clientes, os quais devem, por princípio, ser sempre mantidos satisfeitos e livres.","correct":"false","ansId":2,"queId":3,"ansImgUrl":""},{"answer":"Os custos logísticos têm como base a identificação e o controle do custo total de uma cadeia de suprimentos e, como tal, devem ser assumidos pela empresa focal da cadeia, que não tem preocupações com a sua rentabilidade.","correct":"false","ansId":3,"queId":3,"ansImgUrl":""}],"multiple":0},{"question":"ㅤ","queId":4,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/7_1583498283.jpg","answers":[{"answer":"Depende de outros modais para realiza a movimentação da origem ao destino.","correct":"false","ansId":0,"queId":4,"ansImgUrl":""},{"answer":"É adequado para distâncias maiores do que 500 km.","correct":"false","ansId":1,"queId":4,"ansImgUrl":""},{"answer":"Apresenta baixo custo por unidade transportada.","correct":"false","ansId":2,"queId":4,"ansImgUrl":""},{"answer":"É o único que tem condições de realizar entregas door to door.","correct":"true","ansId":3,"queId":4,"ansImgUrl":""}],"multiple":0},{"question":"ㅤ","queId":5,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/6_1583498427.jpg","answers":[{"answer":"Uma estratégia de tempo de resposta.","correct":"false","ansId":0,"queId":5,"ansImgUrl":""},{"answer":"Uma característica básica de uma cadeia de suprimentos responsiva.","correct":"false","ansId":1,"queId":5,"ansImgUrl":""},{"answer":"Uma estratégia tipicamente antecipatória.","correct":"false","ansId":2,"queId":5,"ansImgUrl":""},{"answer":"Uma estratégia de adiamento.","correct":"true","ansId":3,"queId":5,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤ","queId":6,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/9_1583498673.jpg","answers":[{"answer":"A intermodalidade consiste na utilização de dois ou mais modais de transportes para ligar a origem ao destino.","correct":"true","ansId":0,"queId":6,"ansImgUrl":""},{"answer":"A multimodalidade e a intermodalidade são idênticas quanto aos processos documentais.","correct":"false","ansId":1,"queId":6,"ansImgUrl":""},{"answer":"O transporte aquaviário fluvial, muito utilizado no Brasil, exige a intermodalidade.","correct":"false","ansId":2,"queId":6,"ansImgUrl":""},{"answer":"O modal aeroviário, ideal para commodities, trabalha exclusivamente com a multimodalidade.","correct":"false","ansId":3,"queId":6,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤ","queId":7,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/10_1583498789.jpg","answers":[{"answer":"Sistema em que se utiliza um ou poucos intermediários de forma exclusiva. Tem como base um acordo em que o distribuidor (varejista, por exemplo) se compromete através de contrato firmado para vender produtos de apenas um fabricante.","correct":"false","ansId":0,"queId":7,"ansImgUrl":""},{"answer":"Tem como objetivo distribuir o produto no maior número possível de pontos de vendas. Normalmente é utilizado para produtos de alto consumo e baixo valor agregado (baixo custo unitário).","correct":"true","ansId":1,"queId":7,"ansImgUrl":""},{"answer":"Do ponto de vista logístico, tem-se nesse sistema um trabalho intensivo no sentido de se adaptar às normas do fabricante. Um exemplo de utilização desse sistema é o setor automobilístico.","correct":"false","ansId":2,"queId":7,"ansImgUrl":""},{"answer":"Uma forma de operar esse sistema é por meio de representantes comerciais, que levam os produtos aos pontos de varejo – lojas que detenham exclusividade na venda do produto.","correct":"false","ansId":3,"queId":7,"ansImgUrl":""}],"multiple":0}],"randQuestions":[{"question":"ㅤㅤ","queId":7,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/10_1583498789.jpg","answers":[{"answer":"Sistema em que se utiliza um ou poucos intermediários de forma exclusiva. Tem como base um acordo em que o distribuidor (varejista, por exemplo) se compromete através de contrato firmado para vender produtos de apenas um fabricante.","correct":"false","ansId":0,"queId":7,"ansImgUrl":""},{"answer":"Tem como objetivo distribuir o produto no maior número possível de pontos de vendas. Normalmente é utilizado para produtos de alto consumo e baixo valor agregado (baixo custo unitário).","correct":"true","ansId":1,"queId":7,"ansImgUrl":""},{"answer":"Do ponto de vista logístico, tem-se nesse sistema um trabalho intensivo no sentido de se adaptar às normas do fabricante. Um exemplo de utilização desse sistema é o setor automobilístico.","correct":"false","ansId":2,"queId":7,"ansImgUrl":""},{"answer":"Uma forma de operar esse sistema é por meio de representantes comerciais, que levam os produtos aos pontos de varejo – lojas que detenham exclusividade na venda do produto.","correct":"false","ansId":3,"queId":7,"ansImgUrl":""}],"multiple":0},{"question":"ㅤ","queId":4,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/7_1583498283.jpg","answers":[{"answer":"Depende de outros modais para realiza a movimentação da origem ao destino.","correct":"false","ansId":0,"queId":4,"ansImgUrl":""},{"answer":"É adequado para distâncias maiores do que 500 km.","correct":"false","ansId":1,"queId":4,"ansImgUrl":""},{"answer":"Apresenta baixo custo por unidade transportada.","correct":"false","ansId":2,"queId":4,"ansImgUrl":""},{"answer":"É o único que tem condições de realizar entregas door to door.","correct":"true","ansId":3,"queId":4,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤ","queId":3,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/4_1583497684.jpg","answers":[{"answer":"Custos medem o desempenho das cadeias de suprimentos, ou seja, o atendimento de objetivos condicionado ao valor agregado aos acionistas. O custo total logístico é a média dos custos dos componentes logísticos, os quais, por sua vez, exprimem e são resultados das trocas compensatórias de custos dos componentes logísticos.","correct":"false","ansId":0,"queId":3,"ansImgUrl":""},{"answer":"O atendimento ao objetivo de minimização de custos das cadeias de suprimentos define seus resultados como um todo e possibilita a busca da satisfação dos clientes e a agregação de valor logístico aos produtos.","correct":"true","ansId":1,"queId":3,"ansImgUrl":""},{"answer":"Custos são independes do atendimento às necessidades dos clientes, os quais devem, por princípio, ser sempre mantidos satisfeitos e livres.","correct":"false","ansId":2,"queId":3,"ansImgUrl":""},{"answer":"Os custos logísticos têm como base a identificação e o controle do custo total de uma cadeia de suprimentos e, como tal, devem ser assumidos pela empresa focal da cadeia, que não tem preocupações com a sua rentabilidade.","correct":"false","ansId":3,"queId":3,"ansImgUrl":""}],"multiple":0},{"question":"ㅤ","queId":2,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/3_1583497420.jpg","answers":[{"answer":"É a identificação dos agentes (elos) e dos componentes da cadeia, determinando-se as características de sua inter-relação e os fluxos físicos e de informação que apresentam.","correct":"false","ansId":0,"queId":2,"ansImgUrl":""},{"answer":"É o desenho em uma carta geográfica da localização dos componentes (elos) da cadeia, assim como das rotas utilizadas, determinando-se os modos de transporte possíveis utilizados.","correct":"false","ansId":1,"queId":2,"ansImgUrl":""},{"answer":"Ele define, por si só, se uma cadeia de suprimentos é doméstica ou internacional. Um mapa com a identificação de países e localidades é a ferramenta básica para tanto e apoia eventuais procedimentos alfandegários.","correct":"false","ansId":2,"queId":2,"ansImgUrl":""},{"answer":"Possui duas vertentes: identificação dos componentes e das tarefas executadas e a determinação das relações entre esses componentes (elos) e as suas interações. O objetivo é atingir o melhor resultado possível na agregação de calor aos clientes e aos acionistas.","correct":"true","ansId":3,"queId":2,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤㅤ","queId":0,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/1_1583496347.jpg","answers":[{"answer":"A integração dos componentes logísticos reduz valor ao assegurar o atendimento às necessidades dos clientes.","correct":"","ansId":0,"queId":0,"ansImgUrl":""},{"answer":"Os componentes transporte, armazenagem, embalagem e manuseio, gerenciados com base nas trocas compensatórias (trade-offs) identificadas e exploradas, contribuem para a obtenção do menor custo total logístico.","correct":"true","ansId":1,"queId":0,"ansImgUrl":""},{"answer":"Os sistemas de informação atuam ao longo das cadeias de suprimentos para dificultar as ações de interação e coordenação dos agentes e na prestação de informações aos clientes.","correct":"false","ansId":2,"queId":0,"ansImgUrl":""},{"answer":"A gestão de inventário, integrada às formas de suprimentos e distribuição, contribui para o aumento de custos e para a diminuição da velocidade das operações logísticas.","correct":"false","ansId":3,"queId":0,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤ","queId":1,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/2_1583496484.jpg","answers":[{"answer":"Os sistemas de informação complicam a ACS ao exigirem a introdução e o controle de dados considerados fidedignos.","correct":"false","ansId":0,"queId":1,"ansImgUrl":""},{"answer":"A possibilidade de acompanhamento, em tempo real, do processo de transferência (compra – entrega) de produtos não constitui mais vantagem competitiva, mas uma exigência comum nas transações comerciais dos dias atuais.","correct":"true","ansId":1,"queId":1,"ansImgUrl":""},{"answer":"A dificuldade de uso de sistemas de informação e formas de comunicação está relacionada também ao elevado custos de suas permissões de uso.","correct":"false","ansId":2,"queId":1,"ansImgUrl":""},{"answer":"O uso de sistemas de informação é um modismo, e a tendência é que seja substituído por relações pessoais e reuniões presenciais entre os profissionais da logística.","correct":"false","ansId":3,"queId":1,"ansImgUrl":""}],"multiple":0},{"question":"ㅤㅤ","queId":6,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/9_1583498673.jpg","answers":[{"answer":"A intermodalidade consiste na utilização de dois ou mais modais de transportes para ligar a origem ao destino.","correct":"true","ansId":0,"queId":6,"ansImgUrl":""},{"answer":"A multimodalidade e a intermodalidade são idênticas quanto aos processos documentais.","correct":"false","ansId":1,"queId":6,"ansImgUrl":""},{"answer":"O transporte aquaviário fluvial, muito utilizado no Brasil, exige a intermodalidade.","correct":"false","ansId":2,"queId":6,"ansImgUrl":""},{"answer":"O modal aeroviário, ideal para commodities, trabalha exclusivamente com a multimodalidade.","correct":"false","ansId":3,"queId":6,"ansImgUrl":""}],"multiple":0},{"question":"ㅤ","queId":5,"videourl":"","audiourl":"","mediaActive":"image","media":"https://ptsnappy.appypie.com/media/user_space/0da61d734bcf/quiz/6_1583498427.jpg","answers":[{"answer":"Uma estratégia de tempo de resposta.","correct":"false","ansId":0,"queId":5,"ansImgUrl":""},{"answer":"Uma característica básica de uma cadeia de suprimentos responsiva.","correct":"false","ansId":1,"queId":5,"ansImgUrl":""},{"answer":"Uma estratégia tipicamente antecipatória.","correct":"false","ansId":2,"queId":5,"ansImgUrl":""},{"answer":"Uma estratégia de adiamento.","correct":"true","ansId":3,"queId":5,"ansImgUrl":""}],"multiple":0}],"pageIdentifire":"quiz_1581358035102_46","pageId":"quiz","pageUrl":"quiz_1581358035102_46","pageKey":{"autoLogin":"NO","pageIdentifierBecon":"quiz_1581358035102_46","pageNewid":"Quiz","pageUrl":"quiz_1581358035102_46","pageid":"quiz","premium":0,"webIconName":"https://www.appexecutable.com/pageTheme/imglist/university-quiz.jpg"},"appid":"0da61d734bcf","config":{"appName":"www.ucsc.tv","appPwa":0,"deviceId":"20","device":"desktop","profileImage":"/static/images/user-pic.png","email":null,"userid":null,"geolocation":{"latitude":0,"longitude":0},"token":"ed21cb2c8f2af466a62aaace1f56e5961957b4d39467814b949d38dfb3560c6dabef3bf1bc8139db3520ff4a59a2faf2d42eabcf2600312500cbf6faf475206398f13708210194c475687be6106a3b84"},"deviceId":"20"},"match":{"page":"quiz_1581358035102_46","hostname":"www.ucsc.tv"}}},"page":"/page","query":{"page":"quiz_1581358035102_46"},"buildId":"1234567890","dynamicBuildId":false,"runtimeConfig":{"buildId":"1234567890","webservice":"https://www.appexecutable.com/webservices/V2PWA/","reseller":"https://www.appexecutable.com","rssURL":"https://www.appexecutable.com/webservices/V2PWA/ApiManager/ExternalApi.php","version":0}}
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