FORMAÇÃO GERAL IV
Observe o gráfico a seguir que traz percentuais dos adolescentes em cumprimento de medidas socioeducativas no Brasil, no ano de 2012:
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Fonte: LEVANTAMENTO ANUAL DOS/AS ADOLESCENTES EM CUMPRIMENTO DE MEDIDA SOCIOEDUCATIVA – 2012
Com base nos dados anteriormente apresentados podemos afirmar que:
Que os Estados do Sudeste representam menos de ¼ dos adolescentes em internamento.
O Nordeste possui o Estado com a maior e a menor taxa de internação de menores.
Depois de São Paulo, o estado do Rio de Janeiro ocupa a 2ª posição com jovens em situação de internamento.
Dos Estado do Sudeste, São Paulo e Espírito Santo representam mais da metade do total da região.
Os Estados de região Sul representam 10% do total de jovens em situação de internamento.
Observe o gráfico a seguir que traz percentuais dos adolescentes em cumprimento de medidas socioeducativas no Brasil, no ano de 2012:
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Fonte: LEVANTAMENTO ANUAL DOS/AS ADOLESCENTES EM CUMPRIMENTO DE MEDIDA SOCIOEDUCATIVA – 2012
Com base nos dados anteriormente apresentados podemos afirmar que:
Que os Estados do Sudeste representam menos de ¼ dos adolescentes em internamento.
O Nordeste possui o Estado com a maior e a menor taxa de internação de menores.
Depois de São Paulo, o estado do Rio de Janeiro ocupa a 2ª posição com jovens em situação de internamento.
Dos Estado do Sudeste, São Paulo e Espírito Santo representam mais da metade do total da região.
Os Estados de região Sul representam 10% do total de jovens em situação de internamento.
Com base no disposto no Estatuto do Idoso, Lei nº 10.741, de 1º de outubro de 2003 e na palestra assistida, leia e analise cada uma das afirmativas a seguir:
I. O indivíduo que for pai com idade igual ou maior que 60 anos poderá requerer ao poder público a prestação de alimentos a seus filhos, netos, bisnetos, entre outros familiares que dependam exclusivamente desse idoso.
II. Considere a seguinte situação: João, de 72 anos, portador de limitações físicas, convidou seu filho Ricardo para morar com ele, pois necessita de auxílio nas atividades diárias, no entanto, Ricardo condicionou a sua permanência na casa do pai, caso esse desse o cartão do INSS e a senha para que o filho pudesse juntar o dinheiro necessário para a compra da viagem tão sonhada. Nessa condição, a atitude de Ricardo não constitui delito passível de punição, dado que, é dever dos pais partilharem seus bens com os filhos.
III. O idoso apresenta atendimento preferencial junto à Defensoria Pública da União, dos Estados e do Distrito Federal em relação aos serviços de assistência judiciária.
IV. É dever do Estado e da sociedade certificar ao idoso o direito à liberdade, no que se refere também a prática de esportes e lazer.
As afirmativas CORRETAS estão contidas em:
Apenas III está correta.
Apenas III e IV são corretas.
Apenas I e II são corretas.
Apenas II está correta.
Apenas I está correta.
Os crimes contra a pessoa são aqueles que mais causam comoção, entretanto, no que diz respeito aos crimes cometido por menores, estatisticamente falando, esse não é o maior problema, pois:
O homicídio representa o segundo maior crime envolvendo menores como autor.
Representam a mesma quantidade de crimes cometidos contra o patrimônio.
Comprovadamente 100% dos crimes cometidos por jovens são por negligência da família.
São os crimes contra a dignidade sexual que mais tem menores como autores.
Os crimes de tráfico e de roubo representam mais de 60% dos crimes cometidos por menores.
Durante muito tempo a modalidade a distância não foi vista com bons olhos pelas empresas e pelo mercado, contudo, nos últimos cinco anos essa relação mudou radicalmente e as empresas estão optando por profissionais formados pelo ensino a distância. Isso vem ocorrendo pelo fato de que o aluno para obter sucesso na modalidade a distância acaba desenvolvendo algumas habilidades muito requeridas pelo mercado. Sobre essas habilidades, analise as afirmações:
I) Responsabilidade, pois o aluno EaD desenvolve alto nível de responsabilidade por assumir de forma autônoma o compromisso com os estudos.
II) Proatividade uma vez que estudar EaD exige que o aluno seja ativo, antevendo e programando suas ações em busca da aprendizagem.
III) Foco em resultados, onde o aluno EaD aprende a lidar e administrar seus resultados parciais e finais das disciplinas.
IV) Indisciplina, pois ao estudar na modalidade EaD o aluno pode escolher o horário que vai estudar e geralmente o resultado é uma indisciplina em relação aos compromissos com os estudos.
É correto o que se afirma em:
Nas afirmativas I, II e III apenas.
Nas afirmativas I, III e IV apenas.
Nas afirmativas I, II, III e IV.
Na afirmativa I apenas.
Nas afirmativas I e II apenas.
Estimativas creditam aos menores menos de 1% dos crimes cometidos no Brasil, entretanto, tais dados nem de longe representam a verdade, haja vista que:
temos um sistema eficiente de registro, controle e resolução dos crimes cometidos por menores.
a porcentagem de resolução dos crimes no Brasil é alta e contraria essa tese.
os crimes cometidos por menores possuem o mesmo tratamento dos crimes cometidos por adultos e isso inviabiliza os dados.
menos de 10% dos crimes cometidos no Brasil terem sido solucionados, o que compromete essas estatísticas no tocante aos praticados por menores.
os jovens no Brasil são vítimas de um sistema que os vê como potenciais infratores.
Acerca das medidas sócio-educativas a qual os menores estão sujeitos,leia as afirmativas a seguir:
I - A internação consiste em medida rotineira e que a qualquer momento poderá ser aplicada ao menor.
II - A obrigação de reparar o dano independe da capacidade que o menor tem para arcar com o prejuízo, podendo o mesmo estar sujeito ao internamento.
III - A internação é excepcional e nunca poderá ser feita com prazo determinado, devendo o adolescente submeter-se a avaliações periódicas.
IV - A prestação de serviços à comunidade poderá, inclusive, submeter o adolescente a vexame público, como forma de punir seus atos.
A(s) afirmativa(s) CORRETAS está(ão) contida(s) em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
Que os Estados do Sudeste representam menos de ¼ dos adolescentes em internamento.
O Nordeste possui o Estado com a maior e a menor taxa de internação de menores.
Depois de São Paulo, o estado do Rio de Janeiro ocupa a 2ª posição com jovens em situação de internamento.
Dos Estado do Sudeste, São Paulo e Espírito Santo representam mais da metade do total da região.
Os Estados de região Sul representam 10% do total de jovens em situação de internamento.
Observe o gráfico a seguir que traz percentuais dos adolescentes em cumprimento de medidas socioeducativas no Brasil, no ano de 2012:
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Fonte: LEVANTAMENTO ANUAL DOS/AS ADOLESCENTES EM CUMPRIMENTO DE MEDIDA SOCIOEDUCATIVA – 2012
Com base nos dados anteriormente apresentados podemos afirmar que:
Que os Estados do Sudeste representam menos de ¼ dos adolescentes em internamento.
O Nordeste possui o Estado com a maior e a menor taxa de internação de menores.
Depois de São Paulo, o estado do Rio de Janeiro ocupa a 2ª posição com jovens em situação de internamento.
Dos Estado do Sudeste, São Paulo e Espírito Santo representam mais da metade do total da região.
Os Estados de região Sul representam 10% do total de jovens em situação de internamento.
Com base no disposto no Estatuto do Idoso, Lei nº 10.741, de 1º de outubro de 2003 e na palestra assistida, leia e analise cada uma das afirmativas a seguir:
I. O indivíduo que for pai com idade igual ou maior que 60 anos poderá requerer ao poder público a prestação de alimentos a seus filhos, netos, bisnetos, entre outros familiares que dependam exclusivamente desse idoso.
II. Considere a seguinte situação: João, de 72 anos, portador de limitações físicas, convidou seu filho Ricardo para morar com ele, pois necessita de auxílio nas atividades diárias, no entanto, Ricardo condicionou a sua permanência na casa do pai, caso esse desse o cartão do INSS e a senha para que o filho pudesse juntar o dinheiro necessário para a compra da viagem tão sonhada. Nessa condição, a atitude de Ricardo não constitui delito passível de punição, dado que, é dever dos pais partilharem seus bens com os filhos.
III. O idoso apresenta atendimento preferencial junto à Defensoria Pública da União, dos Estados e do Distrito Federal em relação aos serviços de assistência judiciária.
IV. É dever do Estado e da sociedade certificar ao idoso o direito à liberdade, no que se refere também a prática de esportes e lazer.
As afirmativas CORRETAS estão contidas em:
Apenas III está correta.
Apenas III e IV são corretas.
Apenas I e II são corretas.
Apenas II está correta.
Apenas I está correta.
Os crimes contra a pessoa são aqueles que mais causam comoção, entretanto, no que diz respeito aos crimes cometido por menores, estatisticamente falando, esse não é o maior problema, pois:
O homicídio representa o segundo maior crime envolvendo menores como autor.
Representam a mesma quantidade de crimes cometidos contra o patrimônio.
Comprovadamente 100% dos crimes cometidos por jovens são por negligência da família.
São os crimes contra a dignidade sexual que mais tem menores como autores.
Os crimes de tráfico e de roubo representam mais de 60% dos crimes cometidos por menores.
Durante muito tempo a modalidade a distância não foi vista com bons olhos pelas empresas e pelo mercado, contudo, nos últimos cinco anos essa relação mudou radicalmente e as empresas estão optando por profissionais formados pelo ensino a distância. Isso vem ocorrendo pelo fato de que o aluno para obter sucesso na modalidade a distância acaba desenvolvendo algumas habilidades muito requeridas pelo mercado. Sobre essas habilidades, analise as afirmações:
I) Responsabilidade, pois o aluno EaD desenvolve alto nível de responsabilidade por assumir de forma autônoma o compromisso com os estudos.
II) Proatividade uma vez que estudar EaD exige que o aluno seja ativo, antevendo e programando suas ações em busca da aprendizagem.
III) Foco em resultados, onde o aluno EaD aprende a lidar e administrar seus resultados parciais e finais das disciplinas.
IV) Indisciplina, pois ao estudar na modalidade EaD o aluno pode escolher o horário que vai estudar e geralmente o resultado é uma indisciplina em relação aos compromissos com os estudos.
É correto o que se afirma em:
Nas afirmativas I, II e III apenas.
Nas afirmativas I, III e IV apenas.
Nas afirmativas I, II, III e IV.
Na afirmativa I apenas.
Nas afirmativas I e II apenas.
Estimativas creditam aos menores menos de 1% dos crimes cometidos no Brasil, entretanto, tais dados nem de longe representam a verdade, haja vista que:
temos um sistema eficiente de registro, controle e resolução dos crimes cometidos por menores.
a porcentagem de resolução dos crimes no Brasil é alta e contraria essa tese.
os crimes cometidos por menores possuem o mesmo tratamento dos crimes cometidos por adultos e isso inviabiliza os dados.
menos de 10% dos crimes cometidos no Brasil terem sido solucionados, o que compromete essas estatísticas no tocante aos praticados por menores.
os jovens no Brasil são vítimas de um sistema que os vê como potenciais infratores.
Acerca das medidas sócio-educativas a qual os menores estão sujeitos,leia as afirmativas a seguir:
I - A internação consiste em medida rotineira e que a qualquer momento poderá ser aplicada ao menor.
II - A obrigação de reparar o dano independe da capacidade que o menor tem para arcar com o prejuízo, podendo o mesmo estar sujeito ao internamento.
III - A internação é excepcional e nunca poderá ser feita com prazo determinado, devendo o adolescente submeter-se a avaliações periódicas.
IV - A prestação de serviços à comunidade poderá, inclusive, submeter o adolescente a vexame público, como forma de punir seus atos.
A(s) afirmativa(s) CORRETAS está(ão) contida(s) em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
Que os Estados do Sudeste representam menos de ¼ dos adolescentes em internamento.
O Nordeste possui o Estado com a maior e a menor taxa de internação de menores.
Depois de São Paulo, o estado do Rio de Janeiro ocupa a 2ª posição com jovens em situação de internamento.
Dos Estado do Sudeste, São Paulo e Espírito Santo representam mais da metade do total da região.
Os Estados de região Sul representam 10% do total de jovens em situação de internamento.
Com base no disposto no Estatuto do Idoso, Lei nº 10.741, de 1º de outubro de 2003 e na palestra assistida, leia e analise cada uma das afirmativas a seguir:
I. O indivíduo que for pai com idade igual ou maior que 60 anos poderá requerer ao poder público a prestação de alimentos a seus filhos, netos, bisnetos, entre outros familiares que dependam exclusivamente desse idoso.
II. Considere a seguinte situação: João, de 72 anos, portador de limitações físicas, convidou seu filho Ricardo para morar com ele, pois necessita de auxílio nas atividades diárias, no entanto, Ricardo condicionou a sua permanência na casa do pai, caso esse desse o cartão do INSS e a senha para que o filho pudesse juntar o dinheiro necessário para a compra da viagem tão sonhada. Nessa condição, a atitude de Ricardo não constitui delito passível de punição, dado que, é dever dos pais partilharem seus bens com os filhos.
III. O idoso apresenta atendimento preferencial junto à Defensoria Pública da União, dos Estados e do Distrito Federal em relação aos serviços de assistência judiciária.
IV. É dever do Estado e da sociedade certificar ao idoso o direito à liberdade, no que se refere também a prática de esportes e lazer.
As afirmativas CORRETAS estão contidas em:
Apenas III está correta.
Apenas III e IV são corretas.
Apenas I e II são corretas.
Apenas II está correta.
Apenas I está correta.
Os crimes contra a pessoa são aqueles que mais causam comoção, entretanto, no que diz respeito aos crimes cometido por menores, estatisticamente falando, esse não é o maior problema, pois:
O homicídio representa o segundo maior crime envolvendo menores como autor.
Representam a mesma quantidade de crimes cometidos contra o patrimônio.
Comprovadamente 100% dos crimes cometidos por jovens são por negligência da família.
São os crimes contra a dignidade sexual que mais tem menores como autores.
Os crimes de tráfico e de roubo representam mais de 60% dos crimes cometidos por menores.
Durante muito tempo a modalidade a distância não foi vista com bons olhos pelas empresas e pelo mercado, contudo, nos últimos cinco anos essa relação mudou radicalmente e as empresas estão optando por profissionais formados pelo ensino a distância. Isso vem ocorrendo pelo fato de que o aluno para obter sucesso na modalidade a distância acaba desenvolvendo algumas habilidades muito requeridas pelo mercado. Sobre essas habilidades, analise as afirmações:
I) Responsabilidade, pois o aluno EaD desenvolve alto nível de responsabilidade por assumir de forma autônoma o compromisso com os estudos.
II) Proatividade uma vez que estudar EaD exige que o aluno seja ativo, antevendo e programando suas ações em busca da aprendizagem.
III) Foco em resultados, onde o aluno EaD aprende a lidar e administrar seus resultados parciais e finais das disciplinas.
IV) Indisciplina, pois ao estudar na modalidade EaD o aluno pode escolher o horário que vai estudar e geralmente o resultado é uma indisciplina em relação aos compromissos com os estudos.
É correto o que se afirma em:
Nas afirmativas I, II e III apenas.
Nas afirmativas I, III e IV apenas.
Nas afirmativas I, II, III e IV.
Na afirmativa I apenas.
Nas afirmativas I e II apenas.
Estimativas creditam aos menores menos de 1% dos crimes cometidos no Brasil, entretanto, tais dados nem de longe representam a verdade, haja vista que:
temos um sistema eficiente de registro, controle e resolução dos crimes cometidos por menores.
a porcentagem de resolução dos crimes no Brasil é alta e contraria essa tese.
os crimes cometidos por menores possuem o mesmo tratamento dos crimes cometidos por adultos e isso inviabiliza os dados.
menos de 10% dos crimes cometidos no Brasil terem sido solucionados, o que compromete essas estatísticas no tocante aos praticados por menores.
os jovens no Brasil são vítimas de um sistema que os vê como potenciais infratores.
Acerca das medidas sócio-educativas a qual os menores estão sujeitos,leia as afirmativas a seguir:
I - A internação consiste em medida rotineira e que a qualquer momento poderá ser aplicada ao menor.
II - A obrigação de reparar o dano independe da capacidade que o menor tem para arcar com o prejuízo, podendo o mesmo estar sujeito ao internamento.
III - A internação é excepcional e nunca poderá ser feita com prazo determinado, devendo o adolescente submeter-se a avaliações periódicas.
IV - A prestação de serviços à comunidade poderá, inclusive, submeter o adolescente a vexame público, como forma de punir seus atos.
A(s) afirmativa(s) CORRETAS está(ão) contida(s) em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
Apenas III está correta.
Apenas III e IV são corretas.
Apenas I e II são corretas.
Apenas II está correta.
Apenas I está correta.
Os crimes contra a pessoa são aqueles que mais causam comoção, entretanto, no que diz respeito aos crimes cometido por menores, estatisticamente falando, esse não é o maior problema, pois:
O homicídio representa o segundo maior crime envolvendo menores como autor.
Representam a mesma quantidade de crimes cometidos contra o patrimônio.
Comprovadamente 100% dos crimes cometidos por jovens são por negligência da família.
São os crimes contra a dignidade sexual que mais tem menores como autores.
Os crimes de tráfico e de roubo representam mais de 60% dos crimes cometidos por menores.
Durante muito tempo a modalidade a distância não foi vista com bons olhos pelas empresas e pelo mercado, contudo, nos últimos cinco anos essa relação mudou radicalmente e as empresas estão optando por profissionais formados pelo ensino a distância. Isso vem ocorrendo pelo fato de que o aluno para obter sucesso na modalidade a distância acaba desenvolvendo algumas habilidades muito requeridas pelo mercado. Sobre essas habilidades, analise as afirmações:
I) Responsabilidade, pois o aluno EaD desenvolve alto nível de responsabilidade por assumir de forma autônoma o compromisso com os estudos.
II) Proatividade uma vez que estudar EaD exige que o aluno seja ativo, antevendo e programando suas ações em busca da aprendizagem.
III) Foco em resultados, onde o aluno EaD aprende a lidar e administrar seus resultados parciais e finais das disciplinas.
IV) Indisciplina, pois ao estudar na modalidade EaD o aluno pode escolher o horário que vai estudar e geralmente o resultado é uma indisciplina em relação aos compromissos com os estudos.
É correto o que se afirma em:
Nas afirmativas I, II e III apenas.
Nas afirmativas I, III e IV apenas.
Nas afirmativas I, II, III e IV.
Na afirmativa I apenas.
Nas afirmativas I e II apenas.
Estimativas creditam aos menores menos de 1% dos crimes cometidos no Brasil, entretanto, tais dados nem de longe representam a verdade, haja vista que:
temos um sistema eficiente de registro, controle e resolução dos crimes cometidos por menores.
a porcentagem de resolução dos crimes no Brasil é alta e contraria essa tese.
os crimes cometidos por menores possuem o mesmo tratamento dos crimes cometidos por adultos e isso inviabiliza os dados.
menos de 10% dos crimes cometidos no Brasil terem sido solucionados, o que compromete essas estatísticas no tocante aos praticados por menores.
os jovens no Brasil são vítimas de um sistema que os vê como potenciais infratores.
Acerca das medidas sócio-educativas a qual os menores estão sujeitos,leia as afirmativas a seguir:
I - A internação consiste em medida rotineira e que a qualquer momento poderá ser aplicada ao menor.
II - A obrigação de reparar o dano independe da capacidade que o menor tem para arcar com o prejuízo, podendo o mesmo estar sujeito ao internamento.
III - A internação é excepcional e nunca poderá ser feita com prazo determinado, devendo o adolescente submeter-se a avaliações periódicas.
IV - A prestação de serviços à comunidade poderá, inclusive, submeter o adolescente a vexame público, como forma de punir seus atos.
A(s) afirmativa(s) CORRETAS está(ão) contida(s) em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
O homicídio representa o segundo maior crime envolvendo menores como autor.
Representam a mesma quantidade de crimes cometidos contra o patrimônio.
Comprovadamente 100% dos crimes cometidos por jovens são por negligência da família.
São os crimes contra a dignidade sexual que mais tem menores como autores.
Os crimes de tráfico e de roubo representam mais de 60% dos crimes cometidos por menores.
Durante muito tempo a modalidade a distância não foi vista com bons olhos pelas empresas e pelo mercado, contudo, nos últimos cinco anos essa relação mudou radicalmente e as empresas estão optando por profissionais formados pelo ensino a distância. Isso vem ocorrendo pelo fato de que o aluno para obter sucesso na modalidade a distância acaba desenvolvendo algumas habilidades muito requeridas pelo mercado. Sobre essas habilidades, analise as afirmações:
I) Responsabilidade, pois o aluno EaD desenvolve alto nível de responsabilidade por assumir de forma autônoma o compromisso com os estudos.
II) Proatividade uma vez que estudar EaD exige que o aluno seja ativo, antevendo e programando suas ações em busca da aprendizagem.
III) Foco em resultados, onde o aluno EaD aprende a lidar e administrar seus resultados parciais e finais das disciplinas.
IV) Indisciplina, pois ao estudar na modalidade EaD o aluno pode escolher o horário que vai estudar e geralmente o resultado é uma indisciplina em relação aos compromissos com os estudos.
É correto o que se afirma em:
Nas afirmativas I, II e III apenas.
Nas afirmativas I, III e IV apenas.
Nas afirmativas I, II, III e IV.
Na afirmativa I apenas.
Nas afirmativas I e II apenas.
Estimativas creditam aos menores menos de 1% dos crimes cometidos no Brasil, entretanto, tais dados nem de longe representam a verdade, haja vista que:
temos um sistema eficiente de registro, controle e resolução dos crimes cometidos por menores.
a porcentagem de resolução dos crimes no Brasil é alta e contraria essa tese.
os crimes cometidos por menores possuem o mesmo tratamento dos crimes cometidos por adultos e isso inviabiliza os dados.
menos de 10% dos crimes cometidos no Brasil terem sido solucionados, o que compromete essas estatísticas no tocante aos praticados por menores.
os jovens no Brasil são vítimas de um sistema que os vê como potenciais infratores.
Acerca das medidas sócio-educativas a qual os menores estão sujeitos,leia as afirmativas a seguir:
I - A internação consiste em medida rotineira e que a qualquer momento poderá ser aplicada ao menor.
II - A obrigação de reparar o dano independe da capacidade que o menor tem para arcar com o prejuízo, podendo o mesmo estar sujeito ao internamento.
III - A internação é excepcional e nunca poderá ser feita com prazo determinado, devendo o adolescente submeter-se a avaliações periódicas.
IV - A prestação de serviços à comunidade poderá, inclusive, submeter o adolescente a vexame público, como forma de punir seus atos.
A(s) afirmativa(s) CORRETAS está(ão) contida(s) em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
Nas afirmativas I, II e III apenas.
Nas afirmativas I, III e IV apenas.
Nas afirmativas I, II, III e IV.
Na afirmativa I apenas.
Nas afirmativas I e II apenas.
Estimativas creditam aos menores menos de 1% dos crimes cometidos no Brasil, entretanto, tais dados nem de longe representam a verdade, haja vista que:
temos um sistema eficiente de registro, controle e resolução dos crimes cometidos por menores.
a porcentagem de resolução dos crimes no Brasil é alta e contraria essa tese.
os crimes cometidos por menores possuem o mesmo tratamento dos crimes cometidos por adultos e isso inviabiliza os dados.
menos de 10% dos crimes cometidos no Brasil terem sido solucionados, o que compromete essas estatísticas no tocante aos praticados por menores.
os jovens no Brasil são vítimas de um sistema que os vê como potenciais infratores.
Acerca das medidas sócio-educativas a qual os menores estão sujeitos,leia as afirmativas a seguir:
I - A internação consiste em medida rotineira e que a qualquer momento poderá ser aplicada ao menor.
II - A obrigação de reparar o dano independe da capacidade que o menor tem para arcar com o prejuízo, podendo o mesmo estar sujeito ao internamento.
III - A internação é excepcional e nunca poderá ser feita com prazo determinado, devendo o adolescente submeter-se a avaliações periódicas.
IV - A prestação de serviços à comunidade poderá, inclusive, submeter o adolescente a vexame público, como forma de punir seus atos.
A(s) afirmativa(s) CORRETAS está(ão) contida(s) em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
temos um sistema eficiente de registro, controle e resolução dos crimes cometidos por menores.
a porcentagem de resolução dos crimes no Brasil é alta e contraria essa tese.
os crimes cometidos por menores possuem o mesmo tratamento dos crimes cometidos por adultos e isso inviabiliza os dados.
menos de 10% dos crimes cometidos no Brasil terem sido solucionados, o que compromete essas estatísticas no tocante aos praticados por menores.
os jovens no Brasil são vítimas de um sistema que os vê como potenciais infratores.
Acerca das medidas sócio-educativas a qual os menores estão sujeitos,leia as afirmativas a seguir:
I - A internação consiste em medida rotineira e que a qualquer momento poderá ser aplicada ao menor.
II - A obrigação de reparar o dano independe da capacidade que o menor tem para arcar com o prejuízo, podendo o mesmo estar sujeito ao internamento.
III - A internação é excepcional e nunca poderá ser feita com prazo determinado, devendo o adolescente submeter-se a avaliações periódicas.
IV - A prestação de serviços à comunidade poderá, inclusive, submeter o adolescente a vexame público, como forma de punir seus atos.
A(s) afirmativa(s) CORRETAS está(ão) contida(s) em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
Somente IV é correta.
Somente III e IV são corretas.
Somente II e III são corretas.
Somente III é correta.
Somente I e II são corretas.
Analisar as funções da escola no âmbito da inclusão, nos leva a compreender o todo complexo que a compõe e para que a inclusão seja realidade, várias são as responsabilidades da escola.
Nesse pensar é CORRETO afirmar que:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
A escola se propõe a desenvolver atividades fixas, sem dinamicidade, por isso a inclusão parece algo inacessível.
Uma das funções da escola é buscar promover a inserção e a socialização dos indivíduos na sociedade, uma vez que envolve a formação crítica e reflexiva dos mesmos.
Cabe à escola, no processo de inclusão, perceber e tratar o aluno como diferente dos demais e obrigá-lo a acompanhar a turma.
É possível perceber que as funções da escola estão voltadas unicamente nas práticas do ensino e aprendizagem dos conteúdos a serem memorizados.
A função social da inclusão não cabe ao professor, visto que ele é encarregado de passar o conhecimento que possui no intuito de fazer com que os alunos decorem os conteúdos sem questioná-los.
Ao discutirmos as condições históricas da educação, percebemos que a atuação do professor se relaciona com acontecimentos de ordem política, econômica, social e cultural.
De acordo com essa constatação, assinale a alternativa correta.
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.
O professor exerce função de grande importância no processo inclusivo e de desenvolvimento dos alunos. A esse respeito leia as afirmativas a seguir:
I - A inclusão é um desafio a ser enfrentado e superado pelo professor que está comprometido com a qualidade do ensino.
II - Para que a inclusão se efetive é necessário que o professor perceba as particularidades dos seus alunos e busque atualização e conhecimentos constantemente.
III - O professor precisa, ao trabalhar com alunos de inclusão e que apresentam necessidades educacionais especiais, focar somente nas limitações e deficiências do aluno.
IV - Sobre o papel do professor, precisamos pensar na importância da prática social que exerce no contexto do cotidiano escolar em prol da inclusão.
V - É fundamental que o professor pense no ensinar como um ato coletivo mas no aprender como uma prática individualizada, por isso a necessidade de atentar-se ao aprendizado de cada aluno.
As afirmativas CORRETAS estão contidas em:
A escola forma o homem necessário para sua época, conforme as condições sociais postas.
A atuação do professor não se relaciona com as transformações sociais.
A escola é uma instituição completamente determinada por condições externas a ela, portanto, sua existência hoje é desnecessária.
A escola não tem responsabilidade social e política.
A atuação do professor está relacionada unicamente com o estado liberal.