FUNDAMENTOS DO AGRONEGÓCIO
Considere as afirmativas abaixo sobre segmentos dos sistemas agroindustriais, julgue-as em verdadeiras ou falsas e escolha a alternativa correta correspondente:
(____) A concepção de sistemas agroindustriais ou de cadeias produtivas, ou de cadeias de valor, visualiza o agronegócio de forma não integrada, porém inter-relacionada entre os diversos agentes que o compõem, bem como as atividades efetuadas entre si.
(____) Os sistemas agroindustriais podem ser constituídos considerando diferentes perspectivas e para dar uma conotação interpretativa lógica, que possa representar estas particularidades, é preciso considerar todos os setores envolvidos, bem como as organizações que efetivamente atuam em cada um deles, a saber: antes da porteira, dentro da porteira e depois da porteira.
(____) O segmento antes da porteira representa o ponto de origem para qualquer sistema agroindustrial e pode ser subdividido em dois subsetores distintos: Produção e disponibilização de insumos para o agronegócio e Prestação de serviços voltados para o agronegócio.
(____) O segmento dentro da porteira abrange todas as atividades produtivas propriamente ditas, as quais são divididas em subsegmentos distintos: agricultura e pecuária.
V; F; F; V.
F; V; V; V.
F; V; V; F.
V; V; V; V.
F, V; F; V.
Na consolidação do agronegócio brasileiro, a dinâmica agropecuária brasileira passou a apresentar um perfil produtivo baseado na grande escala sustentada no uso de insumos e máquinas e em sua conexão com a indústria. Considere as afirmativas abaixo, julgue-as em verdadeiras ou falsas e escolha a alternativa correta:
(____) A agricultura transformou-se num ramo da produção semelhante à indústria, que compra insumos, produz matérias-primas e depois as vende a outros ramos da produção. A agricultura passa então a participar a montante e a jusante da malha de relações Inter setoriais da economia, não existindo mais uma única dinâmica da agricultura em geral, mas várias dinâmicas com uma forma específica de ocupação produtiva do espaço geográfico, cada uma correspondente a um complexo agroindustrial.
(____) O Estado brasileiro desempenhou um papel importante na viabilização do processo de formação das cadeias agroindustriais por meio da implementação de um conjunto de políticas econômicas e institucionais, destacando-se a política de crédito subsidiado e a política tecnológica.
(____) O principal instrumento utilizado pelo Estado para promover a modernização da agricultura, e, portanto, o agronegócio, foi o crédito rural subsidiado, que estimulou a formação das cadeias agroindustriais por meio da utilização de insumos e práticas pré-determinadas pelo padrão vigente de modernização. A alocação desse crédito levou a uma acentuada diferenciação social e espacial que se manifestou numa elevada concentração fundiária e de renda.
(____) A política de crédito subsidiado privilegiou os grandes proprietários de terra e detentores de riqueza em geral, participantes das cadeias produtivas do agronegócio, enquanto discriminou os pequenos produtores.
(____) A política de crédito agrícola subsidiado, pilar fundamental do processo de modernização da agricultura brasileira, permitiu que as unidades produtivas incrementassem a sua escala de produção e partissem para um uso mais intensivo da terra através de um maior uso de insumos por área.
(____) Esta maior produtividade da terra, por sua vez, implicou num aumento de seu preço e o processo de modernização da agricultura foi norteado fundamentalmente pela busca do máximo lucro monetário. A preservação dos recursos naturais e os efeitos sobre o meio ambiente foram relegados a um segundo plano.
V, F, V, V, V.
V, V, V, F, V.
V, V, V, V, V.
V, V, V, F, F.
V, V, F, F, V.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
F, V, V, F, V.
V, F, F, V, V.
V, V, V, F, V.
V, V, V, V, V.
V, F, V, F, V.
Os processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica. Considere as afirmativas sobre os processos agrícolas e escolha a alternativa correta:
I. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
II. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
III. A Agricultura Indígena e Tradicional corresponde à agricultura oriunda de culturas milenares, sumamente adaptadas a seus ecossistemas, e limitadas por seus aspectos físicos, econômicos e culturais, herdados através de séculos de atividades agrícolas.
Somente a afirmativa III é verdadeira
Todas as afirmativas são verdadeiras
Somente as afirmativas II e III são verdadeiras
Somente a afirmativa I é verdadeira
Somente as afirmativas I e II são verdadeiras
A Figura 2 abaixo expressa a dinâmica do agronegócio. Considere as afirmativas abaixo e escolha a alternativa correta.
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)
I. Os agentes econômicos que atuam no segmento “antes da porteira” do agronegócio são, de um lado, os produtores de insumos de forma ampla, juntamente com seus revendedores e representantes e, de outro lado, os produtores rurais. Em geral, os produtores de insumos são grandes empresas ou grandes agroindústrias que dominam determinados setores da produção de insumos.
II. O segmento agroindustrial “dentro da porteira” é a produção das propriedades rurais, a produção agropecuária propriamente dita. Envolve desde o preparo para iniciar a produção até a obtenção do produto agropecuário para ser comercializado.
III. O segmento “depois da porteira” se constitui em sua maioria pelos atos de processamento e distribuição dos bens ou serviços produzidos pela atividade agropecuária até que os produtos cheguem aos consumidores finais. Os agentes envolvidos nesse processo são o comércio, as agroindústrias, os prestadores de serviços e o governo, basicamente. Após a colheita dos produtos agropecuários eles seguiram por caminhos distintos até chegar aos seus respectivos consumidores.
Estão corretas as afirmativas:
I e III.
I, II e III.
Apenas I.
I e II.
II e III.
Considere as afirmativas sobre as consequencias da globalização no brasil, julgue-as em verdadeiras ou falsas e escolha a alternativa correta.
(___) Segundo Elias (2011) as transformações ocorridas na atividade agropecuária no Brasil, nas últimas cinco décadas, têm profundos impactos sobre a (re) organização do território brasileiro, resultando em novos arranjos territoriais. Entre esses, destaca-se o que o autor tem chamado de, nos últimos anos, de Regiões Produtivas Agrícolas (RPAs).
(___) As RPAs são os novos arranjos territoriais produtivos agrícolas, os territórios das redes agroindustriais, escolhidos para receber os mais expressivos investimentos produtivos inerentes ao agronegócio globalizado, representando suas áreas mais competitivas. Nelas encontram-se partes dos circuitos espaciais da produção e círculos de cooperação de importantes commodities agrícolas, evidenciando a dinâmica territorial do agronegócio.
(___) Nas RPAs, as grandes corporações concernentes às redes agroindustriais são os maiores agentes produtores do espaço agrário e urbano. Como consequência de tais processos, intensificam-se as relações campo-cidade e a urbanização, uma vez que as redes agroindustriais necessitam também de processos que se dão no espaço urbano próximo às áreas de produção agrícola e agroindustrial, incrementando o crescimento de cidades totalmente funcionais ao agronegócio, as quais passam a ter novas funções, tal como a de gestão desse agronegócio globalizado. Processa-se, em última instância, a produção de territórios especializados e corporativos inerentes a esse agronegócio.
(___) Por outro lado, é importante reconhecer a existência de especificidades nas formas de produção e apropriação do espaço agrícola e urbano nas diferentes Regiões Produtivas Agrícolas, importantes nós, pontos ou manchas de redes agroindustriais com circuitos espaciais de produção globalizados, com poder de promover significativas (re) estruturações urbanas e regionais. Todas merecem atenção em um país de grandes dimensões e diversidade regional como o Brasil.
V, F, F, V.
F, V, V, F.
V, V, V, V.
V, V, V, F.
V, F, V, F.
Sobre sustentabilidade e segurança alimentar podemos afirmar que:
I. Assegurar o acesso mundial à alimentação, face ao impacto das mudanças climáticas, deve ser um dos maiores desafios desse século. Atualmente 850 milhões de pessoas passam fome no mundo. Dessas, 820 milhões vivem em países em desenvolvimento, que também serão os mais afetados pela mudança no clima. Governos, organizações internacionais, sociedade civil, setor privado e outros atores devem trabalhar juntos para enfrentar esses desafios e desenvolver estratégias apropriadas de combate.
II. No cenário mundial, ultimamente constatou-se a grande difusão do termo “sustentável” em todas as formas. As organizações, grupos, movimentos sociais, empresas capitalistas, todos em geral, utilizam como estratégia para atingir um objetivo, seja este em termos financeiros ou apoiados nas bases de mudança dos modelos construídos, até agora pela sociedade.
III. Falar em Desenvolvimento Sustentável é falar no paradigma do mundo atual. A palavra desenvolvimento, que antes era sinônimo de progresso e crescimento, hoje passa por outro enfoque, o da sustentabilidade.
IV. O paradigma da sustentabilidade também surgiu de uma necessidade econômica, pois o modelo vigente estava degradando tanto o meio ambiente, quanto a sociedade como um todo, o mundo está se tornando insustentável, por isso, pensa-se esse novo modo de viver.
Sobre as afirmações acima, é correto dizer que:
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
V; F; F; V.
F; V; V; V.
F; V; V; F.
V; V; V; V.
F, V; F; V.
Na consolidação do agronegócio brasileiro, a dinâmica agropecuária brasileira passou a apresentar um perfil produtivo baseado na grande escala sustentada no uso de insumos e máquinas e em sua conexão com a indústria. Considere as afirmativas abaixo, julgue-as em verdadeiras ou falsas e escolha a alternativa correta:
(____) A agricultura transformou-se num ramo da produção semelhante à indústria, que compra insumos, produz matérias-primas e depois as vende a outros ramos da produção. A agricultura passa então a participar a montante e a jusante da malha de relações Inter setoriais da economia, não existindo mais uma única dinâmica da agricultura em geral, mas várias dinâmicas com uma forma específica de ocupação produtiva do espaço geográfico, cada uma correspondente a um complexo agroindustrial.
(____) O Estado brasileiro desempenhou um papel importante na viabilização do processo de formação das cadeias agroindustriais por meio da implementação de um conjunto de políticas econômicas e institucionais, destacando-se a política de crédito subsidiado e a política tecnológica.
(____) O principal instrumento utilizado pelo Estado para promover a modernização da agricultura, e, portanto, o agronegócio, foi o crédito rural subsidiado, que estimulou a formação das cadeias agroindustriais por meio da utilização de insumos e práticas pré-determinadas pelo padrão vigente de modernização. A alocação desse crédito levou a uma acentuada diferenciação social e espacial que se manifestou numa elevada concentração fundiária e de renda.
(____) A política de crédito subsidiado privilegiou os grandes proprietários de terra e detentores de riqueza em geral, participantes das cadeias produtivas do agronegócio, enquanto discriminou os pequenos produtores.
(____) A política de crédito agrícola subsidiado, pilar fundamental do processo de modernização da agricultura brasileira, permitiu que as unidades produtivas incrementassem a sua escala de produção e partissem para um uso mais intensivo da terra através de um maior uso de insumos por área.
(____) Esta maior produtividade da terra, por sua vez, implicou num aumento de seu preço e o processo de modernização da agricultura foi norteado fundamentalmente pela busca do máximo lucro monetário. A preservação dos recursos naturais e os efeitos sobre o meio ambiente foram relegados a um segundo plano.
V, F, V, V, V.
V, V, V, F, V.
V, V, V, V, V.
V, V, V, F, F.
V, V, F, F, V.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
F, V, V, F, V.
V, F, F, V, V.
V, V, V, F, V.
V, V, V, V, V.
V, F, V, F, V.
Os processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica. Considere as afirmativas sobre os processos agrícolas e escolha a alternativa correta:
I. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
II. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
III. A Agricultura Indígena e Tradicional corresponde à agricultura oriunda de culturas milenares, sumamente adaptadas a seus ecossistemas, e limitadas por seus aspectos físicos, econômicos e culturais, herdados através de séculos de atividades agrícolas.
Somente a afirmativa III é verdadeira
Todas as afirmativas são verdadeiras
Somente as afirmativas II e III são verdadeiras
Somente a afirmativa I é verdadeira
Somente as afirmativas I e II são verdadeiras
A Figura 2 abaixo expressa a dinâmica do agronegócio. Considere as afirmativas abaixo e escolha a alternativa correta.
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)
I. Os agentes econômicos que atuam no segmento “antes da porteira” do agronegócio são, de um lado, os produtores de insumos de forma ampla, juntamente com seus revendedores e representantes e, de outro lado, os produtores rurais. Em geral, os produtores de insumos são grandes empresas ou grandes agroindústrias que dominam determinados setores da produção de insumos.
II. O segmento agroindustrial “dentro da porteira” é a produção das propriedades rurais, a produção agropecuária propriamente dita. Envolve desde o preparo para iniciar a produção até a obtenção do produto agropecuário para ser comercializado.
III. O segmento “depois da porteira” se constitui em sua maioria pelos atos de processamento e distribuição dos bens ou serviços produzidos pela atividade agropecuária até que os produtos cheguem aos consumidores finais. Os agentes envolvidos nesse processo são o comércio, as agroindústrias, os prestadores de serviços e o governo, basicamente. Após a colheita dos produtos agropecuários eles seguiram por caminhos distintos até chegar aos seus respectivos consumidores.
Estão corretas as afirmativas:
I e III.
I, II e III.
Apenas I.
I e II.
II e III.
Considere as afirmativas sobre as consequencias da globalização no brasil, julgue-as em verdadeiras ou falsas e escolha a alternativa correta.
(___) Segundo Elias (2011) as transformações ocorridas na atividade agropecuária no Brasil, nas últimas cinco décadas, têm profundos impactos sobre a (re) organização do território brasileiro, resultando em novos arranjos territoriais. Entre esses, destaca-se o que o autor tem chamado de, nos últimos anos, de Regiões Produtivas Agrícolas (RPAs).
(___) As RPAs são os novos arranjos territoriais produtivos agrícolas, os territórios das redes agroindustriais, escolhidos para receber os mais expressivos investimentos produtivos inerentes ao agronegócio globalizado, representando suas áreas mais competitivas. Nelas encontram-se partes dos circuitos espaciais da produção e círculos de cooperação de importantes commodities agrícolas, evidenciando a dinâmica territorial do agronegócio.
(___) Nas RPAs, as grandes corporações concernentes às redes agroindustriais são os maiores agentes produtores do espaço agrário e urbano. Como consequência de tais processos, intensificam-se as relações campo-cidade e a urbanização, uma vez que as redes agroindustriais necessitam também de processos que se dão no espaço urbano próximo às áreas de produção agrícola e agroindustrial, incrementando o crescimento de cidades totalmente funcionais ao agronegócio, as quais passam a ter novas funções, tal como a de gestão desse agronegócio globalizado. Processa-se, em última instância, a produção de territórios especializados e corporativos inerentes a esse agronegócio.
(___) Por outro lado, é importante reconhecer a existência de especificidades nas formas de produção e apropriação do espaço agrícola e urbano nas diferentes Regiões Produtivas Agrícolas, importantes nós, pontos ou manchas de redes agroindustriais com circuitos espaciais de produção globalizados, com poder de promover significativas (re) estruturações urbanas e regionais. Todas merecem atenção em um país de grandes dimensões e diversidade regional como o Brasil.
V, F, F, V.
F, V, V, F.
V, V, V, V.
V, V, V, F.
V, F, V, F.
Sobre sustentabilidade e segurança alimentar podemos afirmar que:
I. Assegurar o acesso mundial à alimentação, face ao impacto das mudanças climáticas, deve ser um dos maiores desafios desse século. Atualmente 850 milhões de pessoas passam fome no mundo. Dessas, 820 milhões vivem em países em desenvolvimento, que também serão os mais afetados pela mudança no clima. Governos, organizações internacionais, sociedade civil, setor privado e outros atores devem trabalhar juntos para enfrentar esses desafios e desenvolver estratégias apropriadas de combate.
II. No cenário mundial, ultimamente constatou-se a grande difusão do termo “sustentável” em todas as formas. As organizações, grupos, movimentos sociais, empresas capitalistas, todos em geral, utilizam como estratégia para atingir um objetivo, seja este em termos financeiros ou apoiados nas bases de mudança dos modelos construídos, até agora pela sociedade.
III. Falar em Desenvolvimento Sustentável é falar no paradigma do mundo atual. A palavra desenvolvimento, que antes era sinônimo de progresso e crescimento, hoje passa por outro enfoque, o da sustentabilidade.
IV. O paradigma da sustentabilidade também surgiu de uma necessidade econômica, pois o modelo vigente estava degradando tanto o meio ambiente, quanto a sociedade como um todo, o mundo está se tornando insustentável, por isso, pensa-se esse novo modo de viver.
Sobre as afirmações acima, é correto dizer que:
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
V, F, V, V, V.
V, V, V, F, V.
V, V, V, V, V.
V, V, V, F, F.
V, V, F, F, V.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
F, V, V, F, V.
V, F, F, V, V.
V, V, V, F, V.
V, V, V, V, V.
V, F, V, F, V.
Os processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica. Considere as afirmativas sobre os processos agrícolas e escolha a alternativa correta:
I. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
II. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
III. A Agricultura Indígena e Tradicional corresponde à agricultura oriunda de culturas milenares, sumamente adaptadas a seus ecossistemas, e limitadas por seus aspectos físicos, econômicos e culturais, herdados através de séculos de atividades agrícolas.
Somente a afirmativa III é verdadeira
Todas as afirmativas são verdadeiras
Somente as afirmativas II e III são verdadeiras
Somente a afirmativa I é verdadeira
Somente as afirmativas I e II são verdadeiras
A Figura 2 abaixo expressa a dinâmica do agronegócio. Considere as afirmativas abaixo e escolha a alternativa correta.
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)
I. Os agentes econômicos que atuam no segmento “antes da porteira” do agronegócio são, de um lado, os produtores de insumos de forma ampla, juntamente com seus revendedores e representantes e, de outro lado, os produtores rurais. Em geral, os produtores de insumos são grandes empresas ou grandes agroindústrias que dominam determinados setores da produção de insumos.
II. O segmento agroindustrial “dentro da porteira” é a produção das propriedades rurais, a produção agropecuária propriamente dita. Envolve desde o preparo para iniciar a produção até a obtenção do produto agropecuário para ser comercializado.
III. O segmento “depois da porteira” se constitui em sua maioria pelos atos de processamento e distribuição dos bens ou serviços produzidos pela atividade agropecuária até que os produtos cheguem aos consumidores finais. Os agentes envolvidos nesse processo são o comércio, as agroindústrias, os prestadores de serviços e o governo, basicamente. Após a colheita dos produtos agropecuários eles seguiram por caminhos distintos até chegar aos seus respectivos consumidores.
Estão corretas as afirmativas:
I e III.
I, II e III.
Apenas I.
I e II.
II e III.
Considere as afirmativas sobre as consequencias da globalização no brasil, julgue-as em verdadeiras ou falsas e escolha a alternativa correta.
(___) Segundo Elias (2011) as transformações ocorridas na atividade agropecuária no Brasil, nas últimas cinco décadas, têm profundos impactos sobre a (re) organização do território brasileiro, resultando em novos arranjos territoriais. Entre esses, destaca-se o que o autor tem chamado de, nos últimos anos, de Regiões Produtivas Agrícolas (RPAs).
(___) As RPAs são os novos arranjos territoriais produtivos agrícolas, os territórios das redes agroindustriais, escolhidos para receber os mais expressivos investimentos produtivos inerentes ao agronegócio globalizado, representando suas áreas mais competitivas. Nelas encontram-se partes dos circuitos espaciais da produção e círculos de cooperação de importantes commodities agrícolas, evidenciando a dinâmica territorial do agronegócio.
(___) Nas RPAs, as grandes corporações concernentes às redes agroindustriais são os maiores agentes produtores do espaço agrário e urbano. Como consequência de tais processos, intensificam-se as relações campo-cidade e a urbanização, uma vez que as redes agroindustriais necessitam também de processos que se dão no espaço urbano próximo às áreas de produção agrícola e agroindustrial, incrementando o crescimento de cidades totalmente funcionais ao agronegócio, as quais passam a ter novas funções, tal como a de gestão desse agronegócio globalizado. Processa-se, em última instância, a produção de territórios especializados e corporativos inerentes a esse agronegócio.
(___) Por outro lado, é importante reconhecer a existência de especificidades nas formas de produção e apropriação do espaço agrícola e urbano nas diferentes Regiões Produtivas Agrícolas, importantes nós, pontos ou manchas de redes agroindustriais com circuitos espaciais de produção globalizados, com poder de promover significativas (re) estruturações urbanas e regionais. Todas merecem atenção em um país de grandes dimensões e diversidade regional como o Brasil.
V, F, F, V.
F, V, V, F.
V, V, V, V.
V, V, V, F.
V, F, V, F.
Sobre sustentabilidade e segurança alimentar podemos afirmar que:
I. Assegurar o acesso mundial à alimentação, face ao impacto das mudanças climáticas, deve ser um dos maiores desafios desse século. Atualmente 850 milhões de pessoas passam fome no mundo. Dessas, 820 milhões vivem em países em desenvolvimento, que também serão os mais afetados pela mudança no clima. Governos, organizações internacionais, sociedade civil, setor privado e outros atores devem trabalhar juntos para enfrentar esses desafios e desenvolver estratégias apropriadas de combate.
II. No cenário mundial, ultimamente constatou-se a grande difusão do termo “sustentável” em todas as formas. As organizações, grupos, movimentos sociais, empresas capitalistas, todos em geral, utilizam como estratégia para atingir um objetivo, seja este em termos financeiros ou apoiados nas bases de mudança dos modelos construídos, até agora pela sociedade.
III. Falar em Desenvolvimento Sustentável é falar no paradigma do mundo atual. A palavra desenvolvimento, que antes era sinônimo de progresso e crescimento, hoje passa por outro enfoque, o da sustentabilidade.
IV. O paradigma da sustentabilidade também surgiu de uma necessidade econômica, pois o modelo vigente estava degradando tanto o meio ambiente, quanto a sociedade como um todo, o mundo está se tornando insustentável, por isso, pensa-se esse novo modo de viver.
Sobre as afirmações acima, é correto dizer que:
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
F, V, V, F, V.
V, F, F, V, V.
V, V, V, F, V.
V, V, V, V, V.
V, F, V, F, V.
Os processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica. Considere as afirmativas sobre os processos agrícolas e escolha a alternativa correta:
I. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
II. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
III. A Agricultura Indígena e Tradicional corresponde à agricultura oriunda de culturas milenares, sumamente adaptadas a seus ecossistemas, e limitadas por seus aspectos físicos, econômicos e culturais, herdados através de séculos de atividades agrícolas.
Somente a afirmativa III é verdadeira
Todas as afirmativas são verdadeiras
Somente as afirmativas II e III são verdadeiras
Somente a afirmativa I é verdadeira
Somente as afirmativas I e II são verdadeiras
A Figura 2 abaixo expressa a dinâmica do agronegócio. Considere as afirmativas abaixo e escolha a alternativa correta.
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)
I. Os agentes econômicos que atuam no segmento “antes da porteira” do agronegócio são, de um lado, os produtores de insumos de forma ampla, juntamente com seus revendedores e representantes e, de outro lado, os produtores rurais. Em geral, os produtores de insumos são grandes empresas ou grandes agroindústrias que dominam determinados setores da produção de insumos.
II. O segmento agroindustrial “dentro da porteira” é a produção das propriedades rurais, a produção agropecuária propriamente dita. Envolve desde o preparo para iniciar a produção até a obtenção do produto agropecuário para ser comercializado.
III. O segmento “depois da porteira” se constitui em sua maioria pelos atos de processamento e distribuição dos bens ou serviços produzidos pela atividade agropecuária até que os produtos cheguem aos consumidores finais. Os agentes envolvidos nesse processo são o comércio, as agroindústrias, os prestadores de serviços e o governo, basicamente. Após a colheita dos produtos agropecuários eles seguiram por caminhos distintos até chegar aos seus respectivos consumidores.
Estão corretas as afirmativas:
I e III.
I, II e III.
Apenas I.
I e II.
II e III.
Considere as afirmativas sobre as consequencias da globalização no brasil, julgue-as em verdadeiras ou falsas e escolha a alternativa correta.
(___) Segundo Elias (2011) as transformações ocorridas na atividade agropecuária no Brasil, nas últimas cinco décadas, têm profundos impactos sobre a (re) organização do território brasileiro, resultando em novos arranjos territoriais. Entre esses, destaca-se o que o autor tem chamado de, nos últimos anos, de Regiões Produtivas Agrícolas (RPAs).
(___) As RPAs são os novos arranjos territoriais produtivos agrícolas, os territórios das redes agroindustriais, escolhidos para receber os mais expressivos investimentos produtivos inerentes ao agronegócio globalizado, representando suas áreas mais competitivas. Nelas encontram-se partes dos circuitos espaciais da produção e círculos de cooperação de importantes commodities agrícolas, evidenciando a dinâmica territorial do agronegócio.
(___) Nas RPAs, as grandes corporações concernentes às redes agroindustriais são os maiores agentes produtores do espaço agrário e urbano. Como consequência de tais processos, intensificam-se as relações campo-cidade e a urbanização, uma vez que as redes agroindustriais necessitam também de processos que se dão no espaço urbano próximo às áreas de produção agrícola e agroindustrial, incrementando o crescimento de cidades totalmente funcionais ao agronegócio, as quais passam a ter novas funções, tal como a de gestão desse agronegócio globalizado. Processa-se, em última instância, a produção de territórios especializados e corporativos inerentes a esse agronegócio.
(___) Por outro lado, é importante reconhecer a existência de especificidades nas formas de produção e apropriação do espaço agrícola e urbano nas diferentes Regiões Produtivas Agrícolas, importantes nós, pontos ou manchas de redes agroindustriais com circuitos espaciais de produção globalizados, com poder de promover significativas (re) estruturações urbanas e regionais. Todas merecem atenção em um país de grandes dimensões e diversidade regional como o Brasil.
V, F, F, V.
F, V, V, F.
V, V, V, V.
V, V, V, F.
V, F, V, F.
Sobre sustentabilidade e segurança alimentar podemos afirmar que:
I. Assegurar o acesso mundial à alimentação, face ao impacto das mudanças climáticas, deve ser um dos maiores desafios desse século. Atualmente 850 milhões de pessoas passam fome no mundo. Dessas, 820 milhões vivem em países em desenvolvimento, que também serão os mais afetados pela mudança no clima. Governos, organizações internacionais, sociedade civil, setor privado e outros atores devem trabalhar juntos para enfrentar esses desafios e desenvolver estratégias apropriadas de combate.
II. No cenário mundial, ultimamente constatou-se a grande difusão do termo “sustentável” em todas as formas. As organizações, grupos, movimentos sociais, empresas capitalistas, todos em geral, utilizam como estratégia para atingir um objetivo, seja este em termos financeiros ou apoiados nas bases de mudança dos modelos construídos, até agora pela sociedade.
III. Falar em Desenvolvimento Sustentável é falar no paradigma do mundo atual. A palavra desenvolvimento, que antes era sinônimo de progresso e crescimento, hoje passa por outro enfoque, o da sustentabilidade.
IV. O paradigma da sustentabilidade também surgiu de uma necessidade econômica, pois o modelo vigente estava degradando tanto o meio ambiente, quanto a sociedade como um todo, o mundo está se tornando insustentável, por isso, pensa-se esse novo modo de viver.
Sobre as afirmações acima, é correto dizer que:
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
Somente a afirmativa III é verdadeira
Todas as afirmativas são verdadeiras
Somente as afirmativas II e III são verdadeiras
Somente a afirmativa I é verdadeira
Somente as afirmativas I e II são verdadeiras
A Figura 2 abaixo expressa a dinâmica do agronegócio. Considere as afirmativas abaixo e escolha a alternativa correta.
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)
I. Os agentes econômicos que atuam no segmento “antes da porteira” do agronegócio são, de um lado, os produtores de insumos de forma ampla, juntamente com seus revendedores e representantes e, de outro lado, os produtores rurais. Em geral, os produtores de insumos são grandes empresas ou grandes agroindústrias que dominam determinados setores da produção de insumos.
II. O segmento agroindustrial “dentro da porteira” é a produção das propriedades rurais, a produção agropecuária propriamente dita. Envolve desde o preparo para iniciar a produção até a obtenção do produto agropecuário para ser comercializado.
III. O segmento “depois da porteira” se constitui em sua maioria pelos atos de processamento e distribuição dos bens ou serviços produzidos pela atividade agropecuária até que os produtos cheguem aos consumidores finais. Os agentes envolvidos nesse processo são o comércio, as agroindústrias, os prestadores de serviços e o governo, basicamente. Após a colheita dos produtos agropecuários eles seguiram por caminhos distintos até chegar aos seus respectivos consumidores.
Estão corretas as afirmativas:
I e III.
I, II e III.
Apenas I.
I e II.
II e III.
Considere as afirmativas sobre as consequencias da globalização no brasil, julgue-as em verdadeiras ou falsas e escolha a alternativa correta.
(___) Segundo Elias (2011) as transformações ocorridas na atividade agropecuária no Brasil, nas últimas cinco décadas, têm profundos impactos sobre a (re) organização do território brasileiro, resultando em novos arranjos territoriais. Entre esses, destaca-se o que o autor tem chamado de, nos últimos anos, de Regiões Produtivas Agrícolas (RPAs).
(___) As RPAs são os novos arranjos territoriais produtivos agrícolas, os territórios das redes agroindustriais, escolhidos para receber os mais expressivos investimentos produtivos inerentes ao agronegócio globalizado, representando suas áreas mais competitivas. Nelas encontram-se partes dos circuitos espaciais da produção e círculos de cooperação de importantes commodities agrícolas, evidenciando a dinâmica territorial do agronegócio.
(___) Nas RPAs, as grandes corporações concernentes às redes agroindustriais são os maiores agentes produtores do espaço agrário e urbano. Como consequência de tais processos, intensificam-se as relações campo-cidade e a urbanização, uma vez que as redes agroindustriais necessitam também de processos que se dão no espaço urbano próximo às áreas de produção agrícola e agroindustrial, incrementando o crescimento de cidades totalmente funcionais ao agronegócio, as quais passam a ter novas funções, tal como a de gestão desse agronegócio globalizado. Processa-se, em última instância, a produção de territórios especializados e corporativos inerentes a esse agronegócio.
(___) Por outro lado, é importante reconhecer a existência de especificidades nas formas de produção e apropriação do espaço agrícola e urbano nas diferentes Regiões Produtivas Agrícolas, importantes nós, pontos ou manchas de redes agroindustriais com circuitos espaciais de produção globalizados, com poder de promover significativas (re) estruturações urbanas e regionais. Todas merecem atenção em um país de grandes dimensões e diversidade regional como o Brasil.
V, F, F, V.
F, V, V, F.
V, V, V, V.
V, V, V, F.
V, F, V, F.
Sobre sustentabilidade e segurança alimentar podemos afirmar que:
I. Assegurar o acesso mundial à alimentação, face ao impacto das mudanças climáticas, deve ser um dos maiores desafios desse século. Atualmente 850 milhões de pessoas passam fome no mundo. Dessas, 820 milhões vivem em países em desenvolvimento, que também serão os mais afetados pela mudança no clima. Governos, organizações internacionais, sociedade civil, setor privado e outros atores devem trabalhar juntos para enfrentar esses desafios e desenvolver estratégias apropriadas de combate.
II. No cenário mundial, ultimamente constatou-se a grande difusão do termo “sustentável” em todas as formas. As organizações, grupos, movimentos sociais, empresas capitalistas, todos em geral, utilizam como estratégia para atingir um objetivo, seja este em termos financeiros ou apoiados nas bases de mudança dos modelos construídos, até agora pela sociedade.
III. Falar em Desenvolvimento Sustentável é falar no paradigma do mundo atual. A palavra desenvolvimento, que antes era sinônimo de progresso e crescimento, hoje passa por outro enfoque, o da sustentabilidade.
IV. O paradigma da sustentabilidade também surgiu de uma necessidade econômica, pois o modelo vigente estava degradando tanto o meio ambiente, quanto a sociedade como um todo, o mundo está se tornando insustentável, por isso, pensa-se esse novo modo de viver.
Sobre as afirmações acima, é correto dizer que:
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
I e III.
I, II e III.
Apenas I.
I e II.
II e III.
Considere as afirmativas sobre as consequencias da globalização no brasil, julgue-as em verdadeiras ou falsas e escolha a alternativa correta.
(___) Segundo Elias (2011) as transformações ocorridas na atividade agropecuária no Brasil, nas últimas cinco décadas, têm profundos impactos sobre a (re) organização do território brasileiro, resultando em novos arranjos territoriais. Entre esses, destaca-se o que o autor tem chamado de, nos últimos anos, de Regiões Produtivas Agrícolas (RPAs).
(___) As RPAs são os novos arranjos territoriais produtivos agrícolas, os territórios das redes agroindustriais, escolhidos para receber os mais expressivos investimentos produtivos inerentes ao agronegócio globalizado, representando suas áreas mais competitivas. Nelas encontram-se partes dos circuitos espaciais da produção e círculos de cooperação de importantes commodities agrícolas, evidenciando a dinâmica territorial do agronegócio.
(___) Nas RPAs, as grandes corporações concernentes às redes agroindustriais são os maiores agentes produtores do espaço agrário e urbano. Como consequência de tais processos, intensificam-se as relações campo-cidade e a urbanização, uma vez que as redes agroindustriais necessitam também de processos que se dão no espaço urbano próximo às áreas de produção agrícola e agroindustrial, incrementando o crescimento de cidades totalmente funcionais ao agronegócio, as quais passam a ter novas funções, tal como a de gestão desse agronegócio globalizado. Processa-se, em última instância, a produção de territórios especializados e corporativos inerentes a esse agronegócio.
(___) Por outro lado, é importante reconhecer a existência de especificidades nas formas de produção e apropriação do espaço agrícola e urbano nas diferentes Regiões Produtivas Agrícolas, importantes nós, pontos ou manchas de redes agroindustriais com circuitos espaciais de produção globalizados, com poder de promover significativas (re) estruturações urbanas e regionais. Todas merecem atenção em um país de grandes dimensões e diversidade regional como o Brasil.
V, F, F, V.
F, V, V, F.
V, V, V, V.
V, V, V, F.
V, F, V, F.
Sobre sustentabilidade e segurança alimentar podemos afirmar que:
I. Assegurar o acesso mundial à alimentação, face ao impacto das mudanças climáticas, deve ser um dos maiores desafios desse século. Atualmente 850 milhões de pessoas passam fome no mundo. Dessas, 820 milhões vivem em países em desenvolvimento, que também serão os mais afetados pela mudança no clima. Governos, organizações internacionais, sociedade civil, setor privado e outros atores devem trabalhar juntos para enfrentar esses desafios e desenvolver estratégias apropriadas de combate.
II. No cenário mundial, ultimamente constatou-se a grande difusão do termo “sustentável” em todas as formas. As organizações, grupos, movimentos sociais, empresas capitalistas, todos em geral, utilizam como estratégia para atingir um objetivo, seja este em termos financeiros ou apoiados nas bases de mudança dos modelos construídos, até agora pela sociedade.
III. Falar em Desenvolvimento Sustentável é falar no paradigma do mundo atual. A palavra desenvolvimento, que antes era sinônimo de progresso e crescimento, hoje passa por outro enfoque, o da sustentabilidade.
IV. O paradigma da sustentabilidade também surgiu de uma necessidade econômica, pois o modelo vigente estava degradando tanto o meio ambiente, quanto a sociedade como um todo, o mundo está se tornando insustentável, por isso, pensa-se esse novo modo de viver.
Sobre as afirmações acima, é correto dizer que:
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
V, F, F, V.
F, V, V, F.
V, V, V, V.
V, V, V, F.
V, F, V, F.
Sobre sustentabilidade e segurança alimentar podemos afirmar que:
I. Assegurar o acesso mundial à alimentação, face ao impacto das mudanças climáticas, deve ser um dos maiores desafios desse século. Atualmente 850 milhões de pessoas passam fome no mundo. Dessas, 820 milhões vivem em países em desenvolvimento, que também serão os mais afetados pela mudança no clima. Governos, organizações internacionais, sociedade civil, setor privado e outros atores devem trabalhar juntos para enfrentar esses desafios e desenvolver estratégias apropriadas de combate.
II. No cenário mundial, ultimamente constatou-se a grande difusão do termo “sustentável” em todas as formas. As organizações, grupos, movimentos sociais, empresas capitalistas, todos em geral, utilizam como estratégia para atingir um objetivo, seja este em termos financeiros ou apoiados nas bases de mudança dos modelos construídos, até agora pela sociedade.
III. Falar em Desenvolvimento Sustentável é falar no paradigma do mundo atual. A palavra desenvolvimento, que antes era sinônimo de progresso e crescimento, hoje passa por outro enfoque, o da sustentabilidade.
IV. O paradigma da sustentabilidade também surgiu de uma necessidade econômica, pois o modelo vigente estava degradando tanto o meio ambiente, quanto a sociedade como um todo, o mundo está se tornando insustentável, por isso, pensa-se esse novo modo de viver.
Sobre as afirmações acima, é correto dizer que:
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
Apenas I e II estão corretas
Todas estão incorretas
Apenas III e IV estão corretas
Apenas I e III estão corretas
Todas estão corretas
Considere as afirmativas sobre processos agrícolas e escolha a alternativa correta.
I. Atualmente divide-se os processos agrícolas em sete blocos distintos mundiais: Agricultura Indígena; Agricultura Tradicional; Agricultura Convencional ou Moderna; Agricultura Alternativa ou Agricultura Orgânica ou Agroecologia; Agricultura Natural; Agricultura Biodinâmica e Permacultura.
II. Estes processos agrícolas se distinguem enquanto utilização de seus métodos e formas de condução de seus cultivos. Também se diferenciam em seus processos históricos de formação e no seu impacto sobre o meio social e atividade econômica.
III. A agricultura convencional prioriza a monocultura e grandes extensões de plantações, causando desequilíbrios ecológicos graves, abusando do uso de insumos e agrotóxicos, causando degradação do solo e dos recursos hídricos, e desmatamentos. Além disso, emprega pouca mão de obra, pois utiliza muito maquinário.
IV. Os processos agroecológicos de produção são, portanto, conservadores dos recursos naturais renováveis e econômico no uso de recursos naturais não renováveis como o petróleo, potássio, fósforo, e outros elementos. Esses fatores contribuem para que o balanço energético seja positivo, ao contrário do que ocorre na agricultura convencional.
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.
Considere as afirmativas sobre a legislação referente a integração lavoura-pecuária, julgue-as em verdadeiras ou falsas e faça a escolha da alternativa correspondente.
(___) Em 2013 a Câmara dos Deputados aprovou o Projeto de Lei Nº 708-F de 2007, que institui a Política Nacional de Integração Lavoura-Pecuária-Floresta, cuja proposta prevê benefícios para produtores rurais que adotarem sistemas integrados para a recuperação de áreas degradadas ou em degradação.
(___) O texto aprovado é o substitutivo do Senado ao Projeto de Lei 708/07, aprovado originalmente pela Câmara em 2008, do ex-deputado e atual senador Rodrigo Rollemberg. De acordo com o texto, a política nacional de integração terá como princípios a preservação e a melhoria das condições físicas, químicas e biológicas do solo e a observância aos princípios e às leis de proteção ambiental.
(___) Os sistemas integrados compreendem o uso do solo, de forma conjunta ou alternada, para atividades agrícolas, florestais ou de pecuária com o objetivo de melhorar o aproveitamento, aumentar a produtividade e tornar a produção sustentável ambientalmente.
(___) Com a aprovação da proposta, os produtores também terão preferência na prestação de serviços oficiais de assistência técnica e fomento, além de apoio técnico no desenvolvimento de projetos de preservação ambiental.
(___) Entre os incentivos oferecidos pela Lei está a prioridade na obtenção de empréstimos de bancos oficiais e de benefícios associados a programas de infraestrutura rural (energia, irrigação e armazenagem, entre outros).
Somente as afirmativas 2, 3 e 4 são verdadeiras.
Somente as afirmativas 1 e 4 são verdadeiras.
Somente as afirmativas 2 e 4 são verdadeiras.
Somente as afirmativas 1, 2, 3 e 4 são verdadeiras.
As afirmativas 1, 3 e 4 são verdadeiras.