CONFORTO DO AMBIENTE CONSTRUÍDO
Assinale a alternativa correta:
Na condição de céu parcialmente nublado a radiação difusa é mais intensa ao redor do sol e próxima do horizonte.
Na maior parte dos dias predomina o céu claro.
Com o céu nublado, há um clareamento da abóboda celeste.
Com o céu nublado a distribuição da radiação e da luminância são mais uniformes.
Na condição de céu claro, predomina a radiação indireta.
Analise a carta solar para a latitude 24°S e assinale a alternativa correta:
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Para o dia 22 de dezembro às 08:00 horas, o azimute é de 110° e a altura solar é de 20°.
Para o dia 22 de dezembro às 16:00 horas, o azimute é de aproximadamente 258° e a altura solar é de 35°.
Para o dia 22 de dezembro às 07:00 horas, o azimute é de 100° e a altura solar é de 20°.
Para o dia 22 de dezembro às 18:00 horas, o azimute é de 240° e a altura solar é de 20°.
Para o dia 22 de dezembro às 12:00 horas, o azimute é de 90° e a altura solar é de 90°.
Analise a carta solar abaixo e as assertivas que seguem:
![](http://sga.uniube.br/images/uploads/16238/Latitude%2026Norte%201.png)
I - O azimute para o dia 9 de fevereiro às 14 horas será de aproximadamente 219?.
II - O azimute para o dia 20 de outubro às 7h30 será de aproximadamente 130?.
III - A altura solar para o dia 9 de fevereiro às 14 horas será de aproximadamente 51?.
IV - A altura solar para o dia 23 de fevereiro às 7h30 será de aproximadamente 75?.
É CORRETO apenas o que se afirma em:
Apenas a sentença I é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A medida angular tomada a partir da orientação norte do observador é chamada de:
latitude
rumo
azimute solar
altura solar
longitude
Do ponto de vista da insolação e do conforto térmico, a adequada orientação de uma edificação se faz com o conhecimento dos métodos de projeção cartográfica utilizados na representação das trajetórias aparentes do Sol, dentre os quais destacam-se os métodos:
I. ortográfico.
II. cartesiano.
III. equidistante.
IV. estereográfico.
Está correto o que se afirma em:
I, III e IV, apenas.
III e IV, apenas.
I, II e IV, apenas.
II, III e IV, apenas.
I, II, III e IV.
Sobre as variáveis de conforto térmico, analise as afirmativas abaixo:
I - A atividade física, medida em MET, é uma variável que influencia no conforto térmico do indivíduo.
II - A variável vestimenta, medida em clo, é de grande importância na sensação de conforto térmico do homem.
III - Quanto maior a resistência térmica da roupa, menor suas trocas de calor com o meio.
IV - A amplitude térmica diária é a diferença entre os valores máximos e mínimos de temperatura em um dia.
É CORRETO apenas o que se afirma em:
Todas as sentenças são verdadeiras.
Apenas a sentença IV é verdadeira.
Apenas a sentença I é falsa.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A segunda etapa na elaboração de um projeto bioclimático é a análise do terreno. Dessa etapa, fazem parte, exceto:
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
Na condição de céu parcialmente nublado a radiação difusa é mais intensa ao redor do sol e próxima do horizonte.
Na maior parte dos dias predomina o céu claro.
Com o céu nublado, há um clareamento da abóboda celeste.
Com o céu nublado a distribuição da radiação e da luminância são mais uniformes.
Na condição de céu claro, predomina a radiação indireta.
Analise a carta solar para a latitude 24°S e assinale a alternativa correta:
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Para o dia 22 de dezembro às 08:00 horas, o azimute é de 110° e a altura solar é de 20°.
Para o dia 22 de dezembro às 16:00 horas, o azimute é de aproximadamente 258° e a altura solar é de 35°.
Para o dia 22 de dezembro às 07:00 horas, o azimute é de 100° e a altura solar é de 20°.
Para o dia 22 de dezembro às 18:00 horas, o azimute é de 240° e a altura solar é de 20°.
Para o dia 22 de dezembro às 12:00 horas, o azimute é de 90° e a altura solar é de 90°.
Analise a carta solar abaixo e as assertivas que seguem:
![](http://sga.uniube.br/images/uploads/16238/Latitude%2026Norte%201.png)
I - O azimute para o dia 9 de fevereiro às 14 horas será de aproximadamente 219?.
II - O azimute para o dia 20 de outubro às 7h30 será de aproximadamente 130?.
III - A altura solar para o dia 9 de fevereiro às 14 horas será de aproximadamente 51?.
IV - A altura solar para o dia 23 de fevereiro às 7h30 será de aproximadamente 75?.
É CORRETO apenas o que se afirma em:
Apenas a sentença I é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A medida angular tomada a partir da orientação norte do observador é chamada de:
latitude
rumo
azimute solar
altura solar
longitude
Do ponto de vista da insolação e do conforto térmico, a adequada orientação de uma edificação se faz com o conhecimento dos métodos de projeção cartográfica utilizados na representação das trajetórias aparentes do Sol, dentre os quais destacam-se os métodos:
I. ortográfico.
II. cartesiano.
III. equidistante.
IV. estereográfico.
Está correto o que se afirma em:
I, III e IV, apenas.
III e IV, apenas.
I, II e IV, apenas.
II, III e IV, apenas.
I, II, III e IV.
Sobre as variáveis de conforto térmico, analise as afirmativas abaixo:
I - A atividade física, medida em MET, é uma variável que influencia no conforto térmico do indivíduo.
II - A variável vestimenta, medida em clo, é de grande importância na sensação de conforto térmico do homem.
III - Quanto maior a resistência térmica da roupa, menor suas trocas de calor com o meio.
IV - A amplitude térmica diária é a diferença entre os valores máximos e mínimos de temperatura em um dia.
É CORRETO apenas o que se afirma em:
Todas as sentenças são verdadeiras.
Apenas a sentença IV é verdadeira.
Apenas a sentença I é falsa.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A segunda etapa na elaboração de um projeto bioclimático é a análise do terreno. Dessa etapa, fazem parte, exceto:
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
Para o dia 22 de dezembro às 08:00 horas, o azimute é de 110° e a altura solar é de 20°.
Para o dia 22 de dezembro às 16:00 horas, o azimute é de aproximadamente 258° e a altura solar é de 35°.
Para o dia 22 de dezembro às 07:00 horas, o azimute é de 100° e a altura solar é de 20°.
Para o dia 22 de dezembro às 18:00 horas, o azimute é de 240° e a altura solar é de 20°.
Para o dia 22 de dezembro às 12:00 horas, o azimute é de 90° e a altura solar é de 90°.
Analise a carta solar abaixo e as assertivas que seguem:
![](http://sga.uniube.br/images/uploads/16238/Latitude%2026Norte%201.png)
I - O azimute para o dia 9 de fevereiro às 14 horas será de aproximadamente 219?.
II - O azimute para o dia 20 de outubro às 7h30 será de aproximadamente 130?.
III - A altura solar para o dia 9 de fevereiro às 14 horas será de aproximadamente 51?.
IV - A altura solar para o dia 23 de fevereiro às 7h30 será de aproximadamente 75?.
É CORRETO apenas o que se afirma em:
Apenas a sentença I é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A medida angular tomada a partir da orientação norte do observador é chamada de:
latitude
rumo
azimute solar
altura solar
longitude
Do ponto de vista da insolação e do conforto térmico, a adequada orientação de uma edificação se faz com o conhecimento dos métodos de projeção cartográfica utilizados na representação das trajetórias aparentes do Sol, dentre os quais destacam-se os métodos:
I. ortográfico.
II. cartesiano.
III. equidistante.
IV. estereográfico.
Está correto o que se afirma em:
I, III e IV, apenas.
III e IV, apenas.
I, II e IV, apenas.
II, III e IV, apenas.
I, II, III e IV.
Sobre as variáveis de conforto térmico, analise as afirmativas abaixo:
I - A atividade física, medida em MET, é uma variável que influencia no conforto térmico do indivíduo.
II - A variável vestimenta, medida em clo, é de grande importância na sensação de conforto térmico do homem.
III - Quanto maior a resistência térmica da roupa, menor suas trocas de calor com o meio.
IV - A amplitude térmica diária é a diferença entre os valores máximos e mínimos de temperatura em um dia.
É CORRETO apenas o que se afirma em:
Todas as sentenças são verdadeiras.
Apenas a sentença IV é verdadeira.
Apenas a sentença I é falsa.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A segunda etapa na elaboração de um projeto bioclimático é a análise do terreno. Dessa etapa, fazem parte, exceto:
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
Apenas a sentença I é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A medida angular tomada a partir da orientação norte do observador é chamada de:
latitude
rumo
azimute solar
altura solar
longitude
Do ponto de vista da insolação e do conforto térmico, a adequada orientação de uma edificação se faz com o conhecimento dos métodos de projeção cartográfica utilizados na representação das trajetórias aparentes do Sol, dentre os quais destacam-se os métodos:
I. ortográfico.
II. cartesiano.
III. equidistante.
IV. estereográfico.
Está correto o que se afirma em:
I, III e IV, apenas.
III e IV, apenas.
I, II e IV, apenas.
II, III e IV, apenas.
I, II, III e IV.
Sobre as variáveis de conforto térmico, analise as afirmativas abaixo:
I - A atividade física, medida em MET, é uma variável que influencia no conforto térmico do indivíduo.
II - A variável vestimenta, medida em clo, é de grande importância na sensação de conforto térmico do homem.
III - Quanto maior a resistência térmica da roupa, menor suas trocas de calor com o meio.
IV - A amplitude térmica diária é a diferença entre os valores máximos e mínimos de temperatura em um dia.
É CORRETO apenas o que se afirma em:
Todas as sentenças são verdadeiras.
Apenas a sentença IV é verdadeira.
Apenas a sentença I é falsa.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A segunda etapa na elaboração de um projeto bioclimático é a análise do terreno. Dessa etapa, fazem parte, exceto:
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
latitude
rumo
azimute solar
altura solar
longitude
Do ponto de vista da insolação e do conforto térmico, a adequada orientação de uma edificação se faz com o conhecimento dos métodos de projeção cartográfica utilizados na representação das trajetórias aparentes do Sol, dentre os quais destacam-se os métodos:
I. ortográfico.
II. cartesiano.
III. equidistante.
IV. estereográfico.
Está correto o que se afirma em:
I, III e IV, apenas.
III e IV, apenas.
I, II e IV, apenas.
II, III e IV, apenas.
I, II, III e IV.
Sobre as variáveis de conforto térmico, analise as afirmativas abaixo:
I - A atividade física, medida em MET, é uma variável que influencia no conforto térmico do indivíduo.
II - A variável vestimenta, medida em clo, é de grande importância na sensação de conforto térmico do homem.
III - Quanto maior a resistência térmica da roupa, menor suas trocas de calor com o meio.
IV - A amplitude térmica diária é a diferença entre os valores máximos e mínimos de temperatura em um dia.
É CORRETO apenas o que se afirma em:
Todas as sentenças são verdadeiras.
Apenas a sentença IV é verdadeira.
Apenas a sentença I é falsa.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A segunda etapa na elaboração de um projeto bioclimático é a análise do terreno. Dessa etapa, fazem parte, exceto:
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
I, III e IV, apenas.
III e IV, apenas.
I, II e IV, apenas.
II, III e IV, apenas.
I, II, III e IV.
Sobre as variáveis de conforto térmico, analise as afirmativas abaixo:
I - A atividade física, medida em MET, é uma variável que influencia no conforto térmico do indivíduo.
II - A variável vestimenta, medida em clo, é de grande importância na sensação de conforto térmico do homem.
III - Quanto maior a resistência térmica da roupa, menor suas trocas de calor com o meio.
IV - A amplitude térmica diária é a diferença entre os valores máximos e mínimos de temperatura em um dia.
É CORRETO apenas o que se afirma em:
Todas as sentenças são verdadeiras.
Apenas a sentença IV é verdadeira.
Apenas a sentença I é falsa.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A segunda etapa na elaboração de um projeto bioclimático é a análise do terreno. Dessa etapa, fazem parte, exceto:
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
Todas as sentenças são verdadeiras.
Apenas a sentença IV é verdadeira.
Apenas a sentença I é falsa.
Apenas a sentença II é falsa.
Apenas as sentenças II e III são verdadeiras.
A segunda etapa na elaboração de um projeto bioclimático é a análise do terreno. Dessa etapa, fazem parte, exceto:
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
análise da orientação do terreno
análise da topografia
análise da legislação (afastamentos mínimos, número máximo de pavimentos, recuo dos edifícios, etc.)
análise da função do edifício
análise das dimensões do terreno
São estratégias bioclimáticas de ventilação que podem ser adotadas em um projeto bioclimático, exceto:
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação
Assinale a alternativa que completa corretamente a afirmativa abaixo:
Ao utilizar a(s) _____________________ como estratégia de iluminação natural, pode-se considerar que a penetração da luz natural no interior do ambiente será de 2 vezes a altura de uma janela.
Prateleiras de luz
Ar condicionado
Aquecimento solar passivo
Inércia térmica
Resfriamento evaporativo e umidificação