CONFORTO DO AMBIENTE CONSTRUÍDO
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na condução, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à convecção.
É CORRETO apenas o que se afirma em:
Apenas a sentença I é falsa.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Apenas as sentenças II e IV são verdadeiras.
A arquitetura bioclimática consiste no desenho dos edifícios levando-se em consideração as condições climáticas e utilizando os recursos disponíveis na natureza (sol, vegetação, chuva, vento) para minimizar os impactos ambientais e reduzir o consumo energético.
Sabendo-se disso, analise as afirmativas abaixo:
I - Na maior parte das cidades do nordeste brasileiro, o sombreamento é necessário durante um grande percentual de horas do ano.
II - Mais ao sul do Brasil, o inverno é mais frio e o Sol deixa de ser uma fonte importante de calor.
III - A luz natural, oriunda do Sol, é um importante fator a ser considerado na arquitetura bioclimática.
IV - Em Natal, cidade localizada no nordeste do Brasil, as necessidades de insolação e sombreamento são parecidas ao longo do ano.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença I é verdadeira.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e IV são verdadeiras.
Apenas a sentença III é falsa.
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 15 horas será de aproximadamente 219?.
II - O azimute para o dia 20 de outubro às 7h30 será de aproximadamente 110?.
III - A altura solar para o dia 9 de fevereiro às 14 horas será de aproximadamente 39?.
IV - A altura solar para o dia 23 de fevereiro às 7h30 será de aproximadamente 15?.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é falsa.
Todas as sentenças são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença I é verdadeira.
Apenas a sentença I é falsa.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, assim como árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é verdadeira.
Apenas a sentença III é falsa.
Apenas as sentenças I e III são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
A arquitetura bioclimática consiste no desenho dos edifícios levando-se em consideração as condições climáticas e utilizando os recursos disponíveis na natureza (sol, vegetação, chuva, vento) para minimizar os impactos ambientais e reduzir o consumo energético.
Sabendo-se disso, analise as afirmativas abaixo:
I - Na maior parte das cidades do nordeste brasileiro, o sombreamento é necessário durante um grande percentual de horas do ano.
II - Mais ao sul do Brasil, o inverno é mais frio e o Sol deixa de ser uma fonte importante de calor.
III - A luz natural, oriunda do Sol, é um importante fator a ser considerado na arquitetura bioclimática.
IV - Em Natal, cidade localizada no nordeste do Brasil, as necessidades de insolação e sombreamento são distintas ao longo do ano.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
Todas as sentenças são verdadeiras.
Analise a carta solar para a latitude 24°S considerando uma edificação de 12 metros e assinale a opção correta:
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Para o dia 24 de julho às 15:00 horas, o azimute é de aproximadamente 305° e a altura solar é de 22°.
Para o dia 23 de fevereiro às 08:00 horas, o azimute é de 100° e a altura solar é de 40°.
Para o dia 3 de abril às 09:00 horas, a altura solar é de aproximadamente 78° e a sombra é de 4,85 m.
Para o dia 28 de agosto às 10:00 horas, a altura solar é de 30° e a sombra é de 10,07m
Para o dia 20 de outubro às 16:00 horas, o azimute é de 270° e a sombra é de 4,85m.
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 vestimenta, medida em MET, não tem qualquer influência sobre o conforto térmico do indivíduo.
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:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença I é falsa.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Apenas as sentenças II e IV são verdadeiras.
A arquitetura bioclimática consiste no desenho dos edifícios levando-se em consideração as condições climáticas e utilizando os recursos disponíveis na natureza (sol, vegetação, chuva, vento) para minimizar os impactos ambientais e reduzir o consumo energético.
Sabendo-se disso, analise as afirmativas abaixo:
I - Na maior parte das cidades do nordeste brasileiro, o sombreamento é necessário durante um grande percentual de horas do ano.
II - Mais ao sul do Brasil, o inverno é mais frio e o Sol deixa de ser uma fonte importante de calor.
III - A luz natural, oriunda do Sol, é um importante fator a ser considerado na arquitetura bioclimática.
IV - Em Natal, cidade localizada no nordeste do Brasil, as necessidades de insolação e sombreamento são parecidas ao longo do ano.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença I é verdadeira.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e IV são verdadeiras.
Apenas a sentença III é falsa.
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 15 horas será de aproximadamente 219?.
II - O azimute para o dia 20 de outubro às 7h30 será de aproximadamente 110?.
III - A altura solar para o dia 9 de fevereiro às 14 horas será de aproximadamente 39?.
IV - A altura solar para o dia 23 de fevereiro às 7h30 será de aproximadamente 15?.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é falsa.
Todas as sentenças são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença I é verdadeira.
Apenas a sentença I é falsa.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, assim como árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é verdadeira.
Apenas a sentença III é falsa.
Apenas as sentenças I e III são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
A arquitetura bioclimática consiste no desenho dos edifícios levando-se em consideração as condições climáticas e utilizando os recursos disponíveis na natureza (sol, vegetação, chuva, vento) para minimizar os impactos ambientais e reduzir o consumo energético.
Sabendo-se disso, analise as afirmativas abaixo:
I - Na maior parte das cidades do nordeste brasileiro, o sombreamento é necessário durante um grande percentual de horas do ano.
II - Mais ao sul do Brasil, o inverno é mais frio e o Sol deixa de ser uma fonte importante de calor.
III - A luz natural, oriunda do Sol, é um importante fator a ser considerado na arquitetura bioclimática.
IV - Em Natal, cidade localizada no nordeste do Brasil, as necessidades de insolação e sombreamento são distintas ao longo do ano.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
Todas as sentenças são verdadeiras.
Analise a carta solar para a latitude 24°S considerando uma edificação de 12 metros e assinale a opção correta:
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+FAB9nk/wCfqb8l/wAKPs8n/P1N+S/4Ufak7RzH/tk3+FH2n0hmP/AKAD7PJ/z9Tfkv+FRPHKG2Jcylz0Hy8e54pzXLnKpBJu7ZA4/WiOSVBxaylj1JZf8AGgCN4ZI5YttzJ+9Yhj8voT6e1T/Z5P8An6m/Jf8ACq9zLNmJjbkbZB1Yd+PX3qfzbj/n3H/fYoAX7PJ/z9Tfkv8AhR9nk/5+pvyX/Ck33X/PGL8ZD/hRvuv+eUX/AH8P+FAC/Z5P+fqb8l/wo+zyf8/U35L/AIUb7r/nlF/38P8AhTTLcry0UIH/AF0P+FADLlJoreSRbqXKrnkL/hUnkSAc3cv/AI7/AIVXuJLmSzm/coBsPO48/pUircFQTEj5H8Uh/wAKAFKtnAupmPooX/Ck8m5Y8XEiD32n+lSBrkDAhhHsJD/hRvuv+eUX/fw/4UAKsMo63Ln8BSNbM3/LxKPoRS77r/nlF/38P+FG+6/55Rf9/D/hQBEbI4P+kzHHPJH+FU9ItDJpkLG5mBOehA/i+laBe6I/1UWP+uh/wqjorXQ0uDEUR+9/y0P94+1AF1bMr/y8zn6sP8KeYXxgTyD8v8Kbvuv+eUX/AH8P+FG+6/55Rf8Afw/4UAMMFx1F1IR6YUf0pNjD79zcIffaR/Kpd91/zyi/7+H/AApN91/zyi/7+H/CgAELN0u5j9Nv+FRxxytPKpupsJjHC/4UpSc/8sIgfVZCP6VFAblZJyI0bawH3z6A+nvQBY+zv/z9z/8Ajv8AhR9nf/n7m/8AHf8ACmpPcP0jiz6GQjH6U/fdf88ov+/h/wAKAE+zv/z9zf8Ajv8AhR9nf/n7m/8AHf8ACl33X/PKL/v4f8KN91/zyi/7+H/CgBPs7/8AP3N/47/hUTwyG4SE3MpVlZjwvbHt71L5lz/zwU/R6g82Y3uTbklY+gYdz9fagCQxSI+1rmbaeFPy8fXin/Z3/wCfub/x3/CkaWRgVa0kIP8AtL/jTRcSRA74Jdvbof60AP8As7/8/c3/AI7/AIUfZ3/5+5v/AB3/AApftJHWGX/vmj7UveKYf9s2oAT7O/8Az9zf+O/4VDcwuqKftMpO9QM7e5A9Kn+1x/3Zf+/Tf4VXurqJhGMkfvVzlT2Of6UASRxSElXupg49NuPw4p/2d/8An7m/8d/+JpklzAcFZAHXpmnrfWpA/fxj/gQ4oAPs7/8AP3N/47/hR9nf/n7m/wDHf8KcLqA9Jo/++hThPEekqf8AfVAEZtWZSDczEH/d/wAKYsLgshuZht/3en5VZEiH+NfzqG5YBDIpG5Qe/UUAR28UskCSNdTZYZ4C/wCFS/Z3xj7VP/47/hS2uFtYVzyEA/Spsj1oAzxpMauzC4uQznLYfGT+VINHhCbPPuNn93eMflitGkbO07evbNAFBtJiYgmabgAdV5x0yMc0+4sftFvJDJcTFHUg529/wqNLq6MtxEESRowCCMgZNT2E7XFkk0gXewOcdOtAEGjzXEtoy3GfNhYxnJ6lRjP49a0awNPumXVTvcYu9w2/3WXpx7jP5VvA8c0AOoptLQAtFFFABRRRQAUUUUAFU7+/hsEDzNgM2BVyszVtLXUVXLsrL0xVwUXJKWxpSUHNc+xPa31vdDMMisfrVS0ie8u7m+ErqpPkxAAfdXgn8Wz+lc/caPe2MsfltzI4jR1OME+v4V2NtAltbRQRjCRqFH0Aq60IRfuO5denThL93K6Mu00tirM1y21yVddoyQCRjNTDSfLaR4rmVGYAAk5xj+dW7ThJF/uyv+pJ/rVisTAorpy/ajO8kjHGFG7BX15qb7JF6yn/ALat/jViigCAWkPo5+rt/jTJbWFRxGCx4AJzVqok+eQueg+Vf6mgCtb2sAlmVolba4xkA/wj/A1ZW1twBi3iH/ABTI/+PyYdMqjfnkf0qxQAwQQjpEg/4CKURoOiKPwp9NZtoJJ4FAEcnURrwW647CpVAAGB0FRxqSC7fef9BT846mgCB+L2E+qOP5f4VYqrcOqXFuxYAbyDz0+U/wD1qkN3AvBlT86AJqZK5UYX7x6VEbyLGQWI9kP+FMS4XcXaObceB+7bgflQBYjjCA92PU+tPquLrjiCb/vil+0sf+XeX8h/jQAl7xBu/uujfkwNWKo3s0rWcwFtJ9wnkr6fWp/PmPS2f8WX/GgCeiq5mnAz5AA9S4phe6mUFY1Vfd+o/KgCYyMxxEM/7R6UCIZ3Od7e/QfhTB9qHAigUf75/wAKP9L9IR/wI/4UAPuBm3kH+wadAcwRn1UfyqCRboo2Wixj0NRwNcC1hJniAKLj92T2+tAF6iqY+2MeJF2+pTH9aeYJ3+9cnH+yuKAJjIi9XH50nnxno2fpzUItGHSdh9FFP+zv3upvw2/4UAKZcjARz/wE1U0d9mmQgo2MHkD3qwbckHNxMfqQP6VS0S3/AOJVARNKB83Q+59qANLzk7kr9RilEsbdJF/OohbP2up//Hf8KQ2znrO5+qqf6UAWQc9DmiqotpVOUuWHttFIy3in5ZVYf7nP86ALdV7bHmXJ9Zf/AGUUxWuG4E8efQxEf1plstziYh4v9Y2eD1oAtuivzjBHRh1FM3SR/e+dfUdRSf6V28o/iR/SkJu8fcgP/Az/AIUATqwZcg5FLVQC6ViwjjA6lQ/X9Kck87jiAEjqN/IoAs1XTm9nb0RR/M0vnTjrbMfow/xqvDNJ51wfsz/eA6r6D396AL+KRgCMEcVD9ocdbeUfl/jR9p9YJh/wGgByFkfYTnP3TUtVpJ0dcGOYHsfKbj9KRL1MAOJA3fKH/CgC1Ve45uLZf9sn/wAdNKLyA/8ALVQfQ8VG0scl5DtcEBWPB+lAFuoj8knP3X/Q1ICD3FI671IP4UALsQ9VU/hTTDEesSH/AICKImJGG+8vB96fQBEbW3PWCI/8AFQXltbpaTMIIwQjYIUDtV2q98M2rr/e+X8+KAI0tYQ5RkHqDUn2SH+6w+jmnyqSu5R868inowZQw6GgCD7JF/00/wC/jf40j2alGCSyoSODvJxVmjFAGZDpksSMq3Ry3OdvU9yeadBp81vGkaXrhFP3Qo6fjWjSPwpPoKAMKfS5p7Tz0uGaWMmSBdoGGzkZI61px30EtnHdb9qOu4ZOMe1S2g/0SHjqgJ/KuV1HS7iTVpLaHLIczIGOAFJ5x/wLP5itKcIylaTsjWlCM5Wm7I6C21e1ubnyIpNzYzWgOlYOlaB9kmWeSYl17L0reHQU6qgpWg9B1404ytTd0LRRRWRiFFFFABRRRQAU3GadSUAZUsivq7MwJjsogcDvI+R+YUf+P1b+2BrVJ4o3kVxkY4wKoac1zIt3dxRxt59w5XJ5IUhB+iZ/GkSzvhYLbukZVf4T1PvnNAFq2ulNvc3IVtm7eBjnG0cfnmpbK8NyzqybSgBznIIIqjbWV0he3+0FR5Y3bT06gc49qlsdLa3ZvNfCkD5Y2YAn1NAGnuA6n9aY08S/ekUfU0xbSDvGG+p3fzqRYIU+7Ei/RQKAIHvYQp2yq7dgDnNC3KBAqRyvgY+4f8Klb5pgoHCDccev+c1LQBRE0n2xitu+WjH3iB0J9/ept9yekSL/ALz/AP1qV/lvYj2ZGH48f/XqegCvi6brJEn0Un+tRtHK8mx7gkDk7VA57datk4BPpTIRkFz1fn8O1AEYt93DTzN/wID+VKLOHuHb/edj/Wp+1HFAFO4toIzCwhj/ANYAflHfirYVVHCgfQVBecQhvR0P/jwp08gCYDAFuBz0oAD+9f8A2F6+5qaoBc28Y2+avHvSfa4z9wO3+6hP9KALNJVcXDn7tvI31wP60vmXJ6QIv+9J/gKAHXKb7eVR3Qj9KI5B9nSQ9CoP6UxhdMvLRLwcgAmq1pDNLbRh5mVUAACgDOPrQBcCmQhpPu9QtSjp1qv9nc9bqb/x3/Cj7Me88x/ED+lAFigkAZOKrNboq5aSU/8AAzTUtFOTIZMH+EyMf60ATNIXBEYB9SaisVQWsR6naOSenFO+xwAYCt+Lsf61FZ2sBtk+QHtz9aALm4dcik8xB/EPzqMWdt/zwjP1UUotbcdIIh/wAUAKZ4R1kT86abu3HWeP/voU8QxDpEg/4CKcEUdFUfhQBAb22IIE8ZPswqjol5bLpUGZox97qw/vGtRiMHnoKpaKcaXADwRngn3NAFgXdsek8X/fQpwuIT0lT/vqpNqnqAaaYoz1jQ/gKAASxno6/nTgynoRTDbQHrBGf+ACm/ZLb/n3iH0QUAPcI4wcZ9c9KrWrMkbEjcvmMM55+8RUv2SDtGo+lQWlrCYAdrD5m6MR/EaALqsrjKkEUtVmsowuIy6Hrw7c/rSRwK3BeVWHbzDQBaqN49x3KcOO/rUf2b0mmH/As/0o+zN2uZx/3z/hQBLG+4EEYYdRUVqMmZvWUn9Mf0prQSrl0uHLKP4gOfyFRWa3Pk7g6csxwVP940AX6Wq++6HWKJvo5/wo8+Ufet3/AAZT/WgCeopVIPmIOR1HqKb9qUfeSVf+2ZP8qBeW5/5aqD78UASgq6g4yDVVoIXvvmijIWMnlR3I/wAKkjkQSFVcbW5XB6URndeynqAigfmaAF+xwY4Qr/ukj+VJ9mVfuyzL/wADJ/nVjiigCm8UkZDrcP6fMAePwqTbdL0mjb6pj+tTuAyEetNhbKYPVeDQBFuuh/BE30cj+lQXUs2xFa3bmROVYH+IVfqvc8yQJ6yZ/IE/4UAJ9qA+9DKv/ACf5UyO7hTcrNsGeNwxxVyopfkdX7Z2n6GgBEuYW6TI30YVKHU9GH50jRRv96NW+ozURtLftCi/QY/lQAl5cm1hMuwuB6GluXK2cj4OQhOB16VWvdPaaDy4Dtyfm3OxGKiuoLlbVwZSVKbSm4cnPuKALtnKZIV3RNGAABuxzVXVcwNb3q9YZAH/ANxuG/Lg/wDAaLGzubfzMSooZuFxuH8xTr6C4ubKeA+SwkQqTyMcUAX8Uo6VV064Nzp1vOwwzopYejdCPzq1QAtFFFABRRRQAUUU00AOqpqNx9ksLi4xkxRsyj1ODgfj0qzms7WP3otLUdZ7hN3+6p3n/wBBx+NAFrT7f7JYW9vnJjjVSfUgcmrAGBiqDXNzHfRwssflyFgAp5AHc1Dp97NLc+XM/VCSCMfMDggHvQBdPyagM/8ALSPH4g//AFzVisPUHdb9pA5aOIoxKt/q1PB475rWa6hTG6VRnsTzQBNQTgZ9Kr/agf8AVxSufZSB+ZwKZJJcsu0RBNx2/M3P6UATQDKlz1Y5/wAKl6VXEM5XDTBR6ImP55o+yIeZGkc/7TkfoKAGXsscYjkLqCkin8Dwf0Jp/wBrQn5BJJ/uof50SWsXkuqRKrMCAQBmpLeTzbeOT+8oP6UAQSSTSARrAV3HqzAcfhmngXRHSFPxLf4U9Pnld+w+Uf1qWgCuY7jHzXCj/dTH8zR9nYjLXEzfQgfyFWKKAKV1aRm3kIDswXI3OxyRzToIIHYyLEhQjAO3rU8zbEOOp4FVra5hhgCPIgKFlxn0OBQBcVVUcKB9BS1B9pB+5HK/0Uj9TgUhluD0hVP99v8ACgCxR0quFuW/5axr9Ez/AFpskcwHNwxY8ABQKAJH/esUH3B94j1ptlgW4H913H5MRSLbcY86U/8AAsfyqK1toyJFIc7ZGH32x1z6+9AFzco6sPzpj3EKZzKvHbNN+y2wBJhQ/wC8M0kMKE+YI1UfwgDHFAEa3ULNveVWPZRzipPtafwpK30jb/CrFFAFf7QxHy20pz7Af1qG0kn8gBbfADP95x/eNXqqW8gSNx1bzHwo/wB40APMl1jJiiH1kP8AhTBcXBbAhib6SH/CphGXOZTk/wB0dKlAAGAABQBVc3hb7sYX2cg/ypoW5PWNG/7bH/CrlJkd6AKmybH/AB7w/Uvk/wAqp6Msz6XAxghY85Jfn730rWLDB+YfnVHQ2H9lQZYfxd/c0ASeXcdokH/bVv8ACgfbARtWPHfMhP8ASrYI9aWgCq81yhwYY8epc/4UqyXLciOE/SQ/4VZqNolPK/K3XI4oAjMtyAcwKfXa9Q2kzi2TNvJzk8EHv9asiQgFZOGx17Gksh/ocPugP6UANF0v8UUw/wC2Z/pTHuIG+YSbGHQsNv8AOrdFAFeK7ikXmRAen3qmDoRww/OmTQrIM7QWHTIpiQW8iZMEYPfCgHNAE2eCc9Kq2wMdtFKOjLlvfNOmtoUidgrLhSflcjtSQWoW3jAkkXCAcN7e9AFoEEAjkUtVFikVyizuBjKkgGpNlyOk6H6p/wDXoAnoIB6gGq4e5HVI3/3WxS/aCP8AWQSr9BuH6UAJPbxMhPlISOfujmoLe3hkeaRVZQTtXaxHAGf5k1P9rgwf3gDAHg8H8jTLF/3QBIJYbxj35xQA/wCzAfcmmX/gWf5ijyp1+7ck/wC8oP8AKrGBRQBXxdgfehb/AICV/wAaj3zxyEtCrb+yPnP5gVcpkq7kOOo5oAi+1bf9ZFKn1XI/MVEtxDLejEi/Ih6nuf8A9VW0YOisO4zVaKNJmnd0Vwz4G4Z6DH880AWgQRwQR7UjqHQqe9Qm0iB+QFD/ALDEfpQIJV+5cN/wMA/4UASxMWQE9RwafVQG4ikK4jfPzcEqakFwy/6yCVfcDd/KgCeq91z5aDq7j9Of6Uq3kDNt8wKfRuD+tV7uRw7SRFf3MZbLc9f/AKwP50AX8UYHpWc+oNHHbhvL82VAxLNhRV0SYhDuV6ZJB4oApaT+6N1an/ljOxH+63zD9SR+FaNY9pdJLrLPGGEc8XVhj5kP9Q/6Vr0AOopvSloAWiiigAqN2CKWPQc1JUcsYkjZDkAjtTW41vqZMfiKxkOGdk+oNNW7S81qN7cGeO3gJypGNznHPPoh/Oq8vhaI/wCqnZfYjNT+GrT7NDckndmdkDeoXj+YauipGjy3g9Tqqxw/Lem9Sx9lvHvWn8xIwQBtIyQKdDpYXZuuHO3O0LgAZ61o0ZrmRydCi+l2zR4KFm24DOxJHpU9mE+zRskaoSvIUY570+aeKABpXCg/rUVk6nzVRgy79ykejc/zzQBaqJuZ0HoCalz61BvRZZHdgAMDn/PvQBPRVYXit/qVeX3UcfnRuun4wkQ9zuNAFk9Kq20iRRyIzACNyBk9uo/SnC23cyzSP9DtH6VXNvFHdOgjGZFUqTyc5wf0xQBLFdQrGoDF26kKM808XEjfcgcg92IFWAABgDAooAg/0pv+eSD8W/wpPJlb79w59dgAFWKDigCoLaNpiG3OAv8AG2eTS26JFczRooUEBwFGPY/y/WpYiNrOxxuYnk9u1VpbqJLuJ1bcSGRtvPv/AEoAvUVXFw5+5byn6gL/ADNG+6bpFGn+8+T+goAsVEn7yQv/AArwv9TUMguflBmQbjjaqc/qaclqNoBmmYAdN2P5UAWCygckD8apxXMMVxcK0ijLBhzn+ED+lTLaQDrGG/3ju/nUUoW3uEdEADKVwBjnt/WgBXullIWJZHHcqtPEs7D5LYqP9tgP5ZqWNNi4Jyx5Jp9AEH+ln/niPzNG26P/AC1iH/ACf61PTJX2Lx1PQUAV2FzvC+ep9SI8YH51FbwSeZMPPIIfqAOhAP8APNXE2Rg7mG48k561WFxDHeS7pFAZVPX6g/yFAEot3PW5m/DaP6UfZR3mmP8AwLFAvIj90s/+6hP9KPtQ7RTf9+z/AIUAH2SM9WlP/bRv8aX7JD3Vj9XY/wBaYbwFSUikJ6fcNN89yOVlX/di/wAaAJTawAf6pc4781R0W1gOlQZiTPPQe5qyZRjJW5Y+6kfyqnpEobTYSUnBwfuqcdfpQBo/Y4f7rD6MRSfY4uxkH/bRv8ajE7D7on/4FHmnLdkZEkMnHcIaAHfZR2llH/A6PszDpczD/vn/AAoF4pAIilI/65mj7XGPvLIv+9Gw/pQBHcxSJbSMbhyFUnkD3pFS4gVEEwCAYyUzj260XN1BJAUEqkuQuM+pAqzvjkUjcpBHrQAzZdD/AJbRH/tmf8aMXY7wn8CKdG20+Wxzj7v0qWgCv5lyv3oFb/cf/HFM+0GOTc8MqKeDlc4/KrdIyhgR60AUru7ha0lVZBuZdoB461cV0IAVlP0NVZAWmhgcZ2tuJ/2QOP1xUxtYG5MSA+oGDQA6UEgFeGHIpyMHQMOh/SoTaqo+SSVPo+f50wRzxvsSc4POXXP8qALdFVwbtQOIn/Eg/wAqPPlA+a2kH+6Qf60AF6AbcrjJYhB+PH9abNawogZECbSD8ny8fhUUt1G1xCjhkCksd646D/69W9ySx/KQwI7GgCPyGXhJ5R9SCP15pcXS9Hif6qV/xqSFi0Yz1HB+tPoArmadfvW5PqVYGj7XEOJN6e7rirFFAFaGePyWKupC5xg/iKdaLi1jz1I3H6nmq97DGxZTGpMuFBxyMnBP5H9Kn+yIv+raRD7Mf5HigCxRVbFzH911kHow2mj7Uyf66J19SBuH5igCSTiWM++DUvaqzTRSxFo5FbHPWrIPFACMqsuGAI96zRYQ3McrDdEHcgeXxkDir07+XC746KTj3pitHaWyeYwAUAEmgCpJpbsF8u5O4IUJdQeKJrS7e3EIkjKLjbwQTj1rRjkSVFdGDKehFLQBgSiexFvcXCYZbnczDGMNlTnn3/SrUuv2EWf328+ijNWtTt/tWn3EQ4LIQD6HHBrAsfDiXNtDO1wdsqBwFHqM1vSjSa/eOx00I0Gr1XY6CxvUvoBLHkKT3q2OlU9PsI7CDyoySM55q4OlZTtf3djGfLzPl2FoooqSApKWkoAYc+gqjomDpit/z0eST/vqRj/WrzsqKzN0UZrM0SZhotiEhkZjAhYkYGSoJ5NAFjU3lihWaOQqkbAsB/EMimXpWK8tZzKcFtpXPABB5qSe2lvI9kxWOPuqZJP48fyNKmm2y7d6eYR03nOPwoAhvJoJZFaOciWL+6hfOe2KhsFuYCiiLG8EAycdDkcfQmtdEVFAVQo9AMVXvBsRJf8Ank4b8Oh/Q0AHlSuMyzkD+7GMfqeaLe2iChzGGYnIZuT+dSznbC5H9009VCqAB0GKAFoo6VFJcxRHDyKD6dzQBLVS5KreW7kdCQT6Z6fqKd9pd/8AUwSP7kbR+v8AhUMkU9x5oLoh4GF+YjuOeP5UAXycdeBUD3cKHHmAt6Lyf0qKCBJoUeVnkJHIdjwfp0q0iJGMIiqPQDFAEHnzP/qoG+r8U2Vbny2Z5VQY6Iv9TVuopcNIi++fy/8A10AMSzhUDcC/H8ZyKS7UJbbkUDyyGwB2H/1qs9KgnmhCMjyJhgRgn+lAE4ORkUVRtbtmtYwsckjBdpOMDI46nFTb7lv4Y4h/tHcfy4/nQA/70/sg/U09nRBlmAHuarRQs43STPljkhcKD6e/61KlrApz5asfVvmP60AN+1xk4QmQ+iDP/wCqq13NKQrCEr5TBzuYf/X7ZrQ4A9qhVBLFJu6S5H4dP8/WgBM3R6LEgH+0T/QUbLkjmdB/ux//AF6dauZLaNmPzbcN9e9PeVIxl3VR7mgCIwvty1zL+GAP5UyK1Rxvcu5PQlz0olu43XZES5J/gBPFPE0rAeXbMB23kL/jQA4WsA/5YofcjNRmNI71MKFDI3QY9P8A69PBu/8AnnCP+Bn/AAqCcXAmgdmiHzY6H0NAF1iFGScVEFM3L5C9l9feoVjuJgGaVVAPA2Zz+tSeTMRzct+CigCcAKMAAD2par/Z373M3/jo/pS/ZQfvSyn/AIGRQBM3Q/SqOh4/smDHv/M1ObSLGcyE47yN/jVHRbWI6VbnDg8/dkYdz70Aa1FQfZV7SSj/AIGTSfZm7XMw/EH+lAD2jwd0Z2n9D+FOjkDj0YdRUXkSjpcv+KikME4YOJwSB/c6/rQAt0AzQKQOZB+mT/Snm1gPWGP/AL5FVP8ASHuIRvjLAM2CpGMYB/nVnN2B92E/8CP+FADXs4iMqGVh0IY0kcLMnE8ykcEZz/MU/wAy4X78Cn/cfP8APFRC5WOYmRHjDDqy9/TNAEgjnH3bgH/eTP8AIil/0of88n/Nf8adHcQyHCSo3sGqTPU+lAFDzZxds7xKQgCYVs8nnuB7VY+1Bf8AWo8f1GR+Yptsvm27seDKzNn8cA/kBU8T741Y8EjkehoASOaOT7kisfY0k3AWT+6wz9OhpZIIZOXjQn1I5qJrVcbUlkUEfd3ZH60AWaKqxm5C8NHJg4wcr+vNO+0SL/rIHXHdTuH6UAEfz3czYyFAT+p/mKc9rCzZ2BW9V4P6VBZ3MTR5LgPIzPhuD14/TFXAQRwc0AVFilR3WGcgLyFcbh/jT/NuU+/Crj1jP9DUrcTIfUFf8/lUlAFcXkWcOTG3o4xU6sGHykN7g0pAIwQCPQ1A1pDnKqYz6odv8qAGXDKbyBSM7SWPtnj+ZFWh0rMWKXZLP5u5TnAkXnaPftz9atedMn+tgJH96Ntw/of0oAs0VAl3CxC+YFb0bIP5Gp85HHNAEUtvFMDvjVjjqRzUMcDhAY55FI4Ib5h/jVuoouDIPRs/pQBUuXuMxxsiPuYH5MgkDnofp+tNvr1RCUYywse/l5/CrQw96T2iTH4n/wCsP1qxgYx2oAzLScw6cqxoWnCbzGPmPJ68UmlOXmuSZHfBH3gRz347Vde0hJyq7G9UO00xLeaHJhkUgnJDryfxH+BoAsMPlI74qhon/IJtl4+Vdv5HH9KsefKv+sgbHqh3Cq2guGsGH92eUcjHG8n+RFAGiOlLRRQAtFFFABRRTaAK2puI9Mu5P7kLt+SmpLKPyrG3jx9yNV/IVU17/kB3yjq8LJ+Yx/WtEcDigAorPFxcpfrHKUMbqzbQOVAqrp17tuH82VmWVfMBOcJycj+VAGmLyE3HkeYPMzjHv6VJIgljZWGQwINY0iebKv2RpJA03nBduAD3Oa09s8n+skEa+iDn8zQBH54+yMsrYdTsYdyf/r1L58kn+piOP77naP8AE1Xkt0t7lGVeJCFLHk5ByOfpkflWhQBX+ztIf38rN/sr8q1LHFHEMRoq+uBjNPooAKii5aQ/7f8AQVITgc9KqpcxpuUZdi54QZ70AOh/dXMsXRW+df6/596sFgvLEAe5qhcmc7JtoiVGwSeW2ng1YFqhIMpMrf7fT8ulAAbtCcRBpT0+UcD6mo/38s65KxYB6fMeo/CrgAAAHQVGOblvZR/WgCMWob/WvJIfdsD8hUkcMUf3I1X3A61J0qGS5ijOGkG49FHJ/KgBsP7ueaLoCd6/j1/UH86kmOImwcE8f0qnPLNujmjhKhDgtJwNp68fkakkikcJ5s5IZgNqcD8+tAE7TRQqAzqAOwpv2oN/q4pX9MIQP1xTo7eKPlYwD6nk/nUtAFSWW4KMREqDGPnbn9KcsM5UK0wUDsq/41LNjYB6sv8AMUryJGuXZVHucUAVILZfMmjkeRtrbhliAQeeg981ZS2gQ5WJM+uOaqm6X7aGiVpN6beB1IOR+hNTl7puiRoP9piT+QFAD0G+V2I4X5R/WpaqRR3BjyZlUHJwE56+5p5tyeXuJj7DA/kKAJ8gdxVPUJY1jUM38Y7+9Si0h7h2/wB5mNQTW8Qt7lkiQFfu/L6AH+dAE/2u3UYWQHHGFBNAusj5YZm/4AR/Op027QVxjHFOoArfaH/595f0/wAaabp3H7qGTPckVNIS7eWv/Aj6U8AAYGAKAKhllIJZJ/oFFU9IlkOmwlY5l4PAUY61rt0P0qhoYA0mDH+1/M0ASrcyrnfDIR64p4uiy7lglI/D/GrFRH91Jn+BuvsaAGfaSPvQTD/gOf5UC8h/iYr/ALykVYooAopNCdQO1wRszkHjk/8A1qugg9xVJoY5WuiY1JHyjI9Bn+tTC1t2AKoVzz8pI/lQBYqOZT5ZKj5lO4VH9lx92aZf+BZ/mKPKnA+W4B/3kyf0IoAkMUUyguisCOMjNV7m3jigd496sBwFcgE/SliN0IwFWJgMjkkHj8Kjubgl4o5YmQbwSeoIHP8AhQBLHbSxRqkc5IUYAdQR/Smo1yjOoWN8HJwcHn2qeOeOXhJFY+mefyoH+vb3UGgBguGH37eVfou7+WaclzC7bQ+D6MCD+tTU140kGHQMPcUAMj4kcZyPvf5/I027dkhYJ99vlUe54qM2+2XbDI8eV6dR19D/AEqIvO118yrKsIz8nB3H2+mfzoAurFGIljKhlAAwRmojaRDlN0Z/2GI/TpQt1GW2uxjb+642/wA6nBBHBz9KAKkiTRlCJd+G4Dj+oqQXLJjz4mT/AGl+ZfzqScZjH+8P5ipKAGJKkgBRgw9jUd05WEhfvv8AKv1PH/1/wpXtonbdt2v/AHlOD+lVSk5ugFcSiEZAfjk//Wz+dAFzywlvsXoq4H4U6M5jU+oFQfadvEyNH2yRkfmKkt2DQJtYHCjkHNAEjorrtdQw9CM1B9lRDmFmiPovT8ulWKKAK/mXEf34xKv96M4P5H+h/CmxXEZeQ7sd8EYPT3q1VG6iWe5ELIGDbSSewB//AFUATWqkxmRvvSfMR7dh+VWKreS8f+pmbj+GT5h/iKDcvEP9IiKgfxpyKALPFFZdvM09+JLWR3gwd+/7pPtVuyuXuVkLRlNjFevX1oAsms/ScBr1P7l0w/MKf61eDqWwGGfTPNULD5dQ1FPWVX/NQP8A2WgDRHSlpvQUo6UALRRRQAVUuL22tmxNMiHrgmrdYWtaNJf3CyxyKuFwc/WrpqLlaTsjWlGEp2m7IXVNRtLmzEMU6M0k0K4HcGRc/pmtR7mNSF3bn/uLya5S68PyWkCTvIrqJY1IGQcFwMgj61uWukWbQho/tCZ+8ouZBg9+9VVjCLtB3KrxpRlanK482dxNdtP5rQK2BgkZwO30q0tnEGDyfvXAwC/b6CoP7Gtsffuuf+nqT/Gj+xrb+/df+BUn+NZGBfAGMUvHrWf/AGPbf89Lr/wKk/xo/se1/wCel3/4Eyf40AWLtPMjCA4LNwc+xNPt5fNgVjw2MMPQ96zJLK1DhInuZGPBAuJDj8SeP/11GmkR/awkslwiMCyqlxJjI6gnPJ5/SgDWkuY0ON25v7qjJP5U0PcS/wCrQRr6ucn8h/jVSPQrOMfIbhc9cXMn+NP/ALGtv791/wCBUn+NAE4tg3M7tIfQ8D8qkt1CwAABevAqp/ZFv2kuv/AmT/GmLpdqUDtJcL64uZAPyzQBoyKHRlIBDAjFRWrkwBXPzRko2T6f/W5rONhbvxAbxz03fapAPzzTP7GiW4UTzXBSQdFncDd6E5549fSgDUa7iBwG3t6JzUavPJI7RxqmcDMnX8h/jUC6JaIMKbhR6C5k/wAaRdKt2kcFrkbSAMXD8jH1oAti2L/66V5PYfKPyFSxxxxjEaqv0FUv7ItQOXuuP+nmT/GoWsbMNtje7lb0S5kOP/HsUAajqHRkIBDAjmqqSYjiWRhvRyrZPoDj8+DVMaP5pyZ7mFf7ouHY/nnFI2jWyTpG8k7LIMZaZi24c9aANFruPdhC0hHZFJoEly/3IljHrI3P5D/Gqw0a3AAEt0B6C4bj9aX+x4P+e13/AOBD/wCNAEskMjPGJZ2OW6KAo6H8alS1hRtyxjd/ebk/maoyadbQld09wAW5JnYkfr/nNR/Ybdx+6+3SDsfOcD8yaANC74Ecg6pIp/A8H9CamYgIT2A6VkNpJdSN0yD0a5cn8s4pINJVoEme5u2bbu2+c2CfTr60Aa0QCQICQMKOtMa6hU7fMBb0HJqiNCs3QM73D5GctOx/rSnS7OFcC4uEHoLhh/WgC59oY/6uCQj1bCj9aiX7S8TYSPa2Ty5z1+lVDZ2X8M905H92Z2/rQtjG4yi3hOSOJ2UD8N1AFu1+1PaxEPGPlA+6SelS7LnHzToPpH/iazk0l9oHmSpycZuH4/AGnDRAeWvbrH+xK4/mTQBcjhkfeTcOCTjKgD+Yp/2YnrcTH8QP6VQXRY5Msbu+UgngTkCl/sGL/n91D/wINAF1rWPaSXlPHeQ1S0W1jOlQkGRTz0kb1PvTW0OFVyb6/A97g1S0rSYGsIt99eozFhtE5H8RoA3fs2Ok8w/4Fn+YpGt5ChAuZCPQhT/SqX9gxf8AP7f/APgQaDoUQGftt/x/08GgC5Gtw0albkdOhjz/AFp226H/AC0iP1Qj+tUF0YOisLu7UlRwZWIH5YpP7Hdf+Wsrn1+0SL+maALVv9pKyMFhYNI2fmI6centT4ZpFjUNCzAfLlCD0qimmhFHmLecZ5W4OPyzQtpaso82S7TH/TV1H86ANEXcOcOxjPo4xUysrD5WBBrMXTrOTIF1cHPb7S3+NKNAsc7lM4PqJ2z/ADoAvxYG8dgxpgG++J7RpgfUnn+Qqh/Y0blgtzdoFO0Ynbnvk8/hUMOlsUL+dK+SQMzupIB+vNAGzJBFL/rI1bHcjmoDb7JlEMrplT1O4frzVL+z4l++t8o9VuGb+RpyWNq7hUuLnBBzmd8j8zkUAXs3SDpHKPY7T/Wj7Uqn96jx+7LkfmOKr/2Pb9prr/wIf/Gj+x4P+e13/wCBDf40ATvPHvWQOpAU5wfx/pTrVSI9z/ec7z+NZ02j2qyJGjzb5Dht0rEkdT/n3pX0RVO6O6uiP7r3D/zBoA1iqsu1lBB7GoDaoDmIvEf9g8fl0rPFnCpAmlu4s9Cbhip/Gp10qFhlbm6P0nb/ABoAml+0pE2SkqgZz90/4fyp4u4xgSBov94cfnVWTS4kRmNxdHAzgzNinHSYiPmuLvnqPPOKALvmIyFwwK46g1FaA+V5hGGlO8/0/TFZs2jxKyxwXFyruckeaSMdyRTv7O8niaW6K/3o5m/UZoA18DGKrJbRsu4ZR8nlTjPP61Wj063kG6O6uj64nPFKmlxup/0i6HJHEzY60AWv9Jj6FZR6H5TQLtAQsuYmPZ/8ar/2TF/z83f/AH/NIdIiKlTcXZB7GZqANAMCu4EEeoNVICZLlpm6MCF/3QQP1qjPo8cWxbe4ulLtjaJmxjvQLFIisc8lyin+JZjj8D1HbigDa7c01lDKVYAqeoqgNLgcblubpge4nb/Gl/smL/n5u/8Av+aAFk0uLa5tyYXYfeUmo4UurCJYwqyxqCTjg0/+yYv+fm7/AO/5pP7Jhxj7Rd4/67mgCraXCTakZXZY9gOMLjdn1Oaet3b2ms3fmyoqyRRMpz15YH+Qqc6RBtO6e629TmY1gtov2vUZ0gcokaIcuxYkEt/gaumoylaTsjWlGEpWm7I6KLU7OZgqXEZYnAGaujoK5my8OTQXcUrTIVRgxFdMowoFVVjCLtB3RVeFOMrU5XQtFFFZGAU2nUlAGdrvGkXDf3AH/wC+SD/SrH/Hvc4/5Zzc+wbv+f8AT3qPWY/M0a+QdWt5APrtNS/LcWiMSBuAYH0PUGgCxQTjkmqcV40sYEaGSUcNjoCKf5LON1xJlRztXgD6+tADmuAW2RAyN7dB+NN8l5eZ5Mr/AHEOB+dRSXaLao9rs2NIIweirzyaksp3lDpMoE0R2tjofegCR0VPKCKFVW6AYpLpGaLcg+eM71+o/wAmnT/dU+jr/MUss0cK5dgM9B3NADo3WSNXX7rDIoeRIxl2Cj3NUYXm8xoUHlITuQuOcHtj6/pVpLZFO5syP6vz/wDqoAYZpJeII+P778D8O5psNsrrumJkIY8HhevpVuoouDJ7OaAJQAAAAB9KimhEsbL0J6H0PrRLOkRwTlz0Uck1H/pE3UiFfblv/rUALFcr5AeVgrDhhnvUYmkeZ/IjyCB8zcDv270nkR21wsmC4fhmfkhux/n+lWOlwPdf6/8A16AIxbmTmeQuP7o+VasIiooVFCj0AxSj1qGS5SNtgy7/AN1Rk0ATVTvwQqup+ZSWU57gdPxxUmbmTssI9/mb/CmPbINjSM0h3DJfkfl070AOW8SRQYFeXPoOB9TS7biT77iJfReT+dMhdIHlikYBUbcufQ9vw5/Sn/aWcfuYnf3I2j9f8KAGtbxoUfaWfeMsxyaneWOL77gVWmjmeJjJIAP7qdvxqaO3hQ5VAW/vHk/maAGfaHk/1ETMP7zDaP1/wpsVvMEwZ9oJJ2oOBn3NW6z7zKahat5jYZipXPGMHmgCSG2jaNQzOxGRguQOPpU6W0CHKxJn1xWV523VY2YyDMjLs7Y5/wA/hW1QAYxUIGRKmSBuPI7ZFTVDKo3ZYZRvlYdsUAULXD2U0bHzCsrABn255qbR2zaFTnKOwPcde3tVhbS3VSohjw3UbRzUyIkahUUKPQDFAEf3JT2D/oalproHXBqPe0RxJ07NQBT1sR/Zdzf6wEbBk88jtWXbG3ktLaJtqtuaR5DwQu9uB7mujYI4GQG9O9UtFwNKizjOX/8AQjQBoDoKilJPyL1Y/kKVpPm2oNzfypUTGWY5Y9TQA8AAADoKqaln7FIyyNGQCQVOMnFW6jmginXbKiuPQ0AZ96zrY27rM4+4CFP3s4rSjXbGq+gAqtJawO0cQjG1eeD0q0qhVCjoBgUANeGKT78at9VzURtIv4dyf7rkfpVimyEKhJoAqxwShNyTsM54YA0sTTW8ao0W9VGN0fP5jr/Oh7hrZreLyiRIQhbPQ0xtQAm2+W3lCQRl/wDa9KALMdxFJwrjPcHg/rTJIkluPnQHanX05/8ArVJJFHIP3iA+57VXSBlkk8iUqBgYb5h+tAEnlTR/6qYkf3ZOf160faHj/wBdEy/7S8igSzR/62Ekf3o+R+XX+dNluo/JZozl+gU8HNAEcLrPd+crAqMqnPb1/HP6Cr1VBaRb0Q5DBOSvBJ9SafsuI/uSCQejjn86ALBGRg1A1qgOYiYm/wBjp+VILoKwWZGiY9N3Q/jU45FAFSVp0jIkUSIf4l4/SpluYmB+fBA5B4IpZuiD1cVDdRJcSrCUBz8zMOoA9/rQA+3UyFp2HLjC+y1YqsIpov8AUybkH8L/AONOjuVLBJR5bnoCc5+hoAWW3jdt3KuP4lOD/wDXqGJp4o13L5qHkleGH1FWn+4T7UkIxCg/2RQA2KeOXhWGe4PBqWo5YY5fvLz2I6j8arTG4tkPluJQeFVvvf8A16AJI/3ty8pHyx/Kn9f6frUp5uR7Kf5iobaWNVWE5R1HKvwT71MvNw3so/rQBG1sAd0LeU3t0P1FJ9oeL/Xpgf305FOu5/s9s8vGV6Z7modPu3ug+8KQuPnXoeOlAFtHV1BVgR7GnVUVYZHY28oWRfvbDn8xSmeSFSbhMqOrp0xQA65YuywISC5+Yjso6/4fjVaxUHU79lGAPLjHthc/1qxaHzQ1wSC0g4HoO1QaZ81xqL5+9dYH4IgoAv0o6UUUALRRRQAUUUnegCO4j8yCRP76kfpWfo8f2jR7KWdy4a3Q7c4HKjr61pNVDQvl0e3X/nmpj/75JX+lABfs1irTQqArAKwA4U9j+Wf0p8F5E0bJKXJRdxZ1xuB7irU0SzRPG4BVhg5FVbC2RFcNuaRR5Z3nPHagCA2rNc3ECwn7NJgk5wFPqtW7e3FsZJJJWd2xudhjgU+W5CtsjBkk/ujt9ajMOVMl0wYDkIPuj/GgBs07zRnyVwn/AD0bp17Cp4oEjO/lpD1dutUbm982yWS3yqmTY/HKj/OKsWErv5kMrbniI+cdweR+lAE08ZdQU4kU5U+9OglEsYYDGeq9wacSoBJIAHU9qoSTOsrSW6jym+V2boD2IoAvSSJEu52wKrIZZncITEhwcsPmPHp+FSx26hvMc+a/95v6DtTvu3GezLj8v/10AEUKRZKj5j1Ynk1KOlFRSzpFgM3zHoo5JoAdLGssbI3Q96qLdbWRXBMyZQqOSTxz+lS4nm+9+6T+6OWNQ3ES2rLNGOAQJPUj1/p+NAE22WfmRjEn9xep+pqaOJIk2ooUdT702WdIsZOWPQDkmots833z5Mf90feP40APluERti5dz0VOTUUi3DxFpHEa/wB1OT+dWYokiXCDFOIyCD6UAQiCGPLlAT/eb5jUY1CI20s6hysTbSMcnp/jU0JPlYxyvGPXFUIopttystruSVi4UuOegx19qAL0MnnxksjICcYfqadCSYwG6rwar6fDLCJS4Kq7ZRC27aPrU4Gycjs4/UUAS1FJbQSuGkiRmHQkZqWigCGVFWWOQqOPlzjpU1NkUOhU96SJyyDPBHDZoAkprqGUg9DS9qKAI4mJG1vvLxz3qSmOm7kcMOhoSTdweGHagCSkopaAImiTnCgHHBHFUNJhjm06NnXqXGAePvGtM9Kz9D/5BUX+8/8A6GaALscSxjCggfWn0UUALTGYKCaVmCjJqNFLkO4+goAWIHBZvvPz9BUlFLQAVDJ88ip2HJqRjgZJwO9MiGQXI5Y/pQBWvIJ5pYmjZAsTb8Huaj+wSGYrvTyjMJv9rPp9K0aKAEJAXPamQj5Nx6sc0k3ICD+I8/SpaAGSyrDG0jnCqMmq8T296W+TJUjO5cEVLdoJLaRCpYEdF61VsIHjlmmk3jfhV8wjOAO9AEiwyJI/kynAA+V+R+dSLc4YJOPLc9D/AAn6GpIPubv7xzzT2VWUqwyDQAEBlwQCCMGoPIaL/j3faB/A3K//AFqDDJDzbuNv9x+n4elKlwrNskBjf+639DQBDJdKrR+cDGQc4PIP0P1xU1sp2GVx88nJHp6CoZkFzdeWw3RRjL+59P0z+FSGKSI5gfj+4/T8DQBZxTZI0kUq6hh6Goo7lSwSQGN/7rf0NT0AU5Ulgibym3pj7rHkfQ1NDMkg2qSGXqp4I/Clm5AX+8w/L/IolgSXBZeR0YdRQBISACT0FV4QZpTMw+UcIPb1qCZ51fyDmSMDLuv3gvpVyJ45EHlkFQMYHYUALJGkq7XUEe/aqqebBK+0GVOM5PzAf1q7VdmZVmeNQxDcAnHQUAMljjvo0KOQyHcp7g+4psUclnGwAMqcuWHUsT2FJE0V3EsyEwytnnvkevrUonaI4uAB6Ov3T/hQBV09WmvZrhy7BQFR2XbkfSrU/wC9kW3HQ/M59vT88VMzqsZkyCAM5zUVshCGRx87/Mfb0FACvbKW3RkxvnOV6fiKqaGG+yzO5BLXEvIGM4bH9K0W4BNZ+i/8guPH8bO35sT/AFoA0aWkooAWiiigAppOOadUM8fmROn94EULca3Ipr23hB8yZV+pxVXQZUks5VRgyrcS8g8YLlh+jCsCLw5fSNlyie5Oa0dJtp9NvpbJSriWNZg/Rc5Kt9eNtdFSnTjG8ZXZ1VaVGEfdldm9LMkSZkbHYe9Up/MLi4O6GHpJj7xHY/n+lWobdUbex3yd2P8AT0qZlDIVIyCMEVznIZLXqLBLHaxtGwAcFlxuUnlvepre4aKSaKZjMoQSI+Oq+n1qIwTRaiR8nlOmxGk5+XOStXYra3tFZ0G0Y5YnOBQBX+yvJdyMNi20oG5T/GcfpToGSFWjt498hbB5yOPU1IzPcZIJig/v9C309BUbTrZTpCI/3TsPmHReMc/jQBMLcuQ9w289l/hFTlFZNpA2kYxTqKAK9uxR2gc5Zfuk/wAS064ZUCu3AVqivGGVEWWnU5UD+R9qbFH9pj82Rtz9Ao6If6n3oAkDTXHKkxRnufvGpYoEiyVHzHqx5J/GnRuGiV+ACAagaV5mK2+AoPMh6fQUASyzRxKC7AA8AetQt51wpXHlRkY+YZY/hUsVukZ3nLOerNyaloAoMTa2jyQxBpFyGLHnjOTmm3GoGMQAMiGVN5Z87QPwqeeJ5FmhRgu8Z5XPB4NRfYJCkP74CSJdm4L1X0xQBdjbdErZByByvSnVHBCIIEiU5CADJqWgCEfLO69mAYf1qXtyKimGNsn93r9KlHSgAxUU4OzcoyynIxUtFACBgVBByDS1Ev7t9nRW+77VLQAVFICjGRRn+8PUVNSUAICCAQcg0tQ/6ljx+7Pp/DUwOR1oAKY8aucngjoR1FPooAiBkj6/OvqOtOWVG4DD6U+kZVb7yg/UUABORxVDRONKi+r/APoRq2YUwdq7eOxxVHSYll06NmyMlxgHj7xoA0WkRerAUzzGfiMcf3jSxwRx8qOvrUlAEYi5y53t79BUlFLQAlFFROxY7E6927CgAb9623+AdfepaRVCqABwKWgAopailY5CL95v0oARPnmL9l4Hv61KOlIqhVCjoKWgAqOb7mB1bC/n/wDWqSoj88w9E5/GgCUDAA9KKKWgBKiuDCE/f7dueN1TVnaupZIgFOPMyX67fw70APgWRYhJAwdGydrHn8DU8Vwkh24KuOqMMGodM3CyXcpU5J/3uetWZYUmUB1Bx0PcUADxpKm11DA9jUPlyw/6pi6D+Bzz+Bo/e25zkyx+/wB5f8anR1kQMjBlNAEEUqzTDGQVByG4INSXEvlR5xljwo9TUZiEjPKWKENww9B2+lQQSs8we56DiNv4T7/WgC3bxeUnzcux3MfU02S3VmLoTHJ/eXv9anooAq+fJD8s6kjtIo4/H0qvNaPPslD74yMtEWIU/iKvXHELDON3H0zVdCELNaOJEH3o89PpQBRuts80VpEojXO0r5fzJg/eBrSupvIg3mMyKOGwegpQ0d1EV55+8DwRVC6tpWuVjZzNG3Cpuxs9z6/jQA8KJmQ2rEw4DsjfdJ7D2+lXIp1kYqQUkHJQ9RTreBbeIRoBjufWllhSVQHXOOh7igBtzKsNtJIxAVVJJ9gKz9Hu7ddNtYjMvmLEoYZ6HHNM1hZ/sgtAfMFy4hDdwCec+vGfyrIl8M3a8xyRvW9KnTmvflY6aFOlNWqSsdarBhlTxTx0rM0Ozls7ERzfeycjOa0x0FZTSUmkzCcVGTSd0LRRRUkhTcetOpKAENZ2ofudQ0+46De0DH0DjI/8eVR+NaVUNbjZ9KnZBmSICZAO7IQwH5igC+OlFNjdZY1kQ5VwGB9jUMk7FzHANz9yei0AF20QTa+SxOVA+9nsRVGSZ403XSF5EICxL3z0PvWjDAIzuY75D1Y1De2pnRTG2yRG3q2M4I7UALKkOoWoyxMbgHg1Rj8y6ge2cZODF5hHDY6H69an0+ziSHGWba+7af4G7j6VZupEhVST8ynKr3Pb+tADoI2ghCySs5HVmphlef5YCVTvIR1+lQXTskXnXCsUBysKD+dJc+ZsF7bS5jRQfLHQjnNAF2GJYlIXqeSx5JqCXFvKZSP3T/fHoexxQt9HJGDEGdm+6mOfx9BT44CXEk5DyDoOy/SgCKJXnyJTtQHOzPJ+tXFACgAYAGAKpTN5epQEyNiQMMZwBxUccQ/tbEbyFYly+XJBJ6CgDSoopaAIZhtKyAcjj8KlHI46UEZGD0qOEkAxnqvT6UASUUUtADSAQQelRxEgmM9V7+oqWo5RgiReq/yoAkooByAR0NFADZE3rtP4H0pI3LLhvvDgin1HInO9OG7+9AEnaimRvvXPfuKfQAVEVaM5jGV7rUtFADUcOMr/APqp3amNEGO4ZVvUU3MqdQHHqOtAE1JTVkVuh59D1p1AAelZ+hf8gqL/AHn/APQzWgelZ+h/8gqL/ef/ANDagDQoopGdVGScUAOppOOpwKZ5jN/q1P1bgUCLdzIS3t0FADdzTHC/LH6nqalVQi4UYFKAMUUAFFFIxCjJOKABm2gk9BTIlJ+dvvN+gpFBlO5vu/wj/GpaACilpKAGyOEUk0kSFU+b7x5P1pv+sm/2U/nUtABS0UUAJUR+eYeic/jT3bYhPpSRLtQZ6nk0APoopaAEqtNH5ZaWFgjfxA9Gq1WZqSFp4kjkkEsjcAMcAdzigCQO0qrAoKHkyZ6j6etXDGhj8soNmMbfao5IFcKc4dR8rjqKakzIwjn4bs/8Lf4GgBMS2/Kkyxf3e6/T1qaORJFDI2RTscVTkZPtflxOYpzyMj5XoAdf/NFs2uysTu2DJHHX9ag0y3kVzJIoTChFUDBx6ketWIpt9xtlGyRRtAPf6Uy9gJjeSGTypDglvUDtQBHLcI0zgBoZ1+6ezVJatiQ/aBsuG659OwFRafaAOLqRWEjDC723EfjV+SJJU2sPofSgB46dKKq+Y9sQsp3RdA/p9asqcgHrnvQBn3I87WbSIfdhV5z9cbR/6Eav4x0qhY/vtRvrjsHWFfooyf1Yj8K0aAE70tFFAC0UUUAFFFFABTSoOQeQR3p1MzyaAMnRxNJYLaEmNLZmgY5+ZtpIH6Y/OtaNFjQKihR7Vn2v7nV76HosuydfckbWx/3yPzrSHSgAooqGeYoQka75G6L6e5oAgu38iUSxjdI3BTP3h6+2KhR2nXdbSJLKx+dz0QY6AVbjthtfzSXeQYdv6D2rPKmz1OXyIAI3RQx6Kp9aALVpdBrFHk+Zh8pA+uKrwwO0s0cRBgLH5cZVOf1P06UtnbRiQeWzeUcgSd29h6CtREVECqoVR0AHSgCOCBIVwvJPVj1NS0UtAFeW0hlfeyAv2b0p0AXBYABj9846mpai+5KR2fkfWgCWlpKWgBKik+R1kHrhvpU1NZQwIPQ0ALS1FGxBMbdR0PqKkoAWkIyCKWkoAiU+U2xvun7p9PapaR0DqVNMjcglH+8Oh9aAJaSiloAikQ53pww/WljkDrx1HUelPpjxhjnlWHcUAPpahEjJgS9+jDpUoOehzQAUUUtADHRX+8oP4U3yV7ZH0Y1JS0AQlGAOJXHHQ4NUNKR206MpKUXcwwFB/iNah6VQ0P8A5BUX+8//AKG1AFhIDz5kjP8AmKkWJFOQoz60+igAoopaACikqNpPm2p8zfyoAexCgknAFRKDKQ7fd/hH+NOWPJDSHefTsKkoAKWiigAqKRyMKv3j09qdI4Rc9T2HrSRpjJblz1NAComxMD6mnUUUALSUtMkfYucZPYetADG+eQL2Xk/0qWmRptBLcseSafQAtFFFACdKgjjVpDOV+Y8KfanzHgIOrcVIoCqAOgGKACmyRrIpV1DKexp1FAFG4+028TiFty/wseSn19aggClBd3ErtMqkKD0/AVq1n3lojOpRMknJX+o9KAH20Mklr/pBIYtuUjqvoajjlM03kyt+7Q43D/lpUV5fMts2CXVudyr91cdD71Ys7ERWflycljuODnafagC8BxRVaOR4nEU5zn7j9j7H3qzQAEZGDyKpyq1mjyw48peWjPQDvj/CrlZ2tsfsDxLnfcEQrg8/McZ/AZP4UAO0VCNLhdwQ82ZmB6gsd2P1q/2poVUQKowoGBinDoKAFooooAKKKKACiiigAqGaVIlLSOFUdyamrF17TJNQSMwkb0b+I8Yq4RUpJSdkXTjGUlGTsipfa1aC9tZ4XJaJirkdPLI+b8iAfwro1+6Oe1c5aeGEBBupN3Q7RV7TribyDY5LXNs3lOx5wB91j65XH45q60acXam7muIjRjK1J3L80xDiKIbpT27L7mnQwiIEnLO33mPelhhWIHHLHlmPU1JWJzhVOZxOHHIt0++R/F7D2p0jG4dooyQgPzsO/wDsj/Gp8BI9saj5R8q9KAKb3kZskmEbAb9qqR0IOKsWlwt1EXUFcMVIPqKoLaXLWbRPGi5l34LfeBOce1W7FGhVonG3ncq5zgelAFulpKWgAqOVSw+XhgcipKSgBsbB1B6e1PqFv3cmf4W6+xqWgBaSlooAjkQsAw4ZehpY3DoCOPUelOqJ/wB2+8D5T94CgCWlpAcjg0UAFMkTcARww6GpKSgBiSZ+U8MO1SVG8YfnoR0amrIVISThux7GgCakoooACAeDUXllOYiB/snpUtFAEXmlf9YhHuOlSKwb7pBpaY0SE5xg+o4oAfS1FskXpL+YpP3w7oaAJT0qhoX/ACCov95//Q2q0XlAOUH4GqGku6adGI4y43Pg5x/EaANWioFads5RV+pp22U9ZAPoKAJCQOpxUZmGcICx9qPJXOWy596kAAGAMUARbZJPvEKvoOtPVVVcAYFOooAKWkooAWmO4QZJ+gpHkCnHVj0FIsZzvf5m/QUAEalmEjjB/hHpUlFFAC0UUlAATgZNRIC7+Yeg4Uf1ofMj+WPujlj/AEqUAAdAKACilooAKQnA5paikJZhGO/JPtQAifO5kPTotS0AADAGBRQAtFFFACVAXVfNmfhF/kOtSSttX1J4AqK4tzJZvCOWZduSetAFeN2ctOkLCNuWRsfMPUVejZXjUoQVI4Iqlp9pJBI7OqoCoGxTnJ9alcNbOZEBMbH5lHb3FAE8kayoUdcqagWRrdxHMSUP3HP8jVlWDKGUgg9CKR0V0KsAwPUUAOrA1DVIItcjWc/u7YErj/nowx+gJ/OtC4uP7Ohd52Jt0BIcdR7VmN4fNzbLNO5S7k+eTHTcxzj8OlaU1BytPY1oqm5r2mxsWt5BdANDKrewNWh0rmtK0Ke11ESykGNRkEHnNdKOgp1YwjK0HdDrQpwnam7oWiiisjEKKKKACiiigAptOpKAEx1rOm/0TVoZ+kd0PJk9nGSp/LcPyrSxVbUbb7XZSRKdrkZRv7rA5B/MCgCzxVaV2mcwxHAH329B7VVTU0nsY5QfL3LmUkZ8sjqMeue1NnnlitvPsynkJzzyXOcEGgC1Pcw2RhiKkK5xkDhR6n8TVaYNa30Er3DESF9wJ+XGOOKt3BjmUwFd3mKRnsKZbWRWOMXLec6fdLDIWgC1GyugdejAEU2ZTjeg+Zf19qkooARWBUEcg0tRL+7kKdm5WpaAFooooAayhgQe9MiY8o33l/UVJUcqnh0+8v60ASUtNRw65WloAWkpaSgCEkwn1jP/AI7/APWqbqOKKiJMJ9Yz/wCO/wD1qAJaWk6jiigApGUMCGHFOpKAIctFwcuvqOoqVWVhlSDS1G0QJypKt6igCSlqEOyYEgJH94dKkVgwypBoAdSUUtACUUtFADT0qjof/IKi/wB5/wD0NqvnpVDQv+QVF/vP/wChtQBfopaKAEopaKACik6VGZcnCAsfboKAJCQBknFRGQsdsYz/ALXYUCMscyNn2HSpQABgDA9qAGJGF56sepp9FFAC0UUlABUbMzNsTg929KGZmbYnB7t6U9VCjAoAFUIMAUtFFAC0UUh469KAGu2xd1JEpAy33m5NMGZX3H7i9B61NQAtFFFABSUtRSscBV+83AoARf3kpf8AhXgf41LSKoVQo6AYpaAM+9u1cPBE0rTKekQ7+9PS6aBYY7sEO4A34+Ut6fWppbZHfzU+SXGAw/rVKGArMr37s8iviM5+Un2A70AWiDaMWH+oJ+YD+D/61WQQRkYNVJ7iRbuKCNUffncCfuj1pi3EcEjKjgwgkHH/ACzPv7UAM1Afary2sRypPnS/7ingfi2PyNaBGRVDSf8ASGuL8/8ALw2I/aNeB+ZyfxrRxQDEA7UtFFAC0UUUAFFFFABRRRQAUUUUAFJS03vQBmQRpbatLbuo2Tt9phJHG/o4+vQ/ifSm2tvJNayW8sRihZmyc/MecjFT6jbNdRfum23ETb4XPZh/Q9D9aksrsXdqkqgqeQ6k8qw4K/gaV1a4ronhhSFNqLgHknuT71JSUtMYtJS0UARyKWXj7wORSo4dQw/EU6oX/dMXH3WPzAdvegCalpKKAFpKWigCFwY23qPl/iAqRSCoIPFLUJ/dMT/yzPX/AGaAJqWkooAKKWkoAiIaI/KNyenpUiMGAIOaWo2j53IdrfoaAJKWokky21xtb0qSgBaSlooASozEhOQCD/snFS0lAEe2VfusGHoRik80j/WKV9+1S0UARiaM9JF/Onhgehz+NKVB6gGmGGP/AJ5r+AoAcelUND/5BUX1f/0NqtmFOcZH0Y1R0iJZNNiYllyWGFbAHzGgDSyPUU0yovVx+dNW3jHVQ3+9zUgRV6Ko+goAZ5yn7mWPtR++b0QfmakooAj8oH75Z/qcCpAABgAAe1FLQAlFLRQAUUUx3CDk/QetADiQBknFRFmkJEfC92oCNIcycDsoNSgAAYxxQAiqEUAUtFFABS0UlABULEyttH3B94jvSyMXYxocf3j6VIqhVAUYAoAUAAAAAAdKKKWgAoopKAAnA5qOP5mMh78D6UjEyP5YztH3iP5VKAAAAAMUAFFFLQAlIRninU3FAGe1tJZCWW2HmlgOHP3RVK7V5kV/NBuLz9wgC4Cr1Y++Bk8+lbTuEDMxwqjJOelZtgGuZm1GQEBxshH92P1/E8/TFK6tcLo1IYkhhSKNdqIoUD0AGBT6YDwOTTqYC0UUUAFFFFABRRRQAUUUUAFFFFABTCcU+kwPSgDltU8QS+Y8FupTadpYjmm6JJd2cpnuFcW9w4VmPZjwCfr0/EVvNpdqbo3JhUyH16flU81vHPbvC6go67SPWumdWHJywidlSvT9nyU42Jeo4pR0rO02ZwJLO4YtPb4G4/xofuv+PT6g1ojpXMcYtFFFABSEZyD0NLSUARITG3lnp/Cf6VLTZEDrg59j6U2Jy2Vbhl6+9AEtFJS0AJQRkEHoaWkoAh5h6nMf/oNTA55ByKKiKmM5Tle60AS0tNRg4yppaAFpKWigBjqHGGFM/eJ33r+RqWloAjWRW4yQfQ0+msiv1GT60zEifdO8ejdaAJaWohOvRsqfQinggjgj86AHUUlLQAUlLRQAh6Vn6F/yCov95/8A0M1oHpVDQv8AkFRf7z/+htQBfpaKKACiiigAopM0xpUU43c+goAfTWdV6nFM3SP0ARfU9acsSqcnLH1NADdzv9wYHq1OSMKckksepNPooAKWkpaACiikzjrQAVEzlmKxnkdW7CgkynC8IOretSKoVQAMAUAIiBFwPxNOoooAKWiigAqORyMKv3j09qV3CKWNNiU8s+dzfoKAHIgRcDr1NOoooAWiiigApvrTqq310tnbPMwyRwqjqx7D86AMzXpZ7gNZWil2275cHGF7DPuf0BrHstZurBhFMGdBxtYYIrp9OtWggZpjunmO+U+p9Pw6fhRdabbXZBmiUlTkMODXTRrRjHlnG510K8IxcakbomtpxPbxygEBxkA1OOgpqqqqAAABwAKdXO7X0OV2u7C0UUUhBRRRQAUUUUAFFFFABRRRQAUlLSUAFFFFAGfqUToyXsCl5rfO5R/Gh+8v16EfT3q5DKk8KSxMGRwGU+oqSspW/su7MTj/AEOd8xuP+WTn+E+xPT8vSgDVpaQdKWgAooooASo5EJO5OHHQ+tS0mKAGRuHHQg9xT6jkQk7k4ftSxuHHoR1FAElFJS0AJRS0UARMjBt0Zwe49aVZA3B4PoafTXRXHPX1oAdS1Dl4+Dll9R1FSKwYZBBoAdRSUtACUUtFACEA9ajMKE5AKn/ZOKlpKAItsi/dkz7MKPMkH3oz/wAB5qakoAj84Dqrj/gNHnp/ex9RUlFAEfmoVOGB47VR0Z1j0yMOwU7nyCf9o1oMqkcqD+FUNGjSTTIzIiscvywz/G1AF3z4+zg/SjzlPQMfopp6oifdVV+gxS0AR+Yx+7G348UmJm6sqew5qWigCPyQfvlm+p4p6qqj5QB9KWloASilooASloooAKKQkAZJqMyFjiLn1Y9KAHM4Qc0zDSnLZVPT1pyRgHLEs3qafQAAADAGKKWigBKWiigAprMFGSaGYKMk1EqmRt7j5f4V/wAaABVMjb3HH8I/xqaiigBaKKKACiikoAQ+vpWbH/xMNRMx/wCPa1YrH/tv3b6Dp+Z7Cn6hcSSP9htD+/kHzP1ES/3j/QVct4I7e3SGIYRBgf59aAJKKKKACiiigBaKKKACiiigAooooAKKKKACiiigAooooAKKKKAEqO4gjuYXhmUNG4wQalqhqV9HYQGVyxOflA7mmouTstyoxcnyx3I7SeS0uRYXTlsg+RKT98D+E/7Q/Uc1pDpXD+be6zfqVySDlRnhK6ixuZCzWl38tzEPvdpF/vD/ADxWtai6TSb1Nq9B0Goyepo0Ug6UtYnOFFFFACVHIhJ3Jw/apaSgBkb7x6HuKfTHj3HK/K3rSLIQwSThvXsaAJaKSloAKSlooASo2i53IdrfzqWkoAi80rxIpH+0OlSBgwyDmlqMxKTlcqf9mgCSlqHMqdQHHqOtPWRW4B59D1oAfRSCloAKKKKACiiigBD0qhoX/IKi/wB5/wD0NqvnpVDQv+QVF/vP/wChtQBoUUUUAFFFFABRRSZoAWims6qMscVH5jP/AKtTj+83AoAlzjk8VGZhnCAufak8rdzIxb26CpVAAwAAPagCLYznMh4/uipQABgAD6UUtACUtFFABRRSUALTWYKMk015AnHUnoBSLGSd0nJ7DsKAGqpkbe4+X+Ff8amoooAKWiigAooooAKo3941uFihUSXMpIjQnj3J9AO9SXt2tpCXOWYnaka9XbsBXLarDqNtci8mY72wdyE/L6L+FaUqftJct7G1Gl7WfInY6mxtBaxHLGSaQ7pJCOWP+e3arNYui6uL4COXImUckdD71tDoKU4Spy5Zbk1KcqUnGW4UtFFQZhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFVry0iu4TFKMqas0mB6U02ndDTcXdblWysoLKIRwoAO7HqfrTb60+1IrRv5VxGd0UoHKn/A9DVzAznAoobbd2Dbk7t3KdjefakZZF8u4iO2WPP3T/geoNXKoX9pI0q3doVW6j4G7pIvdT/jUtnfR3aHCtHInEkb8Mh96Qi3RSUtABRRRQAlIyhxginUlAEWWi+9lk9fSpFIYZByKWoijId0X4qelAEtLUaSgnByrDsafQAtFJS0AFJS0UAJTWRW+8oNPpKAI/K2j5GZf1oHmjurfpUlFAEfmkffRh7jmgTxn+MfiakoIB6gUANDqejD86XIPekMUZ6ov5U3yY/7gH04oAeelUNE/5BMX1f8A9CNWzCozgsP+BGqOkRCXTY2LMuSwwrYH3jQBp5pCyjqw/Oo1t4x1y3+8c04RRj/lmv5UABmjHV1/Om+cD91Wb6CpAqjoAPwpaAI8yt2VfrzQI2P35CfpxUlFADFiRTkLz6nmn0UUAFLRRQAUUUUAFFJTXdUHP5CgB1RGQsdsfJ7t2FGHl65RPryakVQowBgUANRAvPVj1NPopaAEpaKKACiiigAqC5nS2heaZ9qJyT6Us9xHbxtJKwVF6k9qz4YpdSnW6uUMdunMMLdSf77f0FAD7KCS5m+33aYcjEMR/wCWS/8AxR61dljSWMq6qynrmpR0owPQUJ2Ao2WmW1izNCpBY555xV4dKMD0opyk5O7KlJyd5O4tFFFIkKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAEqle2AndZoH8m6T7sijqPQ+oq9UbNj86A2KllfGWQ29wvk3KDJTPysPVfUfrV4dK5jxLqMe9IIgDNG24Sjqh9jV7SdVleKGO/QxySD93J0WT/A1rKlKMVJ9TaVCcIKclozaopKKyMRaKKKAEopaKAGOgcYYZpmJI+h3r6HrUtFADUdW9QfQ06mvGrdRz2I60zEqf7Y/I0ATUVEJlJwcq3o1SCgBaKSloAKKKKACiiigBKKWigBD0rP0P8A5BUX+8//AKGa0D0qhoX/ACCov95//Q2oAv0UtFACUtFFABRRRQAUUUUAFFJTGlVOCefTuaAJKazBRkmo90j/AHV2j1br+VOWJQct8zepoAbueT7o2r6nqfpTkjVTnGW/vGn0UAFFLRQAlLRRQAUUUlAC1WvbyOzi3yEkk4VRyWPoBUV9fi2IiiQzXD/ciXqff2Fc3Yas6asZr8B3b5d3/PP2WtadKVS/L0NqVGdW/J0N+C0kuplutQxkcxQHpH9fVq0qjR1bGDkEZzUg6CsjEKWiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAqKVSyMF4JBGRUtJQBzNr4ek/tFpLlt8IO4EnljW/LbRXFuYZY1aMjGMdPSp8D0FGK0qVZ1NZG1WvOrZyexlLPNpbCK7dpLUnCXB5Kez/4/nWopBGQcj1FDKrKVYAqRgg96zTYz2RL6c4MfU20n3f+An+H9R9KzMTTpao2moxXDmJt0M6/ehk4YfT1+tXO1ADqKbmloAWii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Para o dia 24 de julho às 15:00 horas, o azimute é de aproximadamente 305° e a altura solar é de 22°.
Para o dia 23 de fevereiro às 08:00 horas, o azimute é de 100° e a altura solar é de 40°.
Para o dia 3 de abril às 09:00 horas, a altura solar é de aproximadamente 78° e a sombra é de 4,85 m.
Para o dia 28 de agosto às 10:00 horas, a altura solar é de 30° e a sombra é de 10,07m
Para o dia 20 de outubro às 16:00 horas, o azimute é de 270° e a sombra é de 4,85m.
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 vestimenta, medida em MET, não tem qualquer influência sobre o conforto térmico do indivíduo.
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:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença I é verdadeira.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e IV são verdadeiras.
Apenas a sentença III é falsa.
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 15 horas será de aproximadamente 219?.
II - O azimute para o dia 20 de outubro às 7h30 será de aproximadamente 110?.
III - A altura solar para o dia 9 de fevereiro às 14 horas será de aproximadamente 39?.
IV - A altura solar para o dia 23 de fevereiro às 7h30 será de aproximadamente 15?.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é falsa.
Todas as sentenças são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença I é verdadeira.
Apenas a sentença I é falsa.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, assim como árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é verdadeira.
Apenas a sentença III é falsa.
Apenas as sentenças I e III são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
A arquitetura bioclimática consiste no desenho dos edifícios levando-se em consideração as condições climáticas e utilizando os recursos disponíveis na natureza (sol, vegetação, chuva, vento) para minimizar os impactos ambientais e reduzir o consumo energético.
Sabendo-se disso, analise as afirmativas abaixo:
I - Na maior parte das cidades do nordeste brasileiro, o sombreamento é necessário durante um grande percentual de horas do ano.
II - Mais ao sul do Brasil, o inverno é mais frio e o Sol deixa de ser uma fonte importante de calor.
III - A luz natural, oriunda do Sol, é um importante fator a ser considerado na arquitetura bioclimática.
IV - Em Natal, cidade localizada no nordeste do Brasil, as necessidades de insolação e sombreamento são distintas ao longo do ano.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
Todas as sentenças são verdadeiras.
Analise a carta solar para a latitude 24°S considerando uma edificação de 12 metros e assinale a opção correta:
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Para o dia 24 de julho às 15:00 horas, o azimute é de aproximadamente 305° e a altura solar é de 22°.
Para o dia 23 de fevereiro às 08:00 horas, o azimute é de 100° e a altura solar é de 40°.
Para o dia 3 de abril às 09:00 horas, a altura solar é de aproximadamente 78° e a sombra é de 4,85 m.
Para o dia 28 de agosto às 10:00 horas, a altura solar é de 30° e a sombra é de 10,07m
Para o dia 20 de outubro às 16:00 horas, o azimute é de 270° e a sombra é de 4,85m.
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 vestimenta, medida em MET, não tem qualquer influência sobre o conforto térmico do indivíduo.
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:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é falsa.
Todas as sentenças são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença I é verdadeira.
Apenas a sentença I é falsa.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, assim como árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é verdadeira.
Apenas a sentença III é falsa.
Apenas as sentenças I e III são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
A arquitetura bioclimática consiste no desenho dos edifícios levando-se em consideração as condições climáticas e utilizando os recursos disponíveis na natureza (sol, vegetação, chuva, vento) para minimizar os impactos ambientais e reduzir o consumo energético.
Sabendo-se disso, analise as afirmativas abaixo:
I - Na maior parte das cidades do nordeste brasileiro, o sombreamento é necessário durante um grande percentual de horas do ano.
II - Mais ao sul do Brasil, o inverno é mais frio e o Sol deixa de ser uma fonte importante de calor.
III - A luz natural, oriunda do Sol, é um importante fator a ser considerado na arquitetura bioclimática.
IV - Em Natal, cidade localizada no nordeste do Brasil, as necessidades de insolação e sombreamento são distintas ao longo do ano.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
Todas as sentenças são verdadeiras.
Analise a carta solar para a latitude 24°S considerando uma edificação de 12 metros e assinale a opção correta:
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Para o dia 24 de julho às 15:00 horas, o azimute é de aproximadamente 305° e a altura solar é de 22°.
Para o dia 23 de fevereiro às 08:00 horas, o azimute é de 100° e a altura solar é de 40°.
Para o dia 3 de abril às 09:00 horas, a altura solar é de aproximadamente 78° e a sombra é de 4,85 m.
Para o dia 28 de agosto às 10:00 horas, a altura solar é de 30° e a sombra é de 10,07m
Para o dia 20 de outubro às 16:00 horas, o azimute é de 270° e a sombra é de 4,85m.
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 vestimenta, medida em MET, não tem qualquer influência sobre o conforto térmico do indivíduo.
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:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença IV é verdadeira.
Apenas a sentença III é falsa.
Apenas as sentenças I e III são verdadeiras.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
A arquitetura bioclimática consiste no desenho dos edifícios levando-se em consideração as condições climáticas e utilizando os recursos disponíveis na natureza (sol, vegetação, chuva, vento) para minimizar os impactos ambientais e reduzir o consumo energético.
Sabendo-se disso, analise as afirmativas abaixo:
I - Na maior parte das cidades do nordeste brasileiro, o sombreamento é necessário durante um grande percentual de horas do ano.
II - Mais ao sul do Brasil, o inverno é mais frio e o Sol deixa de ser uma fonte importante de calor.
III - A luz natural, oriunda do Sol, é um importante fator a ser considerado na arquitetura bioclimática.
IV - Em Natal, cidade localizada no nordeste do Brasil, as necessidades de insolação e sombreamento são distintas ao longo do ano.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
Todas as sentenças são verdadeiras.
Analise a carta solar para a latitude 24°S considerando uma edificação de 12 metros e assinale a opção correta:
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Para o dia 24 de julho às 15:00 horas, o azimute é de aproximadamente 305° e a altura solar é de 22°.
Para o dia 23 de fevereiro às 08:00 horas, o azimute é de 100° e a altura solar é de 40°.
Para o dia 3 de abril às 09:00 horas, a altura solar é de aproximadamente 78° e a sombra é de 4,85 m.
Para o dia 28 de agosto às 10:00 horas, a altura solar é de 30° e a sombra é de 10,07m
Para o dia 20 de outubro às 16:00 horas, o azimute é de 270° e a sombra é de 4,85m.
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 vestimenta, medida em MET, não tem qualquer influência sobre o conforto térmico do indivíduo.
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:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas as sentenças I e IV são verdadeiras.
Apenas a sentença III é verdadeira.
Todas as sentenças são falsas.
Apenas a sentença II é falsa.
Todas as sentenças são verdadeiras.
Analise a carta solar para a latitude 24°S considerando uma edificação de 12 metros e assinale a opção correta:
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Para o dia 24 de julho às 15:00 horas, o azimute é de aproximadamente 305° e a altura solar é de 22°.
Para o dia 23 de fevereiro às 08:00 horas, o azimute é de 100° e a altura solar é de 40°.
Para o dia 3 de abril às 09:00 horas, a altura solar é de aproximadamente 78° e a sombra é de 4,85 m.
Para o dia 28 de agosto às 10:00 horas, a altura solar é de 30° e a sombra é de 10,07m
Para o dia 20 de outubro às 16:00 horas, o azimute é de 270° e a sombra é de 4,85m.
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 vestimenta, medida em MET, não tem qualquer influência sobre o conforto térmico do indivíduo.
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:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Para o dia 24 de julho às 15:00 horas, o azimute é de aproximadamente 305° e a altura solar é de 22°.
Para o dia 23 de fevereiro às 08:00 horas, o azimute é de 100° e a altura solar é de 40°.
Para o dia 3 de abril às 09:00 horas, a altura solar é de aproximadamente 78° e a sombra é de 4,85 m.
Para o dia 28 de agosto às 10:00 horas, a altura solar é de 30° e a sombra é de 10,07m
Para o dia 20 de outubro às 16:00 horas, o azimute é de 270° e a sombra é de 4,85m.
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 vestimenta, medida em MET, não tem qualquer influência sobre o conforto térmico do indivíduo.
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:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é falsa.
Apenas a sentença III é falsa.
Apenas a sentença I é verdadeira.
Apenas as sentenças I e III são verdadeiras.
Apenas a sentença II é verdadeira.
As estratégias construtivas de controle climático a serem adotadas nos projeto arquitetônicos têm por principal função adequar a arquitetura ao clima. Sobre essas estratégias, analise as afirmativas abaixo:
I - Na zona de resfriamento evaporativo e umidificação o edifício deve incorporar superfícies envidraçadas orientadas ao sol, aberturas reduzidas nas orientações menos favoráveis e proporções apropriadas de espaços exteriores para conseguir sol no inverno.
II - O uso da inércia térmica de uma edificação pode diminuir a amplitude da temperatura interior em relação à exterior, evitando picos. Ao se utilizar essa estratégia, o calor armazenado na estrutura térmica da edificação durante o dia é devolvido ao ambiente somente à noite, quando as temperaturas externas diminuem.
III - Se a temperatura do interior ultrapassar os 29? ou a umidade relativa for superior a 80%, o resfriamento convectivo pode melhorar a sensação térmica.
IV - Em regiões áridas, onde a temperatura diurna é superior a 36?C, a ventilação noturna são é suficiente para o conforto, sendo necessários outros sistemas de resfriamento.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas as sentenças II e IV são verdadeiras.
Apenas as sentenças III e IV são verdadeiras.
Apenas a sentença II é verdadeira.
Apenas as sentenças I e IV são verdadeiras.
Todas as sentenças são falsas.
Sobre as formas de transmissão de calor, analise as afirmativas abaixo:
I - Na convecção, a transferência de calor acontece de um objeto para o outro.
II - Na radiação a temperatura é transmitida através de um fluido em movimento.
III - Condutibilidade térmica é a propriedade que os corpos têm de serem radiadores de calor.
IV - O exaustor eólico é um equipamento cujo funcionamento está relacionado à condução.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.
A ventilação natural é, após o sombreamento, a estratégia bioclimática mais importante para o Brasil, e ela pode ser controlada através da utilização de elementos externos à edificação como muros, placas e outras superfícies que direcionam, desviam ou mesmo filtram a ventilação antes que ela atinja as aberturas.
Sobre os elementos direcionadores e filtrantes da ventilação natural, analise as afirmativas abaixo:
I - Os beirais, além de servirem como proteção solar horizontal, podem direcionar o fluxo de ar para o interior da edificação.
II - A platibanda contribui para a redução da zona de pressão anterior à janela, o que faz com que o fluxo de ventilação para o interior do edifício diminua.
III - Venezianas, proteções solares verticais ou outras saliências verticais na abertura podem auxiliar no direcionamento do fluxo de ar para o interior do edifício.
IV - Muros e paredes externas também podem desempenhar o papel de direcionadores de ar para o interior do edifício, diferente das árvores, arbustos e outros tipos de vegetação.
É CORRETO apenas o que se afirma em:
Apenas a sentença II é verdadeira.
Todas as sentenças são falsas.
Apenas as sentenças III e IV são verdadeiras.
Apenas as sentenças II e III são verdadeiras.
Todas as sentenças são verdadeiras.