INSTALAÇÕES ELÉTRICAS PREDIAIS
Em um triângulo de potência, se a potência aparente é 1000 VA e a potência atíva é 951 Watt, determine o valor do cosseno .
19.01°
18.01°
20.01°
16.01°
22.01°
Uma carga apresenta uma pontencia de 2000 Watts, com um cosseno = 0.3, dermine a sua corrente para uma tensão de 127 Volts.
52.49 Amper
57.49 Amper
56.49 Amper
54.49 Amper
48.49 Amper
Em salas e cozinhas ou outros cômodos, desejamos controlar uma ou mais lâmpadas de lugares diferêntes, Nestes casos utiliza-se um conjunto de interruptores paralelo, conhecido também, como “________________” ou um conjunto de interruptores Intermediário “_____________”
One Way e Four Way
Two Way e Three Way
Three Way e Four Way
One Way e Three Way
Three Way e Two Way
Em projetos eletricos o conhecimento da norma ABNT 5410 ( Instalações Elétricas Residenciais ) e de suma importancia para o desenvolvimento de um bom projeto de engenharia, sabendo disso em um dado projeto o engenheiro responsável não colocou o valor da carga de iluminação em VA ( Volt * Amper ) em um cômodo de 8 metro(s) por 2 metro(s), encontro o valor dessa carga respeitando a norma.
219 VA
660 VA
55 VA
220 VA
222 VA
Determine a seção minima em mm² de um condutor elétrico para uma corrente igual a 37 A, com uma queda de tensão de 2 porcento que alimenta uma carga a 25 metros do quadro de distribuição. Use o método do limite de queda de tensão Sc=200*1/56*L*I/(Vfn*Queda).(Vfn = 127V) (Usar o valor encontrado sem arredondamento fca=1 e fct=1)
16.006187 mm²
12.006187 mm²
10.006187 mm²
18.006187 mm²
13.006187 mm²
Um motor de 11 cv (1cv = 736 W), é alimentado em 127 V monofásico com um condutor de comprimento 6 metros. Encontre o seu momento elétrico aproximado. (cosf =0.92). I = P/(cosf * V)
MO = 416.75 AM
MO = 411.75 AM
MO = 417.75 AM
MO = 415.75 AM
MO = 414.75 AM
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 96 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
19.01°
18.01°
20.01°
16.01°
22.01°
Uma carga apresenta uma pontencia de 2000 Watts, com um cosseno = 0.3, dermine a sua corrente para uma tensão de 127 Volts.
52.49 Amper
57.49 Amper
56.49 Amper
54.49 Amper
48.49 Amper
Em salas e cozinhas ou outros cômodos, desejamos controlar uma ou mais lâmpadas de lugares diferêntes, Nestes casos utiliza-se um conjunto de interruptores paralelo, conhecido também, como “________________” ou um conjunto de interruptores Intermediário “_____________”
One Way e Four Way
Two Way e Three Way
Three Way e Four Way
One Way e Three Way
Three Way e Two Way
Em projetos eletricos o conhecimento da norma ABNT 5410 ( Instalações Elétricas Residenciais ) e de suma importancia para o desenvolvimento de um bom projeto de engenharia, sabendo disso em um dado projeto o engenheiro responsável não colocou o valor da carga de iluminação em VA ( Volt * Amper ) em um cômodo de 8 metro(s) por 2 metro(s), encontro o valor dessa carga respeitando a norma.
219 VA
660 VA
55 VA
220 VA
222 VA
Determine a seção minima em mm² de um condutor elétrico para uma corrente igual a 37 A, com uma queda de tensão de 2 porcento que alimenta uma carga a 25 metros do quadro de distribuição. Use o método do limite de queda de tensão Sc=200*1/56*L*I/(Vfn*Queda).(Vfn = 127V) (Usar o valor encontrado sem arredondamento fca=1 e fct=1)
16.006187 mm²
12.006187 mm²
10.006187 mm²
18.006187 mm²
13.006187 mm²
Um motor de 11 cv (1cv = 736 W), é alimentado em 127 V monofásico com um condutor de comprimento 6 metros. Encontre o seu momento elétrico aproximado. (cosf =0.92). I = P/(cosf * V)
MO = 416.75 AM
MO = 411.75 AM
MO = 417.75 AM
MO = 415.75 AM
MO = 414.75 AM
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 96 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
52.49 Amper
57.49 Amper
56.49 Amper
54.49 Amper
48.49 Amper
Em salas e cozinhas ou outros cômodos, desejamos controlar uma ou mais lâmpadas de lugares diferêntes, Nestes casos utiliza-se um conjunto de interruptores paralelo, conhecido também, como “________________” ou um conjunto de interruptores Intermediário “_____________”
One Way e Four Way
Two Way e Three Way
Three Way e Four Way
One Way e Three Way
Three Way e Two Way
Em projetos eletricos o conhecimento da norma ABNT 5410 ( Instalações Elétricas Residenciais ) e de suma importancia para o desenvolvimento de um bom projeto de engenharia, sabendo disso em um dado projeto o engenheiro responsável não colocou o valor da carga de iluminação em VA ( Volt * Amper ) em um cômodo de 8 metro(s) por 2 metro(s), encontro o valor dessa carga respeitando a norma.
219 VA
660 VA
55 VA
220 VA
222 VA
Determine a seção minima em mm² de um condutor elétrico para uma corrente igual a 37 A, com uma queda de tensão de 2 porcento que alimenta uma carga a 25 metros do quadro de distribuição. Use o método do limite de queda de tensão Sc=200*1/56*L*I/(Vfn*Queda).(Vfn = 127V) (Usar o valor encontrado sem arredondamento fca=1 e fct=1)
16.006187 mm²
12.006187 mm²
10.006187 mm²
18.006187 mm²
13.006187 mm²
Um motor de 11 cv (1cv = 736 W), é alimentado em 127 V monofásico com um condutor de comprimento 6 metros. Encontre o seu momento elétrico aproximado. (cosf =0.92). I = P/(cosf * V)
MO = 416.75 AM
MO = 411.75 AM
MO = 417.75 AM
MO = 415.75 AM
MO = 414.75 AM
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 96 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
One Way e Four Way
Two Way e Three Way
Three Way e Four Way
One Way e Three Way
Three Way e Two Way
Em projetos eletricos o conhecimento da norma ABNT 5410 ( Instalações Elétricas Residenciais ) e de suma importancia para o desenvolvimento de um bom projeto de engenharia, sabendo disso em um dado projeto o engenheiro responsável não colocou o valor da carga de iluminação em VA ( Volt * Amper ) em um cômodo de 8 metro(s) por 2 metro(s), encontro o valor dessa carga respeitando a norma.
219 VA
660 VA
55 VA
220 VA
222 VA
Determine a seção minima em mm² de um condutor elétrico para uma corrente igual a 37 A, com uma queda de tensão de 2 porcento que alimenta uma carga a 25 metros do quadro de distribuição. Use o método do limite de queda de tensão Sc=200*1/56*L*I/(Vfn*Queda).(Vfn = 127V) (Usar o valor encontrado sem arredondamento fca=1 e fct=1)
16.006187 mm²
12.006187 mm²
10.006187 mm²
18.006187 mm²
13.006187 mm²
Um motor de 11 cv (1cv = 736 W), é alimentado em 127 V monofásico com um condutor de comprimento 6 metros. Encontre o seu momento elétrico aproximado. (cosf =0.92). I = P/(cosf * V)
MO = 416.75 AM
MO = 411.75 AM
MO = 417.75 AM
MO = 415.75 AM
MO = 414.75 AM
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 96 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
219 VA
660 VA
55 VA
220 VA
222 VA
Determine a seção minima em mm² de um condutor elétrico para uma corrente igual a 37 A, com uma queda de tensão de 2 porcento que alimenta uma carga a 25 metros do quadro de distribuição. Use o método do limite de queda de tensão Sc=200*1/56*L*I/(Vfn*Queda).(Vfn = 127V) (Usar o valor encontrado sem arredondamento fca=1 e fct=1)
16.006187 mm²
12.006187 mm²
10.006187 mm²
18.006187 mm²
13.006187 mm²
Um motor de 11 cv (1cv = 736 W), é alimentado em 127 V monofásico com um condutor de comprimento 6 metros. Encontre o seu momento elétrico aproximado. (cosf =0.92). I = P/(cosf * V)
MO = 416.75 AM
MO = 411.75 AM
MO = 417.75 AM
MO = 415.75 AM
MO = 414.75 AM
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 96 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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HaDQd2NJk0R7rv/AK4TKo/Qml+N2sXmk+ErT+z7qS0nudQgtjLC2GCsTnn8KAPQ91G6uU8HeE5fDkczza5fap56j/j8kDbD/s141408M+JLH42eFtGt/H2qQaVrEN3PcW/ykjYuVCHsBmgD6RBpaz9D086TpVtaNdSXrRIFNxMcu/uTV/PNAC0UUUAJSLGqdBjnNOooAKKKKACiiigAoormvHfxI8NfDPS4dR8Uaxa6LZTS+Sk904RWfBO3J74B/KgDpaK8i/4a0+ERzjx5o7Y67bgGkH7W3whbp480jrj/AF4oA9eoryT/AIax+Em/b/wnejk+1wKik/a4+Ekaqf8AhNtNfIyNsuaAPYKK8eX9rj4USbQnjCxctwArZqNv2vvhMsnl/wDCYWRfO3aCSc0Aey0V4tL+2N8IoWCv4ysQT7k/0pYv2xPhFI+3/hMrJT/tEgfyoA9oorxlf2wPhPIzKniy2cjP3VYjjPt7VHJ+2J8KI13HxRD1xgRsTn8qAPaqK8bh/a4+GE8YkXxFHsPfy29M+lPj/aw+G0gJXXBgY5MTDr+FAHsGaM147H+1l8N5lYprRbA5/cv/AIUq/tUeAcAjUJ33HarLbPgnH0oA9ipK8mX9p/wG3K38zD2t3/wqtqH7VXgSxsp7gXV1L5a7gq2z5b0A460AejeLvF+n+DdLe91CQhR8qRry8jn7qgepPFcHB4B1j4jTDV/EuqX2mQMP9F03Trh4PKQj+MqRub3rxrwX8fPC/jTXF8ZeMZ7+2kh3ix0Ga1cJYjcFDyDHMh4x6ZNeqzftW+Bo8CO7uJO3y279vwoA2pPgPoqvHINT1xjH0B1SY59vvV5x8FP2f9Ls4/FcbahrkPmavO4Y6lMCwLZ7t0zXXj9qjwayFs3x9haSc/pUK/tUeBbfcUa6Bb5mWO0fOeOvHvQByfxr+BdlHdeA2tNQ16Up4gtg+3UJiFQnlj83b1r06P4FaSmT/a+uEk5ydTl68f7Vc/P+1T4J2hpor7Ct8u61Y/N+VSR/tUeD7iPdDFqT9uLR/wAe3agCXxX8ANJutDuD/bevx+RBMy7dSmbOUI6Fqw/hf8AdIk8AaKV1rXkXyAABqEq45PTniugT9pLw3Mkai01J/NBwPsrY/Hinw/tAaHDboItI1RIecbbQgAZoAsf8KD09pTI3iDXycY2/2jLjHHv7Vt+C/hTZeCNSlvbbVNVvHkTYUvrx5kA9gx4rIk+PGlR7SdK1XDANkWxxg1F/w0Jou7H9mar9TbNQB6pSZryhv2itEVlU6Xqw3HA/0U1zfiz416x4yjg0DwZo+o22pXzlHvriAqlrGMbn56nB4oA2vH/j7UPFXiBfBHhAH7ZI2zUdWTlbGI9cernoPSvRPCfhHT/BehwadYpiOFeZH+Z3PdmPck1geCfDtl8P9HjtrSIT3MnzXVxIf3ssnct+NdJe62ba0WTygXZgu0sB1oAv3YZrfKHDDkYOM1zmqNPdxBXXAwVO3jNXI7ieaYPEv7tTyB8wqO+uvMjG6ImRTtIzjr3oA5+OWS3kQeY2MbNoPBGetTfZXiUsHZJQoDjPByKh1OTdgbVwFJ468mq4vxDbsbl/LUkICCO4oAt6LrTwXzWszKqtlvmOM1g/ECG58SfZtAtZg9vI63N7Ju4WNeiD3Yj9KqeKoLZUsrxXYus3lnY+7KkY/rVrR9ShhhaORWhkZfnYkYLAYH86VwO50HVLPTdPjs0ijtFiUKqDgHFb1reLcR78gc4615ZNeRXT7jJGWjOVBcEtx6V0Gj+IFwbZV/erjr0pgdN4k8O2PizR7jTb+MS28y7T6j3B9a8x0rXdQ+C9/BomvNLe+GHO201gjJtx2jl9h/er0ZdaS18uMA4zj5h15PerWraZZeJdFltL6KO4tLhNro/IINADriCz8S6TsWbzbO4TIkhfhlI6givNx+zD4E+0PMbO8aR+SWvZT3z/AHqx9NXxX8Fb9tM0zQr7xd4TkGbQWrp51ocjKHcRlOuO/atT/hdHihpiq/CvxHtH8RkgA+v36AOAvP2YfB918cLeCXSbqTTE0VmEhupcCTzl4B3ccZo+Nn7MPgc+FNHsINKu3ik1mBmSO5lJHD/NnOR1616D/wALh8U7fN/4VT4gMgGP9bb5/wDQ6pt8avF85X/iz/iJlDZy89txzjPMlAC2f7Kfw4eEZ0acEHJzcyDn/vqvNfGn7LfgmH45+Afs+jXBtDb3nnMsshAO0EZbPB4/nXpzfGrxkWAT4ReISPU3NqP/AGpVeP4y+Ori4OPg7rgEbEb2vLQH8P3lAGdZNqn7PuvQeHbWJrzwVqHGnXNwxb+z5if9S7E52Hse2QK91s7j7RAkh25Yc7TkfgfSvF/EHjrxV4r0G507UfhDrMttcoY3ja9tAR7g+Zwawvhb42+K/hnRpNK1j4ZapexW8zLZ3B1C13mAfd3/ALz73agD6Mpa5rwR4i1fxFYPNrHh248OTg4FvcTRykj1yjEV0tABRRRQAUUUUAFFFFABXjH7UX7QXhT9nfwbp2t+LdMvNVsry9FnFDZ26zMJCjNkgkcYUj8a9nryz9oL4NeBvjV4Z07SvHnk/wBm2l4LqDzrjyR5oRlHORnhjxQB8gL/AMFWvg0t0QvgrXpUXqI9OhHGBzjd6/0q43/BVD4NYL/8IHr+wJuLf2bESPb71dtF+wB+zZHkmLTi2MYGpjkYx/e9qWP9gX9m+KVsGxG4Y8s6ouP/AEKkBwDf8FWvg0Nnk/D7xHcuxwEGnwAdM/3uT1/Omv8A8FYPhTHaBrf4aeIpDkjaLWBB/wChZ/DFd8n7B37NVs0hRNP8wMMH+01wOMcfNRN+wp+zd5eZI9LjLSH/AJiSjP8A49TA8ouv+CtXgNpITbfDHWkOcMzwwgj6DPJrBm/4KmeEo76SRPhxrIB3Es/koVIxz6Djk17g37Dn7NOlsZBDp056iNtTU/l81ZU37En7N95I0nlaSFG4vjVFUdcf3ueKAPHrr/gqx4NuEPl/DvVmkA5YCE/XsaH/AOCrnhqKVGHwv1J4gAu53iB/Aba9wf8AYp/ZisYS/wBk0bLJld+ooeg/3qhj/Y7/AGYr2KNmtNFBdlwf7QTp3/ioA8m/4e9eE7NriFPhpqInzhVeWFccZ5496pp/wV08Ox5Evwxv97sceXcREsf++OK9tH7FX7L0c6zXFvoR7lW1BDn/AMe6VPcfsa/svzKJotN8PGNGxlb+PP4/NxQB4va/8FhfDMMe0fDHU5V3Y2tPGBn0ztqG5/4LDeHisv8Axbi/UqxA/wBJix1x02/Wva7D9jz9lycqhs/DasjYKtex85Gf73Percn7Gf7LCNgWXhdm6ndexH/2aloB4ZD/AMFh9CmAA+GV84UfMftUQ/H7lacH/BXqxugFT4XXCDOP+QlCMdfVfY17DD+x7+yxDIGFj4Ucn+E3sWPy3VKv7I37KsDfvbDwnk9P9Li5/wDHvrQB4s//AAVzhSHzY/hdcSJ/EVv4WwfQADNFn/wV4iupSP8AhU11KoG4qt9HuX/x2vcYv2Uf2UopD/xK/CahcDBu4sfX71TJ+yr+ynGzMumeEssf+fuL8vvUwPC5P+Ct1nLIzf8ACobxJFG4hr6LntyNvqD+nrTIf+CuVo4HlfCG6CMMgtfR8/8Ajte5XH7Mn7Kdupb+zPCLE8H/AEmL/GoF/Zz/AGUdoUaN4SJ7EzxY/wDQqAPH1/4K2FlQf8KgvATn/mJRgYBH+xTpP+CrMkKq0nweuk4zu/tOEjnGP4eK9dm/Z1/ZVWRw+i+E/UFbiLb/AOhU2X9n39lJbNC2leEyv3SfPiJ79eaQHz/4i/4KvSCTY3wlkiLEbFk1SNcn/vimx/8ABWu4j0slfhb5c5cR4/teM5Hf/lmK9x1T9nv9lW9tlkh0nwihXj/XRZPv1qGz/Z1/ZTKkSaZ4SeQnhfNi45HvTA8Us/8Agr9dxyLEfhQzO2VVv7YTP/oupW/4LGSaTGBN8LUZclcHXYyfx/d17RD+z/8AssBomXSPBbrnadzxA5z9atj9nL9lTLBtD8FFcZzvhJzn60gPDh/wWYleFnj+F8bhQNxOspgH0Hyc1U/4fOXayMo+F1szg4/5DCgfntwa+hI/2ef2So8j+wvBeOjDfD159+elRxfAP9lKO4b/AIp3wTGueGDQ/rzTA+eB/wAFmNTmlJX4Y2Z29QdZQDr/ALlSf8PgtY+9J8MrFAw3bV1lM59c7a+ho/gf+yUuJG0HwXvyehi/xrS/4VX+ysZoli0XwX5i55cw8DH1oA+W5/8Agr7fm4kaT4b2vmDgbdbjwf8Ax3mnXP8AwV21m4WPy/h5YJFt3AHW4y2R/wABr6D1r4Gfs1XU+YNJ8Enccj5odv8AOnah8Kf2arWGOIaR4ND4AVQYf8aAPnCz/wCCx2vwsoT4dWZjJy27VVGf/Hamvv8Agsxrax5/4VtY525BXVQT/wCgGvqrTfhd+zfDYRq9r4PSTZwS0PHt1rMh8D/s6RXSn7D4MKrnCjyc0AfHWrf8FhPEDWpFt4BtLa6IIWU6iZAvJxx5frXyfqv7ZXxb1Txw3idvGF7HebspApHkKuchfLxtI7dM1+vrfC39mK+jlNzpng0RsjRkFoRnP+GTX5RfGz4Y+A/D/wC1df8Ah3QLuFvBceoW6iSGUPHscAuA3oDkUAe36X/wVV8SDw/aW9/4Isbu9VCs9zDdeSsrY+9s2HB79TVmP/gqxqstukD/AA9glk3ZaRtSYg+vGzA5r7AXwH+zb4Z8J2lzdnwtFFBbKo+aJnAwM+5NYvhy3/Zx8W6HdXXhvUfDQcMU3TxxxsGUjnB6jFID5mh/4Kma7AJIx4BtQCAV2antUf8AkPrU8f8AwVn8S2bM3/CC2sjZHTUiTgDp9yvpfUPhv8DdWYedr/h4IoBCRSxLuPcewrT034e/s86YFIl8Mg7sNl4yemc0AfNUH/BXzxRMyxL8PLHewBBfUmAUben3OKsWX/BX7xdBcyPH4BsWgAC+S2pMeR1P+rr6t3fAW6jCtfeE1ZjgNiHJ4zmrejN8BNHYCK78Koz5O6QxYpgfK1r/AMFkPGl45WP4c6VGQR/rNQcdTj+7STf8FgvHoSXb4C0UNGccX7tk57Dbk19gyal8Dbgx+Xf+E2dcnchh5I5AIrMk8T/AbTZpBJc+F5gCSJlMYHXp0oA+SY/+CvXxOuoS9v4G0BR/00nlJ/Liq7f8Fdfiuse4eC/D5OefnmI646da+0oviN8BYtqW+o+F5Tt5KiM+2OnrUN58SPgWszRi+8KREKCu7y8kce3saAPiy6/4K5/Fv7OrReD9DDkE4CTtjn9aim/4KxfG2a3ilt/C/hqNf4t1vcsT+RGK+4I/iZ8CLdY3F94XY7vlZdh+uOOlaFl8YPgRDNsj1nwxEcnO7y/5YpAfn5/w9i+PlxvWPw34bVsY40+6O0+v36lt/wDgq18f4VYS+G/D85z1XTbof+zV+hkPxk+BsdvJINY8Mhc/eAQcZ57f5zUNt8cPgdbMyjX/AAxNI5yuzZ0/KgDjv+Cff7TXjr9pHQfEt544i06zu7CeNIbaxspoCFYE5Jc89O1fXVcT8OvG3gnxaLkeD9Q069EYBm+wY49M4FdtTAKKKKACiiigAooooAK+fP2yPhle/Ezwj4ehs9BvPETafqYu2srOdYmYCJ15LMAR83rX0HXh/wC1l+1Fpf7KfgXTvE2q6Y+rQ3l8LFYI5vKIYxu+c7Tn7n60AfFvxT+A3xR17wqdP8I/BaPRppIxG9zdX6NKPddr9ef0Ncn8Ef2RfiJ4DtpJ/E3w01DxLqJOQH1BRH+rV6Fqf/BaTw9azJHbfD66n3D739pKADj/AK51R/4fXaNMpEfw3u1cHGTqa4/9F0AeX/HH9k/44/EHWEXw78Ml8PaWrA7YL1RIx9T83qa9B+E37K/jPwH4cjs9U+FV7r+pY3PdXl+hTd7Ddn2/Crv/AA+r021YrcfDS6A4ww1RfbPSOmL/AMFrdNTCt8OJ33DIcamoxxx/yzoA8t+JX7E/xy8da+b2DwNDpmn+YfLtLa7VGCd8ndzXr+h/sx+K/DPg1dPi+DS6hqCxmFJry/i27sHDHDZ61mXH/Ba218ssvw0uEV8BJP7TU/p5dVof+Cz0Tr5jeAZWKgkq2oJlsEDHEf1oA8zsP2F/jDfeOBq3iHwF5mnBiTYWF6oB545LYxXqHxC/Zs+JWp+GG0/wn8E7PTLkr5ZuLu9iY9Oow1XP+H0Vrbttk+G5I6ZXVV6+/wC7qOb/AILVQqziH4XtNtxk/wBsj6/88qAPMvgX+xB8VvA+uS6r4u+GT+I2aQrFD9viCquD2L4xmtb49fsl/Gv4gQx6b4X+FGnaBp+dxmivoRKT6E766qf/AILUiScL/wAKwwQPujWQcZ/7ZVH/AMPmfmLH4YRyqWwUbWQMn/vzQBlfs/8A7FXxG+Gmmk618JI9e1ORsPc3GpW5QKewUv7frXH/ABo/Yj+P3xO1SabS/hnpnhzTo5C0dva3sAkcZ4yQ3pXpD/8ABaqdtuz4VqGOSMa4Mfj+6qxH/wAFqp1ZUl+FUec4JGur6/8AXKgA+GP7KPxB8A+E49Pk+B9nql+sfN3d6lbsS56nBavNvEH7Bfxw8ZfEK21vVfA2m2mjxz7jp9jdRJhMcDhueQPzNekSf8FrmZpPI+FauiH+LWwD/wCiqsR/8FpGaNGk+FqRsx6f24p7Z/55UAa3iD9nT4h2vg9tI0D4HaXHcIm2O6uLq3dicfePzZ/CvKPhf+wL8VPC/im48ReKfAMOuyud6WcN9CkURPoC3NdzJ/wWuKkbPhejKR1/tkZBzj/nnSD/AILUu7jPwziSLgE/2xk/+i6LMZR+L37OPxY8eaPJYeHvhVofh6Nnw9wZ4CxXGDghvrXPfBj9jLx18NYpZNd+H9l4h1BmHzNqEGwcehautvv+Cx9g2Ps3w5i3HLktq+D9P9X14/Ws+z/4LAQ315BHe/DiG2tJf4v7X8wj8Ngx+NAjC+Nn7KXxe+I3kwaT4D0Xw/pyqXZ4J4A7t6bgfauj+D/7Lfiv4d+Ho7O8+Gmm65eyKJJbq6vYWDNgcD5jiugu/wDgrNoKyQ29t4TWSPqFe/AHXpnbx0/WsQ/8FaNJt7x7Z/BIMakhfKvwQQcEEkg0Aef/ABK/Yz+MfxG8RQX/APwhmkaTpMEwxZWc8MeUB6Fs88V6zp/wJ8ZaN4LWz0n4R6Gt3EMefeXUEhVsfKc55GcVyviP/grFbNNIsHgwJaDlWXUQWLDoCMdK5y2/4K1XS23ln4fRNI7gK41TB9gfl6UAZvgv9in4swfEKTxJ4h8IaRq8EZJXT4LyGOJcknkbsV6T8VP2efil4p8Oix8O/C3w7oZmyGn+0QO+30yDwa5Tw/8A8FdLvT43SX4e2qbiXdhqRIJ/Krrf8FdXaFo4fANt5mN5P9pEf+y9aAOc+D/7D/xK+Ht9fX/iLwJY69ckL5Ub30OxcZ5ILeufyra+Mn7NPxi+JBhtdC+HPh7w5p6nYWt54TIxHB+bPStiD/gsdJHaIjfDeKVlUJ5janjtz/DSj/gscHZlk+GtrER90jUyeff5aALHwh/ZV8b/AAy8MiyvfhXpetXpdme6ur6FgRjjqT3rzfx/+xH8afiJ4wXU5PCukaXY+acWdjNCg2emQ3ORxXf3f/BZR7eNDD8ObZ8t5civqJ5Hcjij/h8le2t0IH+Glp5DDKEaoTxgYz8vHFAHSaX8BfFvhnwu+lW3wg0R9QMYWO6urqGTBA6n5vWvJtJ/Yd+LV58QIdc8SeD9M1C1GSLOznihRecjjcAe1a+rf8FbJ9SvpJ7X4fwxhXBKNqWAffpXD/tDf8FRvGfxE8F2+ieHdITwhJKSZr63uxLIe21ePl+tAHs3jv4D/EzxR4Z+x+H/AITeH9DlOY5J5LmB2C4wCMHrmuY+Bv7HfxC+HbXF/rfw00/xNfOdyrNqEAQc9cFsV89/AL/goh8TvhTqsy6neyeMbG4OTa6lPtKn1D9q9/k/4LF6sqBo/hzZjYNr/wDEyYH8OOaAHfG39lf45fFiSOy0/wABeGfC2lLtbbbXEHmnOerA18XXnwq8T/CX46W/hDVdPt7vxDa3tuHsPNV4pGYbgpbOMYNfX15/wWB1htksHw/s4gAOP7Qc5Oe/HNfKHxJ/aPu/iH+0RP8AFabRo7K5N3BcmwimLINihcbvcCgD1b9tv4J/FTRbDTvGHiPwrpuheHMLDHHpLRkREgY37PX16V5l+xn4J8X+L/jLaHwp4eh8QXFnE8k8N6oNuikYy+7j6Zr3X4lf8FFp/jdY6V4Tv/CttpujzXtuLnzLoyqVDL1yPb0q54w/aig/ZJ+PXj7SvCfh+zudH1RrW6TyJdgCtbxt8pHqefxNAGlrH7B/xg8RfEBPEGt6Fo8lg2HawtJ4ok6/dwD0969q1j4HfE+TwpdaT4d+GfhfS5RH5Ed1czwSNkgc814bH/wVW16BoyfCVuwAyQ16Tge3FTzf8FZtcjXzI/B9q0m8dbtsflilqBZ+EP7CPxN8EeJptc1/wXpfiCbcGSGW9jSMEg54zjqf0r0j4y/sw/F34n6PBpOh+A/DPhyyaPFxJDJD5mfRWrzh/wDgrxrT7t3gy2c+huSB9cYrMk/4K0eIi2+LwdZqxbBxeOOKNQO6+Cf7E3xF+DsJvL7wFo/iXUJvk8y+vY8Iu4Y+UnHNM+MH7G/xl+MVyVtfDfhvw9piEOILV4lLnPOSOa5mP/grf4oMKxyeELEgJnAuzxg9OevNLc/8FcPEqS7IPCGn+Up5LXBGefbrTA9L+Ff7J/j/AOFvh37NF8PfDWs3aqPMuLq6RufXmvM/H37DXxq+JHiOLUdR0Xw9a2sTgixs5Y4wE3cAkHng1ei/4K8eLoY18nwVonl4DbZLuQ9/TPWppv8AgsJ4mkZWuPA2j5yNoguHwMHqcnrSVwPRLP8AZ3+Jei+FBo+ifDnwjaMiFEurm4SQqfXkZNeaeEv+Ce/xX0PxqfFWq6ToOtvuMwtftCpESQeg9BUV5/wVt8R3cqM/gjSW2tnH2h1/DhsVrWH/AAWE1tYZY5fh9pCvt2BvtD+nT738qYG78Sv2cvi74+0dNB07wr4U8PQupDSwFS7LnOAcDB7VjfA/9g34l/C3UGvbzwxoPiW6bIC3V0MD6dqxZP8Agr94smvN8Xw88PIsZOzdcTDt/v4/Shf+Cx3jeNsp4A8OjJ/57Tf/ABdLUZ+j/wCy/wDDnXPA+i6tdeI9D0nQtRvplKW+lYKiMLxkgepNe315r+zn8Tbv4x/Bfwt4xvrOGwu9VtfOktoCSkZ3EYGSTjivSaYgzS0zdiQLg/XtT6ACiiigAooooAK8m/aM+HXw/wDiN4VsLT4hxWEum2915tsuoMqp52xgMbu+0tXrNYPjDwLoHj7T47HxFpFprNnG/mpDeRCRVfBG4A98Ej8aAPkeL9k79l2RUkNr4aG0ZEfnREfzptz+y/8AsxcIth4XU5AGJYgf519IR/s5fDGOPYvgXQwvobJP8KD+zl8MeP8AihNC46f6DH/hSA+Wrj9lP9m+4kkd7bw6EUhTiaIE++c1Hffso/szW6phPD+VPO2ePkdu9fVzfs+/DZlCnwPoZA/6cY/8KB+z58NtoH/CD6FgdP8AQY/8KYHx3qX7Nf7NkPllINCD9U/ex4H60/Tf2ef2a1kje5Xw793gCRMZ46819gj9nv4aj/mR9C/8AY/8KT/hnn4af9CNoP8A4AR/4UgPl+X4Afs1zxygWnhpcr8o82P0571Do3wJ/ZotbyNbyy8NtFjblpE6+nWvqofAH4cAg/8ACD6Fn/rwj/wpw+Afw54/4ojQv/ACP/CmB83yfB79lT92P7J8N5UYOShIJ/Gp5Pgr+yjHzLZeGsqQ2NyZr6MX4F/DxcEeCdBB/wCvCL/Cnf8ACj/h/uJ/4QvQsngn+z4v/iaAPnAfC39kyFWU2PhvAO7qp6/5FOb4UfsoRQjNp4cRcDuvSvoz/hRvw+6f8IVoWP8AsHxf/E1JJ8FfAUmN3gzQ27f8g+L/AOJoA+Z5Phf+ydcKzCy0M7gM7QOgqO4+DH7Kk80ckkGkRk8qN4AHBGa+oF+DvgZOF8IaIB/14Rf/ABNOf4P+B5PveEdFb/txi/8AiaAPl+H4HfsrMjSqmjsi4UkuMdM00/CH9lVZFHkaSvYYYYI6V9TL8J/BawmEeFNHEROSn2GPBPrjFH/CqfBm4H/hE9GyvQ/YY+P/AB2gD5Xn+Bf7LHkybI9KQucbg3tjFVo/gZ+yza4hEOluAuM+ZkmvrT/hV/hDaV/4RfSNuc4+xR/4Uq/C/wAIKwYeF9IDYxkWUf8AhQB8iv8ACP8AZXSFVjt9NJbKkiTn/Oakb4T/ALK21CE05ItpHyvngEV9aL8K/By/d8K6Ov8A24x//E0L8LfB0a7U8LaOq+gsY/8A4mgD4m8QfCv9l9pCLd9NCZwTu6fjVG3+Fn7MS2bxW7aa1wziPy1ySckZI4+lfcw+FXg0KQPCmjYPUfYYv/iadD8LfB9vIskXhbR43U5DLYxgj/x2gD4m8E+Af2W4oXS9g00kcBpOf6V0sPwv/ZLjL+VFpKtIPf8AOvrL/hVng7k/8Iro/PX/AEGPn/x2n/8ACsfCLYz4X0jjp/oMf+FAHx9J8M/2TPNTdDpb5Azy3ygZz/OmTfCT9kW92xtDprNuByHYMDjua+w/+FW+D/8AoVtH5/6cY/8A4mk/4VZ4O5P/AAiujdf+fGP/AOJoA+N1+B/7IK/vjFYfuyf3hmbr3zWf4q+Df7JEkPmCSw+1HOCJ2GASck/Tmvtf/hVvg5lIPhbRyDyR9hj5/Sq9/wDB3wLqMMsV14R0WRJAQ2bGPOD74oA+ONP/AGBfgRr1musWGkyXNjNDmKRLgsj57g141+1B+xL8KPBnwo8T6toel3FheaXYtcQTict+8Azgg9RXsPhfWk+Cfxw1L4YaHrDeI/D9/wCZe2UcDiZtMIPzRPjgL6d6zP2tta2fAzxxb3jOivYSbhwCW7AfhmgD5e/4Jj/s5+DPjBdeKNR8V6aNY+wskUMMjYRcqCWx3PzYr9H9M/YY+EcewN4UtjheVYdjXxx/wRlaMReNEuHVD9pThu/7tcg/pX6oXFwlrGHP3cdqAPBIv2G/g6ZGd/B1mp9McYBzX5T/ALTXwp8LaH+25qnhDTbGOx0RtRsYxbR5A2sik/qTX7sRyLJGrL91hkV+LP7VQ/42XXsbLkHVNPYdf+eS0AfUf7aH7I/gjw3+zJfX3hTw5bQ64qW/kyAAHJIyQfWvLv8Agnl+z/ofxM1bxzB8R/D/APaGs6XcW9sGn5ZEEMYC5PbgV9d/tqeKIPDX7NkmrXcZktba5tGkVCAQvmLWL+xjrGleIviP8VNW0l45ba8urKaNlIJ2myg/rk/jQB6G/wCxZ8IGiEbeErPHQcYJqC7/AGI/g9KpP/CIWg75x+te7vHuZflB2nPNKxDZUMAaAPnl/wBhf4O3EZYeEbNg7bjjpWPrX7GPwS0jSbqfUvCWnw21ufMZ244FfRWoX7aOJppfLW1VS/XBHH/668ntob346eKPtEzNbeCtOl2iDvfyD+In+4KAPFZvgP8As9XgtyPhzqF5FKPMilt7BirA98+9Vk/Z1/Z6kLIfhbqmJBg/8S98gZ+tfbdvZw2sKRQwpHGihVVQAAPQVJ5a/wB1fyoA+Lbf9nj9nuz3Qw/C3Ux0+Y2Dev1q637Nn7PlxGN3wuvTk4JNgwPc+tfYpiX+4Pyo8tf7g/KgD4yk/Zz/AGd7eRUb4UX0uAMP/ZzH9c1ZX9nP9nppMH4S3Oevzaccfzr7E8lD/Av5Unkpj7i/lQB8b3P7N37O0kaB/hBcSA5wo00n+tVF/Zm/ZydlZfgvdk5wANMOB+tfaZhT+4PypfJX+6PyoA5b4V6boui+B9N07w9pEmhaPaIYrexli8sxKDnG38a62mqu3tTqAEpaKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKQ0ALSGquo6paaTayXN7cR2tvGMtLMwVQPqa8D8WfHvX/Hl1faJ8KdMOoPCxin8QXCH7JCe+w/xMKAPV/iJ8VvDPwt0d9R8QaklrGOEhX55ZW7KiDlmPoK8R1TUviL+0XbhLSST4e+A5ixlmQldUu4gPlKt/yyVuvQN0561xsml+CfglaXXjL4n+J01nxGpZzd6q+4o4GQsKHoM8DAr5I+Of/BSTxb8X7x/B3wh0a50+K8byoLqBCbmQHggAfdz0oA+o/iN8dPgb+xn4TutN022tdQ8Q7SxsrZg11cSkdZZuSM9y1fnH8UPjB8WP21PFsWn6bpTNp8LnyNJ01SLeIZPMj5+Y49Tivo79n/8A4JW+LPHeqJ4s+LOoSwpMRMdNdy802ecSE9PpX2Zd/C7wp8E/DMGk6Lp1poumWqMTNGFVRnruagDyT9if4GTfAXwrLbXN9/aHiLVrr7VqEyKdivgDYOOgGPxzX11qXiS1juIrD+0PKupAFVZHAJPoB3r86vjR/wAFFvD/AMLLq60nwZbR69q4Dxvcbv3MTc/mck/lXwb4++MnxT1zxRbeMtc1LV7S4mm860mYvHGMHICdsCgD+kOxULbR4B+7zuxn9K/Gv9rqGFv+CjcLpkGbULFnYj0Tbx6cCv06/ZT8c3/xO+BHg/X9UPmXtzp8RmkB/wBY4A+Y++c1+bf7X22T/goRp/7sjZfWQO0dTz1oA+3v25PCw8TfswXejmYIl7JbQ+Z3RSygGvPv+Cafw+ufhbq3xT8M3dw91Lp+qQxLKxzmP7NEUH4D0r0T9v3Up9B/ZP1TU7fHmWjWsoz7SLXJf8E8/iLD8VNc+JviKJdhur2zDDGPnWygV/1BoA+1KZKwjRmPAAzmlZgnJOBXl3j7xRqnirVk8IeFn2vMuNQ1SP5haR91H+0RkCgDP8RfaPjJrU2hWkkkHh21lC6hcxHBnwSfJU9AO5PXtxXq+k6VbaJp9vZWcKwW0CBEjQYAAqj4T8MWfhHQ7bTLJNsUS/Mx6u3difUmtqgApaKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACikrmfG/wAQtA8AWKXOualHYrMdkSctJK2PuooyWP0FAHStXmPxG+Omk+Db5dF0yCbxL4qmVjDo+nDfJwOrnoi+7EVxFzdfEP4/W5jsXvPh54TZ/wDj6zs1G6QHGAMny1I56557Vy/xA/aA+D/7GvhJ9Pgkh1DXsnNjCyvdzyHktI3bJ9TQB1M3wt174lRw6/8AFnU4rDS4FWePw7aylbeDHzEzvnDnsRyuFrwD9pT/AIKVeCPgfHL4V+GVtY6/qMKeV9otWBsoGAxjK/eP+7mvmjxh8Yvjz+314wTRfCdhdWHhNisUsUTMtmiF2BMzcBiAOi5r7F/Zd/4Jl+B/gq9vrfikR+LvEyEOsl1GDBbsOR5an+dAHxF8L/2U/jr+3F4pXxV40vLjQ/DN3L5v2zUFK/ITkiCI8jjocAe9fpn8BP2PPh5+zVoscfh7TIrjV5CfM1S9UPO5I5Ctj5R7V6T8RPij4P8Ag74dn1LxLq9lodjBGWHmOFLADoqjknHYV+Vv7SH/AAVH8WfFeW68IfCfTryytrhwkd9GrNeTDodqjO3t0oA/Qn9o39s34dfs4aFcNrmtQ3GuLGfI0e1bfPK2OmB90e5wK/Jr4p/tLfGb9ufxpJ4Z8JaXfHSrmQLFpWnIcAdA00g4Ge+SBXqX7Nf/AAS48a/GLVIfFfxZvrjSdNuD5z2cjlrycnn5ifu5/Gv0IXUfhT+x/wCH7Pw34e0yNNTKYttH0i3WW9uz0ycD1OcsQKAPmn9lH/gkvpHgeWx8R/FS5h1zV12yjR4fmt4m54dj9/qOOnFcf/wWc8PWeh+FPh1Bp1nb2VnDLKiRwIFCgLgAAdq+u9I8I/Fj41+IdO1/xPq9x4C8NWrCW38P6XMRPPyCDcsOP+AjOPWvlX/gtczReEfh5B97FxLljyeFxQB9hfsKQxw/ss+AQgxnToyTnuVFfAP7XksSf8FBNOUMqyPe2Q54zgtX3/8AsLAL+y14BH/UOi/9BFfnz+2NGh/4KC6O52ki9tPl28/ebpQB98/tlWdpf/s//ZNQG+ynubSKRexBdRz6iuK/Yc8BaZ8N/HXxe0XSo1isotUtpI1XkDfZwOf1ar//AAUWFz/wx/rP2QObsNamIR/e3CRSMV5f/wAEq/Fmp+PNP+JGq63E6amdRhtpw/PMdtEnOemdv60AfX/xB8XXEjDw9oFwh126OzIw3koerke1bPgHwLZeAdFFna5luJG8y4unyXmkPViT79u1S+GfAWjeEWuX06zjhkuHMkkmPmJPvXRigDzr4qftE/Dj4I3VhbeOvFlj4bnv0aS2S7D5lVSAxG1T0JFM+Gf7SHww+Ml9LZeC/G+keIL6Jd7WltPibb3YRthiB6gYrxb4z2NtqP7f3wPguoI7mFvD+sExyoGU8L2NZ37fXg3RPAPgzwn8UfD+nW2keM/DfiTT/sl9ZRCKWaKWYRy27FcbkZW6H0op6qDl9p29PecV/mOejmo/ZV/X3eY+ptJ8caFrvibXPD1hqUNzrWh+T/aNmmd9t5yF4t3GPmUEjFbtfJetfHbxV4X8YftOXGi6BZ6xf+D9N0m60y1t7QCa4eW0Z281k+eUL1AznAIHWsv9nf48eMfiJ4w8NS6f8YfBvxM0a/jc61oosV0rUdLIj3BoY875AG+Uhx0Gc0oe/p5J/ev+B6LqwmuRcz6/pb/P17H2RRXx/wCE/iH8d/2hNB8SfED4feItB8N+HrO+u7XQPDt5pQuW1VbeRoy1xOzgxeYyMBsxt4rY1b4vfFj4m/FSw+GHhaTS/h7rWneH7bWvFGqXVsupNazzZCWsCFgjcgkuc8Y/Fq7tpq+nyb/JO/VbPVoH7rd+n5ppW+92PqiivAf2e/i14x1D4jeO/hZ8Q5bDUfFPhVba6h1rTYDbxajZ3CkxyNFkhHBUhgDjpivfqfRNbMnq091/X/BCiiikMKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigBKoavrun6BYSXmo3cNlaxgl5ZnCqMe5pPEOtW3hzRb7VL2UQ2lnC080jdFRQST+Qr5B8GeGfEP7UmsyfErx3cSaT8PreUnRfDKSlYp4kLD7TO5wGD8sBjG3HWgD0fVvj14i+J2sXWhfCvTPtMEJ2T+JrxStnH6+X/AM9PwoPh7wV8DbW48afEjxPFqmt4DtfapICFJ6LCh6dMDFfNf7S//BTXw38H47zwb8LtIt9T1W1H2c31tt+w27eilfvke1eA/Db9lf42/t2eJoPF3j7V7rQ/Dc0nmefdoysyLjCwwZ4XJ4JI7nBoA7n45/8ABSjxd8WtRfwj8H9IuobabNv9rhTdczgnbuQD7oyOvvW9+zr/AMEvdR8WX6eK/jHqM873DrcjSxKWdm/6aMe3tX2v8BP2Tfh7+zr4fgtPD2kRNfrFsn1O4QNPMepJbtz2Fcz+0p+3F8N/2a9LePU9Sj1TXwD5WjWLq84OON4Bwo+uKAPZfD/hvwt8J/CotdPt7PRdJsk+ZgFjUADqTXxZ+1V/wVS8J/DL7VoHgIReKdd2lftcT5t4m6YyOpr4o8f/ALRfx4/b68Zf8I74Vsry20V5SFsdPZlhjQ7RmaXgHoDj64Br7O/Ze/4JU+D/AIVww6/8TLuHxTroAl+yldtpbnrg55cg9zj6UAfIHgf4A/HP9v8A8WL4m8VXV1p3hwyBTeXe5IkTPIjQ9eD1r9Gfgt+yP8I/2OvDQ1af7LLq6xBZ9W1HBdyCT8o7de3oK7bWvjdG0z+EfhRoieI9SiUw/aYR5OnWLAcb5MYOPRA3TFWPBP7OcsusL4j+Imsnxd4h3eYkOwpY2zYx+7iJPPXknvQBjXHxA8c/HCNrTwDaHwx4bb5G8RX0ZEki5wTBH1B9CeK7n4Y/s++G/htM1+qvq+vTHfcatfnzJ5GOM4J+6OOgr0u2t47WFIokWONRgKowBU1ACYx2r8z/APgtYB/wgfgg/Ln7XJ9elfpjX5o/8FqGz8PfBvHP21x09qAPq79hHB/Zb8CHdv8A+JfGD/3yK/Pz9tUzR/8ABQfw0mMRyXNoWYd/nbFfoH+wqyf8Mt+BNnT+zos9Ou0V+eH7YF9JqH/BQTQSGBjhvbRCq/77YoA/QP8AbMv7bS/2e1urx1S2ivLIuz8DHmJ1rk/2L9N03TfiZ8ZBoxiOmTavbzRmIggl7OByePdqsf8ABRPR73xF+yJrNhp8JnvZ2tRFGOpO9eleUf8ABJfTNc0fQviNYeIVkGq2urxxSedktgW0QQ59NoFAH6DUtIKWgD5m/aI+D/xT1z49fD74lfDSPwtd3HhzTb2xmtfE13cQo5nI5Xyo2JwAe4rLvPgZ8Zfj14u8LTfGbUPCOleDvDuoR6vH4e8I/aJv7Quo8mIzyzAEIpOdoHNfVtI1Efct5O68ne/56hL3r36qz9LW/LQ+c7j4BeOoPH3x88Q6D4itPDl341ttLXQdQgzNLay2tuUczRsm0KzccE/KSeDXn0H7N/xK+JnxU8AeI/GnhbwJ4NuPCuorqN74g8MzSSX+rMikeVzGmyJycsGLegr7NWlpRXI010tb5bf1s+o5PnTi+t/x/r5dD5D8P/Bv46/BPRfEvgH4byeFb3wfqd7d3Wka1ql1PDe6Ktw7O6mJEKylGdih3Lk9a0b74A/E/wCFfxA0f4geANX0/wAa69L4ft9C8SWviq4khbU2hOUukmRWKyZJBBBGK+i/FXj7QPBNxosGt6lHYT61fJp2nxuGLXFwwJCKADzgE5PAxXQU43STT20v6K1vul663fQJat36629Xe/3r8NOp4R+z98GvFvh3x543+JXxDu9Nk8Z+K/s8BsNGLtaafaQKViiR3AZ2+YlmIGT2r3eiuP8AEvxU0Lwn4/8ACPg6/edda8U/av7OWOPdGfs8Ykl3tn5flIx6077RXov6/H8RJat/1/XQ7CiiikAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHh/7Z15PZ/s7+JvIlaEztbWzspwTHJcRo4+hViPxrwv/goV8Qr74J/sg2Gk+HpTa/2okOlLPG20xwhBuA+oAFe3fts5/wCGdfEGDhvtNlj6/aoq+Y/+Cs1vFcfsu+DZJWaN0ulKgd8xrQB4b/wTB/ZK0X4vatefEHxNbm+0fSLnybGzl5SaYcs7/wB7B7V+sGt61ofw58M3d5dz2+j6XYwmRnkwkcagV8a/8EndUtIv2X7FbeIxn+0LhJcHq27ljXkv/BYr4/Xmn6P4c+G+nTSW39oJ/aN6YyRviBZVTPoWBz9KAOL/AGnv+Co3in4naleeCPhLp01vaXJa1+2xoWuZ8nGUA+73/Oqf7N3/AASt8V/FqaHxb8W9UutMs7g+abDcTdTd/nY/dB/Ovbf+CXP7LXhrwV8I7X4seI7e3udV1WFrmCa5UFbWAE4Iz0JAzmvoyH4meKfj/qV9pXgInQvCkLmKTxLMmTNjhlgX+poA0LXUvhd+yv4Si8N+FdIje9hQCDR9KQSXVwwGAWPXqBlie9V2+GPjP47bbvx7etoPhyUh4/DenykMV64mlGCT06Yr0X4b/BHw18N4WktLZr/U5Tun1K+PmzyE+rH6Dp6V6DtHpQBjeGPCOkeD9Nh0/SLGGxtYlCqkSgdPX1NbNFLQAnQUmaU14X8fte8b6f4w8M2Xha/GlWNxa3T3d28AkUOpj8scnqct+VAHunavzX/4LRWySfDbwnMz4aO8YKuOuRzX05N428b6t4U0+Gw8RQ6dqlu7LdXTWYkE+CeNueOlfEv/AAU58WapqHwR8N6f4guY9Q1Rb7Iuo02bh347UAfbn7D+5f2V/BuwAhtNj+ZOD9wCvz0/a08q0/4KAaFEoVjJeWhY7ep3N3/GvY/2SdP8faT8KPC1xD8QZItGe0QDTPsykLvQ4AbPI6flXyp+1Fa+INN/agsJrrX/AO1tZ+02rR3HkhCnznAxnmgD9PP26fHdh4B/ZyXVb2YR+Rd2bpEcZkxIpIHvjNcD+wP8YfB/xE+I3xSl0HUo3e+u7W7ht3+WRk+yxKzY9mDD8K+cf+CkPgn4jeKPhR4N1JtTufEWmWibru2t7fb5TFRhmA6145/wS28I+K7P9pvSdVi0+8t9HW3lS5nZCsZyBgE9+aAP3Qpabn1rnvE3jfT/AAzC3myCW5/hgQjcaAPA/jN4m8U/Ej9pTSvhDovi6/8AAugWfh5vEesano7JHfXOZ/JigjkYHy1GCxIGT0rzj4z/ABQ+J/7LPwf1+BvGUni5dU1y00rwxrt9b/adSs4p8+YZkVAJnTa2zgk5GewrZ+MXgnXfiH8SdH+IHhDxBF4W8Y2FpJpbPdWouLW7tGbf5MqblPDZYMCCM1S0n9j+6+IXhPxVB4v8XXmq+L9fvbbUf7bs4Bbx6dPbf8ext4skKqc5yctk5NRFPks/n5rnvp/27puuvcttc9/u8ny21/7e169O2nE+AfjV4h8E/FLwEPDXij4ofEHS9Y1BdP8AEVh4u0C4WGFJBhbqGUwqItjYyucYPtXVfD7QviV8fLz413t18XvFHhmx8M+LNU07RLTRJI4tnlYZfOYqWdBlVCZAAB7mvU/CP7PvxS1Dxf4Z1L4h/FCDVdH8OymeDS/D+mHTvt823asl04kbeAMnYAFz+Vdz8HfgXJ8K7X4kQvrK6l/wl3iG+11StsYvsouAB5R+Y79uPvcZ9BTqX5ZW35ZW9W4W/KTXbvslMdJRvteN/S0r/nG/f8T4x8a6l4i/aC+GX7JnizW/Fer6ZrWreIl0+5k0qRIVEyrOpukXaQsp2demGPFesafo/wARvix+1d8TvCMHxV8Q+GvCXg4aNPDb6cyebcySWysyuzKcI21ywAGS+e1dJdfsXazY/Af4Y+DNC8cQ2HifwDq39r2GuTaX5kEsm6UlXgMnTEuPvdq9Q+F/wPvvA3xZ+IXjnUteh1a68XwabHLbw2ZgEL2tv5TsDvbIcksBgbenPWtrpVJuO3NJr5qFvxUvwM2nyxXXlS+6Tv8Ag1+PU+T/AIofE6Wa+8fTXPx38Y3njTTri6Om6H8OLCafTdPSMExRXBWEo7DH7ws/HPTFdF4V+IGqfFT4kfsXeK9bdZNX1TSNauLqRECB5DYoGbaOBkjOB612Xhf9j34g+CvCviH4faF8TLHTvh5q1xdyl10QNrEcVwzNJCLgybT95hvKE4PGOK6b4d/si3fgeb4EyTeK4r8/DK01C0bbYGP+0FuYhGp/1h8sqACfvZ9qzpe6lfy/9Jmn+LV9ddzWf8S629781b9emmx9JUUUUEhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAeEfttZ/4Z18QYOCLiyIJGf+XqKvnf8A4Kpaat/+yr4allODDPGQGHcxjv8AhX0V+2xt/wCGd/EG4ZH2my6/9fUVfO//AAVWkRf2TdBVu80WMevlj/GgDO/4JK3/AJf7NbRsoxHq05GB1+bvXyd/wV6z/wANDaIuWIGiR4DHOAZHNfVn/BI2zNx+znMw3AjVpvu8g818r/8ABYK3Nv8AtHaNlcbtDi+pxLIOaXUD7VXxHN4J/wCCdPhixi2RTXGlWOnhgCOJGRX49dpP519dfCvwxZ+D/h7oOk2USxW9vaRqoQYB+UHNfHfxCZf+GFfDSSRhZ/J03aMZHEkVfbXhT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)
Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
16.006187 mm²
12.006187 mm²
10.006187 mm²
18.006187 mm²
13.006187 mm²
Um motor de 11 cv (1cv = 736 W), é alimentado em 127 V monofásico com um condutor de comprimento 6 metros. Encontre o seu momento elétrico aproximado. (cosf =0.92). I = P/(cosf * V)
MO = 416.75 AM
MO = 411.75 AM
MO = 417.75 AM
MO = 415.75 AM
MO = 414.75 AM
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 96 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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)
Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
MO = 416.75 AM
MO = 411.75 AM
MO = 417.75 AM
MO = 415.75 AM
MO = 414.75 AM
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 96 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
N° de Condutores = 404.60
N° de Condutores = 412.60
N° de Condutores = 413.60
N° de Condutores = 410.60
N° de Condutores = 409.60
Quantos condutores de 1,5mm² (diâmetro externo de 3 mm) um eletroduto de 41 mm de diâmetro interno suporta (adote K=0,4).(Usar valor encontrado sem arredondamento)
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
N° de Condutores = 69.71
N° de Condutores = 78.71
N° de Condutores = 74.71
N° de Condutores = 70.71
N° de Condutores = 77.71
Observe a figura abaixo:
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Ela representa a ligação de:
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);
Assinale a alternativa que melhor dimensione a seção dos condutores para um circuito terminal (F-N) de um chuveiro elétrico.
Dados: Pn = 6500 W; V = 110 VAC; condutores de isolação de PVC; eletroduto de PVC embutido em alvenaria (B1); temperatura ambiente de 15 °C.
mais de uma lâmpada com interruptores simples;
lâmpada comandada de dois pontos (interruptores e paralelos);
tomadas de uso geral (monofásicas).
uma lâmpada comandada por um interruptor simples;
lâmpada comandada de três ou mais pontos (paralelos e intermediários);