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Letra E
3ºQuadrante(SO): Az=180 + Rumo
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Coordenada no 1º ponto: A-B (AzAB = 125°20’25’’
Cordenada no 2º ponto: B e C (RBC = 30°30’30’’ SO)
C = 30°30’30’’ -125°20’25’’
Se C < 0
Az = 30°30’30’ + 180 = 210º30'30''
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Apesar de toda historinha narrada no enunciado da questão e de dados que não desnecessários, a banca só queria saber se o candidato sabia realizar a conversão de rumo para azimute.
Como podemos ver, o alinhamento está no 3º quadrande (SO), logo o azimute é obtido por: 180º+R = 210º30'30"
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Explicando de uma maneira mais simples
Azimute é o ângulo formado entre o NORTE de um ponto e o alinhamento (caminhamento) ao outro Ponto. Assim, o azimute de A para B só serve para locar o ponto B no circulo topográfico (circulo onde o giro é horário). O ponto B localiza-se no segundo quadrante (respeitando o giro horário);
Rumo é o menor ângulo no eixo NS (Norte-Sul). o ângulo infomado para o Rumo BC significa que o ponto C está no terceiro quadrante (SO).
Para encontrar o Azimute BC, basta somar 180º ao rumo BC.
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A questão exigiu conhecimento a respeito de noções de topografia.
Antes de resolver a questão, vamos relembrar os conceitos de azimute e rumo.
O azimute é o ângulo medido a partir do NORTE no sentido horário até o alinhamento. Por outro lado, o rumo é o MENOR ângulo entre a direção considerada e a referência. A partir do norte ou do sul, variando de 0º a 90º (ver figura).
![](https://lh5.googleusercontent.com/mc3ocbUU16LUBXaD062jzItp567iP_1GmE5y8Fxff9wVVeJz98SFFtyKxM8rFEYRYwoaFgETERt13IIvfRFLpWeV9cmBDlXk8uSt9TZ4mwqOxnTi2bGRrR_QDbxKlXRik4KzCDTa=s0)
Obs: As siglas W e E são as iniciais de oeste e leste em inglês.
A partir dessa definições, vamos traçar a poligonal descrita na questão:
- Azimute entre o alinhamento A-B (AzAB = 125°20'25'')
![](data:image/png;base64,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)
- Rumo entre os alinhamentos B e C (RBC = 30°30'30'' SO)
![](data:image/png;base64,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)
A questão pede para encontrarmos o azimute entre B e C (AZBC). Para encontrá-lo partiremos do norte no sentido horário (ver figura).
![](http://qcon-assets-production.s3.amazonaws.com/images/gabarito_comentado/630703/Capturar.JPG)
Gabarito do Professor: Letra E.