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Gabarito: ERRADO
Raio hidráulico (R) - relação entre a área molhada e perímetro molhado.
R = A / P = b * h / b + 2 * h
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Não entendi o gabarito. Alguém pode postar a resolução, obrigado!
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Para uma mesma largura de base, se aumentar a profundidade, o raio hidráulico aumenta.
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Como a largura não foi especificada se era de fundo ou superfície, em razão da inclinação do talude e da profundidade, considerei 3m como a largura da base.
Para profundidade 4m:
Am1=((11+3)/2)*4 = 28m²
Pm1=4*√2 + 4*√2 + 3 = 14,31m
Rh1=28/14,31 = 1,95
Para profundidade 3m:
Am2=((9+3)/2)*3 = 18m²
Pm2=3*√2 + 3*√2 + 3 = 11,48m
Rh2=18/11,48 = 1,57
Rh1>Rh2 , portanto Gabarito: ERRADO
Pelo conceito teórico → O raio hidráulico é uma medida de eficiência hidráulica. Quando maior a quantidade de água escoando com uma menor superfície de contato, maior a eficiência e maior o raio hidráulico.
Espero ter ajudado.
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Para responder essa
pergunta devemos colocar em prática nosso conhecimento sobre Hidráulica,
especificamente sobre o conceito de raio hidráulico.
No dimensionamento de
condutos livres, um parâmetro de grande importância para o pré-dimensionamento
das seções é o raio hidráulico (Rh). O mesmo é, por definição, o quociente
entre a área da seção transversal molhada (Am) e o perímetro molhado (Pm).
Matematicamente, podemos escrever que:
![](http://qcon-assets-production.s3.amazonaws.com/images/gabarito_comentado/1153813/1.png)
Para
todos os casos, devemos relembrar que a área de um trapézio consiste na
média entre a base menor e a base maior multiplicada pela altura; e que o perímetro
inclinado em taludes laterais com inclinação 1:1 é de √2 para cada metro de
altura. Visto isso, Para o canal com profundidade de 4 m, tem-se que:
![](data:image/png;base64,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)
Por sua
vez, para o canal com altura de 3 m:
![](data:image/png;base64,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)
Logo, o
raio hidráulico com profundidade de 4 m é superior ao raio hidráulico
para a profundidade de 3 m. Portanto, a assertiva do enunciado está
errada.
Gabarito
do professor: ERRADO.
-
B = base maior
b = base menor = B-2*(h) --> talude 1:1
h = profundidade
l = largura = 3
Como b=3 --> B=b+2h --> B=3+2h
Rh = A/P
A = (B+b)*h/2 --> A = (3+2h+3)*h/2 --> A = 3h+h²
P = B + 2*talude
P = B + 2*h*raiz(2)
Rh = (3h+h²)/(B+2*h*raiz(2)) --> (3h+h²)/(3+2h+2*h*raiz(2))
P/ h=3 --> (3*3+3²)/(3+2*3+6raiz(2))
18/(9+6raiz(2)) --> 6/(3+2raiz(2)) = 1,029
P/ h=4 --> (3*4+4²)/(3+2*4+8raiz(2))
28/(11+8raiz(2)) = 1,255
-
Altura de 4m.
Talude com proporção de 1:1 = Altura de 4m, largura de 4m <TALUDE, não do canal>
Vai ficar um trapézio de:
- 11m <base maior> 4m + 3m + 4m = 11m
- 3m <base menor>
- um talude de aproximadamente 5,6m
Raio Hidráulico = Área molhada / Perímetro Molhado.
Área Molhada = [(B + b ) / 2 ] x h = [(11 + 3 ) / 2 ] x 4 = 28m².
Perímetro Molhado = 5,6m + 3m + 5,6m = 14,2m <5,6m é o talude>
Rh = 28 / 14,2 = 1,97m.
Altura de 3m.
Talude com proporção de 1:1 = Altura de 3m, largura de 3m <TALUDE, não do canal>
Vai ficar um trapézio de:
- 9m <base maior>
- 3m <base menor>
- um talude de aproximadamente 4,24m
Raio Hidráulico = Área molhada / Perímetro Molhado.
Área Molhada = [(B + b ) / 2 ] x h = [(9 + 3 ) / 2 ] x 3 = 18m².
Perímetro Molhado = 4,24m + 3m + 4,24m = 11,48m <4,24m é o talude>
Rh = 18 / 11,48 = 1,56m.
1,97 > 1,56 Gabarito ERRADO