Geometria Espacial
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Geometria Espacial
Vunesp - Calcule a altura H e o seno do ângulo diedro formado por duas faces quaisquer de um tetraedro regular cujas arestas medem a cm
Obs: Cheguei ao valor do seno igual a raiz 3 / 2 e o gabarito da valor de 2 * raiz 2 /3
Eu acho que errei na interpretação de onde esta o ângulo do diedro
![Geometria Espacial 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)
Obs: Cheguei ao valor do seno igual a raiz 3 / 2 e o gabarito da valor de 2 * raiz 2 /3
Eu acho que errei na interpretação de onde esta o ângulo do diedro
orravan- Iniciante
- Mensagens : 25
Data de inscrição : 23/06/2020
Re: Geometria Espacial
Você sempre deve colocar o gabarito de todas as perguntas que foram feitas na questão, nesse caso faltou o valor do gabarito de H. E não conseguiremos te dizer onde está o seu erro, pois você não colocou a imagem da sua resolução, desenhos e contas.
I) Pelo Teorema de Pitágoras (vide figura abaixo):
h² = m² + H²
(a√3/2)² = (a√3/6)² + H²
3.a²/4 = 3.a²/36 + H²
H² = 24.a²/36
H = 2.a.√6/6.
II) Por trigonometria no triângulo retângulo (destacado abaixo):
sen θ = H/h
sen θ = (2.a.√6/6) : (a√3/2)
sen θ = (2.a.√6/6).(2/a√3)
sen θ = 4√6/6.√3
sen θ = 2√2/3.
![Geometria Espacial Sem_t132](https://i.servimg.com/u/f65/20/07/64/08/sem_t132.png)
I) Pelo Teorema de Pitágoras (vide figura abaixo):
h² = m² + H²
(a√3/2)² = (a√3/6)² + H²
3.a²/4 = 3.a²/36 + H²
H² = 24.a²/36
H = 2.a.√6/6.
II) Por trigonometria no triângulo retângulo (destacado abaixo):
sen θ = H/h
sen θ = (2.a.√6/6) : (a√3/2)
sen θ = (2.a.√6/6).(2/a√3)
sen θ = 4√6/6.√3
sen θ = 2√2/3.
![Geometria Espacial Sem_t132](https://i.servimg.com/u/f65/20/07/64/08/sem_t132.png)
Rory Gilmore- Monitor
- Mensagens : 1860
Data de inscrição : 28/05/2019
Localização : Yale University - New Haven, Connecticut
orravan e makeitcount032 gostam desta mensagem
Re: Geometria Espacial
Nas próximas questões colocarei.
Obrigada, ficou muito claro sua resolução
As suas respostas estão de acordo com o gabarito
obs: imagem de como tinha pensado (https://i.servimg.com/u/f17/20/27/74/11/pirami11.jpg)
Obrigada, ficou muito claro sua resolução
As suas respostas estão de acordo com o gabarito
obs: imagem de como tinha pensado (https://i.servimg.com/u/f17/20/27/74/11/pirami11.jpg)
orravan- Iniciante
- Mensagens : 25
Data de inscrição : 23/06/2020
Re: Geometria Espacial
Seu erro foi calcular o ângulo entre duas arestas. O ângulo correto é aquele entre duas faces.
Rory Gilmore- Monitor
- Mensagens : 1860
Data de inscrição : 28/05/2019
Localização : Yale University - New Haven, Connecticut
Re: Geometria Espacial
Nossa verdade !!!
Muito obrigada pela ajuda
Muito obrigada pela ajuda
orravan- Iniciante
- Mensagens : 25
Data de inscrição : 23/06/2020
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