Propabilidade da união de dois eventos
3 participantes
Página 1 de 1
Propabilidade da união de dois eventos
Um universitário participou do processo seleltivo das empresas A e B. Estima-se que suas chances de aprovação na empresa A eram de 80% e na empresa B, de 70%. Sabendo-se que esse universitário conseguiu se empregar, qual é a possibilidade dele ter sido aprovado nas duas empresas?
- resposta:
- 50%
viniciusdenucci- Jedi
- Mensagens : 252
Data de inscrição : 19/08/2014
Idade : 27
Localização : Minas Gerais
Re: Propabilidade da união de dois eventos
Acho que seu gabarito está errado, aqui está dando 56%
cassiobezelga- Mestre Jedi
- Mensagens : 509
Data de inscrição : 29/07/2013
Idade : 33
Localização : floriano piaui brasil
Re: Propabilidade da união de dois eventos
Então, eu acho que esse é um caso de simultânea, então o resultado não seria 56%, mas como nunca fiz um exercício desse, posso estar engano. Eu até cheguei a achar 50% mas não sei se meu raciocínio está correto.
p(A)= 0,8
p(B)=0,7
A união dos conjustos A com o B é 100%.
∴ A ∩ B = (0,8 + 0,7) - 1 = 0,5
Em porcentagem ficaria 50%. O que não tenho certeza é a chance de aprovação realmente é a interceção dos conjustos. Tem alguma ideia?
p(A)= 0,8
p(B)=0,7
A união dos conjustos A com o B é 100%.
∴ A ∩ B = (0,8 + 0,7) - 1 = 0,5
Em porcentagem ficaria 50%. O que não tenho certeza é a chance de aprovação realmente é a interceção dos conjustos. Tem alguma ideia?
viniciusdenucci- Jedi
- Mensagens : 252
Data de inscrição : 19/08/2014
Idade : 27
Localização : Minas Gerais
Re: Propabilidade da união de dois eventos
A = 80 % ---> B = 70 %
a = somente na A --> b = somente na B ---> x = em ambas
a + x = 80
b + x = 70
a + b + 2x = 150 ---> I
a + b + x = 100 ----> II
I - II ---> x = 50 %
a = somente na A --> b = somente na B ---> x = em ambas
a + x = 80
b + x = 70
a + b + 2x = 150 ---> I
a + b + x = 100 ----> II
I - II ---> x = 50 %
Última edição por Elcioschin em Ter 25 Ago 2015, 17:19, editado 1 vez(es)
Elcioschin- Grande Mestre
- Mensagens : 72257
Data de inscrição : 15/09/2009
Idade : 77
Localização : Santos/SP
Re: Propabilidade da união de dois eventos
Tem lógica seu pensamento já que intercessão é os dois ao mesmo tempo. Lembrei agora da regra do e e ou
E= intercessão
ou= união
Mas fiquei em dúvida também, se o gabarito estiver certo acho que é isso mesmo, porém achei isso aqui
![Propabilidade da união de dois eventos 8PxgX6bsqoZkAAAAAASUVORK5CYII=](data:image/png;base64,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)
por isso continuo achando que ele esteja errado
E= intercessão
ou= união
Mas fiquei em dúvida também, se o gabarito estiver certo acho que é isso mesmo, porém achei isso aqui
por isso continuo achando que ele esteja errado
cassiobezelga- Mestre Jedi
- Mensagens : 509
Data de inscrição : 29/07/2013
Idade : 33
Localização : floriano piaui brasil
Re: Propabilidade da união de dois eventos
Élcio resolveu de forma mais clara, obrigado aos dois!
viniciusdenucci- Jedi
- Mensagens : 252
Data de inscrição : 19/08/2014
Idade : 27
Localização : Minas Gerais
![-](https://2img.net/i/empty.gif)
» Probabilidade, definição e União de eventos
» Prova da bahiana 2014.2 propabilidade
» Propabilidade
» propabilidade
» Propabilidade condicional
» Prova da bahiana 2014.2 propabilidade
» Propabilidade
» propabilidade
» Propabilidade condicional
Página 1 de 1
Permissões neste sub-fórum
Não podes responder a tópicos
|
|