Eu fiz um post anteriormente sobre uma curiosidade matemática que acho tão interessante quanto inacreditável. E isso acabou me lembrando de outra curiosidade interessante e resolvi fazer esse post com uma pergunta pra ver quem acerta primeiro.
Eu quero saber quantas pessoas reunidas eu preciso ter para que as chances de duas delas terem a mesma data de aniversário (dia e mês) seja maior que 50%.
Em outras palavras, imagina que você está em uma festa com X pessoas e alguém chega pra você e faz uma aposta: “eu aposto com você que ninguém aqui aniversaria na mesma data do outro”
Aí você teria que saber se suas chances seriam maiores que 50%, a depender do número de pessoas na festa. Claro quanto mais pessoas tiver, maiores as chances de você vencer a aposta. Mas eu quero saber o menor número X que faz com que suas chances de vencer a aposta fique acima de 50%. Seriam 200? 300 pessoas? O que você acha?
Então o primeiro que votar no post e responder ganha sozinho 100% do meu voto, que hoje vale cerca de $1.
Regras:
- Ganha quem for o primeiro a responder corretamente nos comentários
- Comentários não devem ter edição posterior. Comentários editados serão desconsiderados
- Respostas serão válidas até as 20 horas de sexta-feira, ou seja, aproximadamente 3 dias a partir da data desse post.
Boa participação a todos!
Gostou da leitura e quer mais? Aí vão algumas sugestões:
Será no minimo 23 pessoas para que a probabilidade seja superior a 50% . quase impossivel os 100% para isso teriam que estar na sala 367.
mas eu como sortudo para ganhar essa aposta numa festa minha convidava gemeos ai 4 pessoas bastavam. Os 2 gemeos eu e o outro apostador.
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Parabéns, resposta correta. A probabilidade de n pessoas não terem a mesma data de aniversário é
Para n = 23, o valor acima se torna menor que 50%, aproximadamente 49,3%.
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This comment has received a 14.29 % upvote from @sleeplesswhale thanks to: @discernente.
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Wow greate article!
You just got a 41.67% upvote from @postdoctor!
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Nice post.I respect you very much because you contribute to steemit.I will do activities like you.I would like to extend the steemit
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This post has received a 50.00 % upvote from @siditech thanks to: @discernente. Here's a banana!
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This post has received a 20.74 % upvote from @steemdiffuser thanks to: @discernente. Steem on my friend!
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This post has received a 17.44 % upvote from @moneymatchgaming thanks to: @discernente. Upvote this Post to Support the MMG Community on Steemit! :)
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Fiquei com saudades do meu professor Reginaldo e já não me lembro de nem meia fórmula, nem na HP :/
Fora isso, o post é maravilhoso!
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