[Date Prev][Date Next][Thread Prev][Thread Next][Date Index][Thread Index]

Re: [obm-l] equa��o

To: obm-l@xxxxxxxxxxxxxx
Subject: Re: [obm-l] equa��o
From: "Alex pereira Bezerra" <alexmatematica1234@xxxxxxxxx>
Date: Thu, 14 Sep 2006 10:51:03 -0300
DomainKey-Signature: a=rsa-sha1; q=dns; c=nofws; s=beta; d=gmail.com; h=received:message-id:date:from:to:subject:in-reply-to:mime-version:content-type:content-transfer-encoding:content-disposition:references; b=MVORjYqAFJHe9J/wVg3D5i7PjACFYn4F1FnYp+CvbYO51/jOjUc3eKFq2v8u24et3iroCfKrjBedC4U6JcrFyNiRDbdkNy5Rx0ljxcmdqg1Jb3GXIF3ZfUmJ6zsh294ruT7cl/NGNYvWYVxMMjcKxbzo7pLzGpBrkPeW5zBR5tw=
In-Reply-To: <000d01c6d7fa$249cf5e0$836d14ac@amanet>
References: <000d01c6d7fa$249cf5e0$836d14ac@amanet>
Reply-To: obm-l@xxxxxxxxxxxxxx
Sender: owner-obm-l@xxxxxxxxxxxxxx

Em 14/09/06, Tio Cabri st<ilhadepaqueta@bol.com.br> escreveu:
>
> Bom dia.
>
> Algu�m saberia explicar como se encontra o n�mero de ra�zes
> de equa��es do tipo
> sen(x) - x = 0
> sen^2(x) - x = 0
>
> Abra�os
Acho que uma possivel maneira seria solu��o gr�fica e ai olhar os
pontos de intersec��o

=========================================================================
Instru��es para entrar na lista, sair da lista e usar a lista em
http://www.mat.puc-rio.br/~nicolau/olimp/obm-l.html
=========================================================================

Follow-Ups:
- [obm-l] Re: [obm-l] equa��o
  - From: Tio Cabri st

References:
- [obm-l] equa��o
  - From: Tio Cabri st

Prev by Date: [obm-l] equa��o
Next by Date: Re: RES: [obm-l] plano complexo
Prev by thread: [obm-l] equa��o
Next by thread: [obm-l] Re: [obm-l] equa��o
Index(es):
- Date
- Thread