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[SPAM] [obm-l] Re: [obm-l] Equação em Complexo
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Valeu Salhab, muit=EDssimo obrigado, ent=E3o o primeiro caso x^4 - 36 =
pude fazer por bi-quadrada, chamando x^2 de um K qualquer, achando K =
encontrei os 4 valores de x, por=E9m esse que eu tive d=FAvidas, x^4 + =
36,n=E3o seria uma boa op=E7=E3o (bi-quadrada) fazer a mudan=E7a de =
vari=E1vel passando para uma equa=E7=E3o do 2 =BA grau e sim =
aplica=E7=E3o direta da segunda f=F3rmula de DE MOIVRE( =
radicia=E7=E3o),que eu n=E3o tinha notado !!captei corretamente sua =
mensagem ? acho que sim e mais um vz sou grato por socializar o =
conhecimento. obg.
----- Original Message -----=20
From: Marcelo Salhab Brogliato=20
To: obm-l@xxxxxxxxxxxxxx=20
Sent: Sunday, March 09, 2008 11:05 AM
Subject: Re: [obm-l] Equa=E7=E3o em Complexo
Ol=E1 Gustavo,
=E9 quase a mesma coisa:
x^4 =3D -36 =3D 36 cis(180 + 360k)
assim, x =3D rz(6) cis(45 + 90k)
que sao: x =3D rz(6) cis(45), rz(6) cis(135), rz(6) cis(225), rz(6) =
cis(315)
agora, basta passar pra forma retangular.. por exemplo:
x =3D rz(6) cis(45) =3D rz(6) [ rz(2)/2 + i rz(2)/2 ] =3D rz(3) + i =
rz(3)
abra=E7os,
Salhab
On Sun, Mar 9, 2008 at 10:28 AM, Gustavo Duarte =
<gvduarte@xxxxxxxxxxxxxx> wrote:
x^4 - 36 =3D 0, tudo bem,encontrei como raizes : + rz(6), =
-rz(6),+rz(6)i e -rz(6)i com rz(X) >> raiz quadrada de x, por=E9m =
fiquei pensando no seguinte caso :x^4 + 36 =3D0, desde j=E1 agrade=E7o =
alguma ajuda !!!
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<BODY bgColor=3D#ffffff>
<DIV><FONT face=3DArial size=3D2>Valeu Salhab, muit=EDssimo obrigado, =
ent=E3o o primeiro=20
caso x^4 - 36 pude fazer por bi-quadrada, chamando x^2 de um K qualquer, =
achando=20
K encontrei os 4 valores de x, por=E9m esse que eu tive d=FAvidas, =
<STRONG>x^4 +=20
36,</STRONG>n=E3o seria uma boa op=E7=E3o (bi-quadrada) fazer a =
mudan=E7a de=20
vari=E1vel passando para uma equa=E7=E3o do 2 =BA grau e sim =
aplica=E7=E3o =20
direta da segunda f=F3rmula de DE MOIVRE( radicia=E7=E3o),que eu =
n=E3o tinha=20
notado !!captei corretamente sua mensagem ? acho que sim e mais =
um vz=20
sou grato por socializar o conhecimento. obg.</FONT></DIV>
<BLOCKQUOTE=20
style=3D"PADDING-RIGHT: 0px; PADDING-LEFT: 5px; MARGIN-LEFT: 5px; =
BORDER-LEFT: #000000 2px solid; MARGIN-RIGHT: 0px">
<DIV style=3D"FONT: 10pt arial">----- Original Message ----- </DIV>
<DIV=20
style=3D"BACKGROUND: #e4e4e4; FONT: 10pt arial; font-color: =
black"><B>From:</B>=20
<A title=3Dmsbrogli@xxxxxxxxx =
href=3D"mailto:msbrogli@xxxxxxxxx">Marcelo Salhab=20
Brogliato</A> </DIV>
<DIV style=3D"FONT: 10pt arial"><B>To:</B> <A =
title=3Dobm-l@xxxxxxxxxxxxxx=20
href=3D"mailto:obm-l@xxxxxxxxxxxxxx">obm-l@xxxxxxxxxxxxxx</A> </DIV>
<DIV style=3D"FONT: 10pt arial"><B>Sent:</B> Sunday, March 09, 2008 =
11:05=20
AM</DIV>
<DIV style=3D"FONT: 10pt arial"><B>Subject:</B> Re: [obm-l] =
Equa=E7=E3o em=20
Complexo</DIV>
<DIV><BR></DIV>Ol=E1 Gustavo,<BR><BR>=E9 quase a mesma coisa:<BR>x^4 =
=3D -36 =3D 36=20
cis(180 + 360k)<BR><BR>assim, x =3D rz(6) cis(45 + 90k)<BR>que sao: x =
=3D rz(6)=20
cis(45), rz(6) cis(135), rz(6) cis(225), rz(6) cis(315)<BR><BR>agora, =
basta=20
passar pra forma retangular.. por exemplo:<BR>x =3D rz(6) cis(45) =3D =
rz(6) [=20
rz(2)/2 + i rz(2)/2 ] =3D rz(3) + i =
rz(3)<BR><BR>abra=E7os,<BR>Salhab<BR><BR><BR>
<DIV class=3Dgmail_quote>On Sun, Mar 9, 2008 at 10:28 AM, Gustavo =
Duarte <<A=20
=
href=3D"mailto:gvduarte@xxxxxxxxxxxxxx">gvduarte@xxxxxxxxxxxxxx</A>>=20
wrote:<BR>
<BLOCKQUOTE class=3Dgmail_quote=20
style=3D"PADDING-LEFT: 1ex; MARGIN: 0pt 0pt 0pt 0.8ex; BORDER-LEFT: =
rgb(204,204,204) 1px solid">
<DIV bgcolor=3D"#ffffff">
<DIV><FONT face=3DArial size=3D2><B>x^4 - 36 =3D 0,</B> tudo =
bem,encontrei como=20
raizes : + rz(6), -rz(6),+rz(6)i e=20
-rz(6)i com <I>rz(X) >> raiz quadrada =
de=20
x,</I><B> </B>por=E9m fiquei pensando no seguinte caso :<FONT=20
size=3D3><B>x^4 <FONT color=3D#ff0000>+ </FONT>36 =3D0, </B>desde =
j=E1 agrade=E7o=20
alguma ajuda !!!</FONT></FONT></DIV>
<DIV><B><FONT face=3DArial=20
=
size=3D2></FONT></B> </DIV></DIV></BLOCKQUOTE></DIV><BR></BLOCKQUOTE=
></BODY></HTML>
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