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  #1  
Old 22 ÊÔ§ËÒ¤Á 2012, 22:04
ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ's Avatar
ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ äÁèÍÂÙèã¹Ãкº
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$6(2^{5x}) +11(2^{3x})-6(2^{x}) = 2^{5x+1}$

ËÒ X ¤ÃѺ äÁèä´éà¢éÒÁÁÒã¹¹Õé¹Ò¹àÅ T^T ¤Ô´¶Ö§·Ø¡¤¹¤ÃѺ
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22 ÊÔ§ËÒ¤Á 2012 22:05 : ¢éͤÇÒÁ¹Õé¶Ù¡á¡éä¢áÅéÇ 1 ¤ÃÑé§, ¤ÃÑé§ÅèÒÊØ´â´Â¤Ø³ ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ
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  #2  
Old 22 ÊÔ§ËÒ¤Á 2012, 22:22
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$6(2^{5x})+11(2^{3x})-6(2^x)=2(2^{5x})$
$4(2^{5x})+11(2^{3x})-6(2^x)=0$
$2^x(4(2^{4x})+11(2^{2x})-6)=0$
ãËé $2^{2x}=A\ \ , A>0$
$2^x(4A^2+11A-6)=0$

仵èÍä´éáÅéÇÁÑ駤ÃѺ
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  #3  
Old 23 ÊÔ§ËÒ¤Á 2012, 09:08
banker banker äÁèÍÂÙèã¹Ãкº
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ÍéÒ§ÍÔ§:
¢éͤÇÒÁà´ÔÁà¢Õ¹â´Â¤Ø³ poper View Post
$6(2^{5x})+11(2^{3x})-6(2^x)=2(2^{5x})$
$4(2^{5x})+11(2^{3x})-6(2^x)=0$
$2^x(4(2^{4x})+11(2^{2x})-6)=0$
ãËé $2^{2x}=A\ \ , A>0$
$2^x(4A^2+11A-6)=0$

仵èÍä´éáÅéÇÁÑ駤ÃѺ
ä»äÁè¶Ù¡

·èÒ¹poper áÊ´§ãËé´Ù˹èÍ (Ẻ Á.µé¹¹Ð¤ÃѺ)
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µÍº¾ÃéÍÁÍéÒ§ÍÔ§¢éͤÇÒÁ¹Õé
  #4  
Old 23 ÊÔ§ËÒ¤Á 2012, 09:30
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¡ÔµµÔ ¡ÔµµÔ äÁèÍÂÙèã¹Ãкº
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$2^x(4(2^{4x})+11(2^{2x})-6)=0$
¼Á·ÓµèͨҡµÃ§¹ÕéáÅéǡѹ $2^x >0$
´Ñ§¹Ñé¹ $4(2^{4x})+11(2^{2x})-6=0$
´Ù¤èÒdiscriminat $11^2+4(4)(6)=121+96$
$=217$
$2^x=\frac{-11\pm \sqrt{217} }{8} $
à¹×èͧ¨Ò¡ $2^x >0$
$2^x=\frac{ \sqrt{217}-11}{8} $

äÁèãªé $\log$ ¡çËҤӵͺäÁèä´é¤ÃѺ
á¹è㨹ÐÇèÒ⨷Âì¶Ù¡¤ÃѺ àªç¤â¨·ÂìÍÕ¡Ãͺ´ÕäËÁ¤ÃѺ

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23 ÊÔ§ËÒ¤Á 2012 09:47 : ¢éͤÇÒÁ¹Õé¶Ù¡á¡éä¢áÅéÇ 1 ¤ÃÑé§, ¤ÃÑé§ÅèÒÊØ´â´Â¤Ø³ ¡ÔµµÔ
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  #5  
Old 23 ÊÔ§ËÒ¤Á 2012, 09:42
banker banker äÁèÍÂÙèã¹Ãкº
à·¾à«Õ¹
 
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ÍéÒ§ÍÔ§:
¢éͤÇÒÁà´ÔÁà¢Õ¹â´Â¤Ø³ ¡ÔµµÔ View Post
$2^x(4(2^{4x})+11(2^{2x})-6)=0$
¼Á·ÓµèͨҡµÃ§¹ÕéáÅéǡѹ $2^x >0$
´Ñ§¹Ñé¹ $4(2^{4x})+11(2^{2x})-6=0$
´Ù¤èÒdiscriminat $11^2+4(4)(6)=121+96$
$=217$
$2^x=\frac{-11\pm \sqrt{217} }{22} $
à¹×èͧ¨Ò¡ $2^x >0$
$2^x=\frac{ \sqrt{217}-11}{\color{red}{22}} $ < --- 22 ÁÒ¨Ò¡ä˹¤ÃѺ 2b?

äÁèãªé $\log$ ¡çËҤӵͺäÁèä´é¤ÃѺ
á¹è㨹ÐÇèÒ⨷Âì¶Ù¡¤ÃѺ àªç¤â¨·ÂìÍÕ¡Ãͺ´ÕäËÁ¤ÃѺ
¢Íº¤Ø³¤ÃѺ

¼Á¡çÁÒµÔ´µÃ§

$2^x=\frac{ \sqrt{217}-11}{8} $ áÅéÇ仵èÍäÁè¶Ù¡
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  #6  
Old 23 ÊÔ§ËÒ¤Á 2012, 10:59
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⨷Âì·Õè¶Ù¡ ÍÂÙè¹Õè¤ÃѺ µÍ¹·Õè 2 ¢éÍ 2
µÍº¾ÃéÍÁÍéÒ§ÍÔ§¢éͤÇÒÁ¹Õé
  #7  
Old 23 ÊÔ§ËÒ¤Á 2012, 11:19
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ËÒ⨷Âìµé¹¨¹à¨ÍàŹФÃѺ¾ÕèàÅç¡ äÁèãªè¢éÍÊͺ¢Í§Á.µé¹ÍÂèÒ§·ÕèÅاBankerÇèÒ¨ÃÔ§æ´éÇÂ....´Ù¨Ò¡¤Ó¶ÒÁáÅéǹèÒ¨ÐäÁèµéͧËÒ $x$ µÃ§æ
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  #8  
Old 23 ÊÔ§ËÒ¤Á 2012, 15:07
banker banker äÁèÍÂÙèã¹Ãкº
à·¾à«Õ¹
 
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Name:  3640.jpg
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ä˹æ¡çä˹æáÅéÇ ÁÒÅͧ·Ó´Ù

µèͨҡ·èÒ¹ poper

$(4A^2+11A-3)=0$

$(4A-1)(A+3) = 0$

$A = -3 \ \ \to \ 2^{2x} = -3 \ $ãªéäÁèä´é

$4A = 1$

$4\cdot 2^{2x} = 1$

$2^{2x+2} = 1 = 2^0$

$2x+2 =0 \ \ \to \ x = -1$

$y =25(3-x) = 100$
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  #9  
Old 23 ÊÔ§ËÒ¤Á 2012, 20:41
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¡ÃкÕè¸ÃÃÁªÒµÔ
 
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ÍéÒ§ÍÔ§:
¢éͤÇÒÁà´ÔÁà¢Õ¹â´Â¤Ø³ banker View Post
Attachment 10081

ä˹æ¡çä˹æáÅéÇ ÁÒÅͧ·Ó´Ù

µèͨҡ·èÒ¹ poper

$(4A^2+11A-3)=0$<-------·ÓäÁà»ç¹áºº¹ÕéÅèФÃѺ

$(4A-1)(A+3) = 0$

$A = -3 \ \ \to \ 2^{2x} = -3 \ $ãªéäÁèä´é

$4A = 1$

$4\cdot 2^{2x} = 1$

$2^{2x+2} = 1 = 2^0$

$2x+2 =0 \ \ \to \ x = -1$

$y =25(3-x) = 100$
§§¤ÃѺ à»ç¹áºº¹Õéä´é䧤ÃѺ
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  #10  
Old 23 ÊÔ§ËÒ¤Á 2012, 21:24
banker banker äÁèÍÂÙèã¹Ãкº
à·¾à«Õ¹
 
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ÍéÒ§ÍÔ§:
¢éͤÇÒÁà´ÔÁà¢Õ¹â´Â¤Ø³ poper View Post
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  #11  
Old 23 ÊÔ§ËÒ¤Á 2012, 21:32
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ÍéÍ...§Õé¹Õèàͧ

äÁèä´éà¢éÒä»´Ù ¢Íâ·É´éǤÃѺ
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  #12  
Old 23 ÊÔ§ËÒ¤Á 2012, 22:25
ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ's Avatar
ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ äÁèÍÂÙèã¹Ãкº
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¢Íâ·É·Õ¤ÃѺ àËç¹ ÍÒ¨ÒÃÂìà¢Õ¹⨷ÂìÁÒà຺¹ÕéàŨ´Å§ÊÁØ´äÇé¹èФÃѺ ààÊ´§ÇèÒ¼ÁÅÍ¡¼Ô´
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  #13  
Old 23 ÊÔ§ËÒ¤Á 2012, 22:27
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ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ ÍÂÒ¡à¡è§¤³ÔµÈÒʵÃì¤ÃѺ äÁèÍÂÙèã¹Ãкº
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Old 24 ÊÔ§ËÒ¤Á 2012, 19:04
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à»ç¹à¹×éÍËÒã¹ËÅÑ¡ÊÙµÃÁ.»ÅÒ¤ÃѺ
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  #15  
Old 28 ÊÔ§ËÒ¤Á 2012, 03:16
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