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£¨1£©281.261*t^3-299.372*t^2-67.152*t+44.963=0
£¨2£©83.696*t^3+39.098*t^2-211.82*t+44.421=0
£¨3£©134.007*t^3-41.423*t^2-179.083*t+42.994=0
£¨4£©138.873*t^3-47.309*t^2-178.802*t+44.831=0
£¨5£©168.691*t^3-96.266*t^2-159.548*t+44.725=0
£¨6£©105.944*t^3-108.21*t^2-62.029*t+37.297=0
£¨7£©92.822*t^3-74.325*t^2-89.874*t+35.981=0
£¨8£©63.75*t^3-37.573*t^2-91.323*t+36.349=0
£¨9£©105.176*t^3-105.689*t^2-63.029*t+33.546=0
£¨10£©76.009*t^3-217.835*t^2+225.115*t-35.889=0
£¨11£©41.163*t^3+76.839*t^2-200.102*t+49.199=0
£¨12£©0.077*t^3-0.538*t^2-9.176*t+47.455=0
£¨13£©0.036*t^3-0.81*t^2+7.94*t-39.044=0
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ºú¶¹Æ®: ½ð±Ò+6, ¡ï¡ï¡ï¡ï¡ï×î¼Ñ´ð°¸ 2013-03-26 11:30:40
(1)  f1=solve('281.261*t^3-299.372*t^2-67.152*t+44.963=0','t')
f1=-0.41855382787664956722302233317101
     0.33178675941153328671451138366763
     1.1511592166833193019014520255857
(2)  f2= solve('83.696*t^3+39.098*t^2-211.82*t+44.421=0','t')
f1=-1.9250457577834187792831990926435
0.22331669966219418707900426744029
     1.2345860644297698034448753834139
(3)  f3=solve('134.007*t^3-41.423*t^2-179.083*t+42.994=0','t')
f3=-1.1279066058399639564772418725385
    0.23704853583365501277816327793444
    1.1999687881031247816776916521309
(4)  f4=solve('138.873*t^3-47.309*t^2-178.802*t+44.831=0','t')
f4 = -1.0986689193106394348443948338403
    0.24628357335077289407264075267635
    1.1930491178953759630496626739069
(5)  f5=solve('168.691*t^3-96.266*t^2-159.548*t+44.725=0','t')
f5 =-0.8689357778535302497110304662104
    0.25828931985274024203715762827253
   1.1813111644759428018359798857353
(6)  f6=solve('105.944*t^3-108.21*t^2-62.029*t+37.297=0','t')
f6 =-0.66291297613024951727872514281369
   0.42005941741752524293539620645371
   1.2642422168717516850508725443038
(7)  f7=solve('92.822*t^3-74.325*t^2-89.874*t+35.981=0','t')
f7 =-0.85696204371636899436251313675972
   0.34444036306784791483997153573502
   1.3132478016112238870466199445209
(8)  f8=solve('63.75*t^3-37.573*t^2-91.323*t+36.349=0','t')
f8 = -1.1282403524852012293364373248621
0.37695575908779018588189788905514
    1.3406649855542737885525786514932
(9)  f9=solve('105.176*t^3-105.689*t^2-63.029*t+33.546=0','t')
f9 =-0.6546730726968874770679457730591
    0.38107088530606831878135306321043
     1.278479725992781583174399814131
(10)  f10=solve('76.009*t^3-217.835*t^2+225.115*t-35.889=0','t')
f10 = 0.19306359216359274649200622378317
0.81217701068428541319799016432577*i + 1.3364235118422652510353319931618
1.3364235118422652510353319931618 - 0.81217701068428541319799016432577*i
(11)  f11=solve('41.163*t^3+76.839*t^2-200.102*t+49.199=0','t')
f11 = -3.3999064936846820808101499855571
0.28066678138563108473353884110924
  1.2525390345058872325025276228386
(12)  f12=solve('0.077*t^3-0.538*t^2-9.176*t+47.455=0','t')
f12 =-10.328358625890283128081066229531
     4.7480839170720996786748095233411
    12.567287695831170462393269693203
(13)  f13=solve('0.036*t^3-0.81*t^2+7.94*t-39.044=0','t')
f13 = 11.529121278548567157023982018502
7.9988073650698193274305909554774*i + 5.485439360725716421488008990749
5.485439360725716421488008990749 - 7.9988073650698193274305909554774*i
5Â¥2013-03-26 08:40:33
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yumoym

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ºú¶¹Æ®: ½ð±Ò+1 2013-03-26 11:30:02
Â¥Ö÷×Ô¼ºÓÃmatlab ÖеÄsolveÖ¸Áî¾Í¿ÉÇó½â.
2Â¥2013-03-25 19:26:10
ÒÑÔÄ   »Ø¸´´ËÂ¥   ¹Ø×¢TA ¸øTA·¢ÏûÏ¢ ËÍTAºì»¨ TAµÄ»ØÌû

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2Â¥: Originally posted by yumoym at 2013-03-25 19:26:10
Â¥Ö÷×Ô¼ºÓÃmatlab ÖеÄsolveÖ¸Áî¾Í¿ÉÇó½â.

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3Â¥2013-03-25 19:46:51
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6Â¥2013-03-26 08:42:50
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