| ²é¿´: 731 | »Ø¸´: 4 | ||||
ÓÀÔ¶aaСÓîгæ (³õÈëÎÄ̳)
|
[ÇóÖú]
matlabÇó½â·½³Ì×éµÄÎÊÌâ ÒÑÓÐ2È˲ÎÓë
|
|
Çó½â·½³Ì×é x^2+x*y+y^2-10=0 x^2*y+x*y^2-y^3+10=0 ֻȡx´óÓÚ0ºÍÆä¶ÔÓ¦µÄyÖµ£¬¸ÃÔõô±à³Ì£¬¿ÒÇë´óÉñÖ¸µãһϣ¬Ð»Ð» |
» ²ÂÄãϲ»¶
Сľ³æÃ»ÂäÁË£¬³ýÁËÆíµ»Ìû×Ó£¬¼¸ºõ¿´²»µ½ÓмÛÖµµÄÌû×Ó
ÒѾÓÐ15È˻ظ´
ÃæÉϵÄË®ºÜÉî
ÒѾÓÐ18È˻ظ´
¹úÉç¿ÆÍ¨Ñ¶ÆÀÉó
ÒѾÓÐ5È˻ظ´
5¸ö%2F£¬·Ç¹Ì¶¨¶Î22¸ö×Öĸ
ÒѾÓÐ9È˻ظ´
ÉúÃü¿ÚC13ÃæÉÏ»áÆÀʱ¼ä
ÒѾÓÐ11È˻ظ´
ÄÚÐÄØÑ·¦
ÒѾÓÐ16È˻ظ´
ÉúÃü¿ÚÃæÉÏ»áÆÀ½áÊøÁËÂð´ó¼ÒÓÐÖªµÀ½á¹ûÂð£¿ÏÖÔÚ»¹Ã»Óнá¹ûÕý³£²»£¿
ÒѾÓÐ9È˻ظ´
ͶӢÎÄÆÚ¿¯ÈçºÎ²éÖØ
ÒѾÓÐ6È˻ظ´
²»ÒªÔÙÊý¹ú×ÔÈ»ÉêÇëÊéµÄ filecode µÄ·Ö¸ô·û¸öÊýÁË
ÒѾÓÐ21È˻ظ´
²®°·Éϼ׻ùÇóÖú
ÒѾÓÐ7È˻ظ´
» ±¾Ö÷ÌâÏà¹Ø¼ÛÖµÌùÍÆ¼ö£¬¶ÔÄúͬÑùÓаïÖú:
matlab¶þÔª·½³Ì×éÇó½âÎÊÌâ
ÒѾÓÐ2È˻ظ´
matlabÇó½âÒþʽ³£Î¢·Ö·½³Ì×éÎÊÌâ
ÒѾÓÐ0È˻ظ´
matlab Çó½â΢·Ö·½³Ì×é±ß½çÎÊÌâ
ÒѾÓÐ3È˻ظ´
MATLABÇó½â·½³Ì
ÒѾÓÐ2È˻ظ´
MATLABÇó½âÊýֵ΢·Ö·½³ÌµÄÎÊÌâ
ÒѾÓÐ3È˻ظ´
MATLABÇó½âÊýֵ΢·Ö·½³ÌµÄÎÊÌâ
ÒѾÓÐ2È˻ظ´
MATLABÇó½âÊýֵ΢·Ö·½³ÌµÄÎÊÌâ
ÒѾÓÐ3È˻ظ´
MATLABÇó½âƫ΢·Ö·½³Ì×é
ÒѾÓÐ5È˻ظ´
ÄÄλ´óÉñ°ïæ¿´Ò»ÏÂMATLABÇó½â΢·Ö·½³ÌµÄÎÊÌ⣿
ÒѾÓÐ3È˻ظ´
ÓÃmatlabÇó½âÒ»¸ö·ÇÏßÐÔ·½³Ì×éµÄ½â
ÒѾÓÐ4È˻ظ´
Çë½ÌÒ»¸ömatlabÇó½â·ÇÏßÐÔ·½³Ì×éµÄÎÊÌâ
ÒѾÓÐ9È˻ظ´
matlabÇó½âƫ΢·Ö·½³Ì×éÓöµ½µÄÎÊÌâÇóÖú
ÒѾÓÐ1È˻ظ´
MatlabÇó½â¶àÔª¶à´Î·½³Ì×éÎÊÌâ
ÒѾÓÐ7È˻ظ´
MATLABÇó½â·ÇÏßÐÔ·½³Ì×éʱÉèÖóõʼ²ÎÊýµÄÎÊÌâ
ÒѾÓÐ1È˻ظ´
Matlab³£Î¢·Ö·½³Ì×éÇó½âÎÊÌâ
ÒѾÓÐ4È˻ظ´
matlabÇó½âƫ΢·Ö·½³Ì×é
ÒѾÓÐ3È˻ظ´
MATLABÇó½â´úÊý·½³Ì×éÎÊÌ⣬Çë°ïæ
ÒѾÓÐ9È˻ظ´
matlabÇó½â·ÇÏßÐÔ·½³Ì×é
ÒѾÓÐ16È˻ظ´
matlabÇó½â·½³Ì×éµÄÎÊÌâ
ÒѾÓÐ2È˻ظ´
ÇómatlabÇó½âÒ»¸ö·½³Ì×éµÄÎÊÌâ
ÒѾÓÐ6È˻ظ´
¡¾ÇóÖú¡¿Ïò¸÷λ´óÏÀÇóÖúmatlabÇó½â΢·Ö·½³Ì×éÓöµ½µÄÒ»¸öÎÊÌâ
ÒѾÓÐ21È˻ظ´
ÓÀÔ¶aaСÓî
гæ (³õÈëÎÄ̳)
- Ó¦Öú: 0 (Ó×¶ùÔ°)
- ½ð±Ò: 11.8
- Ìû×Ó: 8
- ÔÚÏß: 3.1Сʱ
- ³æºÅ: 3478643
- ×¢²á: 2014-10-16
- רҵ: ½á¹¹¹¤³Ì
2Â¥2016-11-21 13:30:10
²»¾õ´ºÉî
ľ³æ (ÕýʽдÊÖ)
ľľ³æ
- Ó¦Öú: 2 (Ó×¶ùÔ°)
- ½ð±Ò: 4595.6
- É¢½ð: 110
- ºì»¨: 2
- Ìû×Ó: 463
- ÔÚÏß: 147.6Сʱ
- ³æºÅ: 3380297
- ×¢²á: 2014-08-24
- ÐÔ±ð: GG
- רҵ: ΢/ÄÉ»úеϵͳ
¡ï ¡ï
ÓÀÔ¶aaСÓî(jjdg´ú·¢): ½ð±Ò+2, ÏȸÐл²ÎÓ룬ʣϵĿ´lz·¢ 2016-11-21 18:35:12
ÓÀÔ¶aaСÓî(jjdg´ú·¢): ½ð±Ò+2, ÏȸÐл²ÎÓ룬ʣϵĿ´lz·¢ 2016-11-21 18:35:12
|
syms x,y ;[x,y]=solve('x^2+x*y+y^2-10=0','??x^2*y+x*y^2-y^3+10=0','x','y'); ·¢×ÔСľ³æAndroid¿Í»§¶Ë |

3Â¥2016-11-21 14:20:46
pdl9527
ר¼Ò¹ËÎÊ (СÓÐÃûÆø)
-

ר¼Ò¾Ñé: +8 - Ó¦Öú: 100 (³õÖÐÉú)
- ½ð±Ò: 2110.3
- ºì»¨: 23
- Ìû×Ó: 282
- ÔÚÏß: 112Сʱ
- ³æºÅ: 1227333
- ×¢²á: 2011-03-09
- ÐÔ±ð: GG
- רҵ: ·ÖÀë¹ý³Ì
- ¹ÜϽ: ¼ÆËãÄ£Äâ
¡¾´ð°¸¡¿Ó¦Öú»ØÌû
¸Ðл²ÎÓ룬ӦÖúÖ¸Êý +1
|
function question_8 %2016-11-23 clear;clc %plot functions to find out the potential solvetion which can be used as the initial point of fsolve. p1=ezplot('x^2+x*y+y^2-10');hold on p1.LineStyle = '-'; p1.Color = 'r'; p1.LineWidth=1.5; p2=ezplot('x^2*y+x*y^2-y^3+10');hold off p2.LineStyle = '-'; p2.Color = 'b'; p2.LineWidth=1.5; title('f1: x^2+x*y+y^2=10 f2: x^2*y+x*y^2-y^3=-10') legend({'f1','f2'},'FontSize',13); legend('boxoff'); grid minor %accodting to the figure, the potential solution in the area, where x>0, is around (0.8,2.6), let's set x0=[1 2.5]; fsolve(@(x) [x(1)^2+x(1)*x(2)+x(2)^2-10;x(1)^2*x(2)+x(1)*x(2)^2-x(2)^3+10;],[1 2.5]) |
4Â¥2016-11-24 07:10:33
dingd
Ìú¸Ëľ³æ (Ö°Òµ×÷¼Ò)
- Ó¦Öú: 1641 (½²Ê¦)
- ½ð±Ò: 15037.3
- É¢½ð: 101
- ºì»¨: 234
- Ìû×Ó: 3410
- ÔÚÏß: 1223.7Сʱ
- ³æºÅ: 291104
- ×¢²á: 2006-10-28
5Â¥2016-11-24 15:55:18











»Ø¸´´ËÂ¥
10