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<h3>ÈçºÎÔÚÄãµÄÁ·Ï°ÀïдÊýѧ¹«Ê½.</h3>
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<h3>ÈçºÎÔÚÄãµÄÁ·Ï°ÀïдÊýѧ¹«Ê½.</h3>
3 
 
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ÔÚhtml¸ñʽÀïÄãÒ²¿ÉÒÔǶÈëÊýѧ·ûºÅ¼°¹«Ê½, ÒÔÏÂÊÇÌáʾ¼°½â¾ö·½·¨.
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ÔÚhtml¸ñʽÀïÄãÒ²¿ÉÒÔǶÈëÊýѧ·ûºÅ¼°¹«Ê½, ÒÔÏÂÊÇÌáʾ¼°½â¾ö·½·¨.
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<p>
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<p>
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Èç¹ûÄãÖ»ÊDzåÈ뼸¸öÊýѧ·ûºÅ»òÏ£À°×Öĸ,
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Èç¹ûÄãÖ»ÊDzåÈ뼸¸öÊýѧ·ûºÅ»òÏ£À°×Öĸ,
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ÄãÖ»ÒªÊäÈë <tt>\</tt>ºó½Ó·ûºÅ»òÏ£À°×ÖĸµÄÓ¢ÎÄÃû(¼Ù¶¨ÄãûÓÐÔÚ²ÎÊý¶¨ÒåÀïʹÓùýÕâЩÃû×Ö).
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ÄãÖ»ÒªÊäÈë <span class="tt">\</span>ºó½Ó·ûºÅ»òÏ£À°×ÖĸµÄÓ¢ÎÄÃû(¼Ù¶¨ÄãûÓÐÔÚ²ÎÊý¶¨ÒåÀïʹÓùýÕâЩÃû×Ö).
8 
ÀýÈçÊäÈë<tt>\pi</tt>¿ÉÒԵõ½$m_pi,
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ÀýÈçÊäÈë<span class="tt">\pi</span>¿ÉÒԵõ½$m_pi,
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ÊäÈë<tt>\le</tt>µÃµ½$m_le, <tt>\pm</tt>µÃµ½$m_pm, <tt>\rightarrow</tt>µÃµ½$m_rightarrow, µÈµÈ.
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ÊäÈë<span class="tt">\le</span>µÃµ½$m_le, <span class="tt">\pm</span>µÃµ½$m_pm, <span class="tt">\rightarrow</span>µÃµ½$m_rightarrow, µÈµÈ.
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·ûºÅÃû×Ö¶¼²ÉÓñê×¼µÄTeXÃüÁî. ÏÂÃæÊÇ
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·ûºÅÃû×Ö¶¼²ÉÓñê×¼µÄTeXÃüÁî. ÏÂÃæÊÇ
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!href target=wims_help module=help/wimsdoc.cn&subject=mathfonts#mathfonts Êýѧ·ûºÅ¼°ÆäÃû³Æ±í
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!href target=wims_help module=help/wimsdoc.cn&subject=mathfonts#mathfonts Êýѧ·ûºÅ¼°ÆäÃû³Æ±í
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 (ÔÚÃû³ÆÄÚ°Ñ<tt>$$m_</tt>»»³É<tt>\</tt>).
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 (ÔÚÃû³ÆÄÚ°Ñ<span class="tt">$$m_</span>»»³É<span class="tt">\</span>).
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<p>
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<p>
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Ϊ²åÈëÒ»¸öÍêÕûµÄÊýѧ¹«Ê½, Äã¿ÉÒÔ²ÉÓÃÒ»°ãÊýѧÈí¼þµÄÊäÈë·½·¨,
 14 
Ϊ²åÈëÒ»¸öÍêÕûµÄÊýѧ¹«Ê½, Äã¿ÉÒÔ²ÉÓÃÒ»°ãÊýѧÈí¼þµÄÊäÈë·½·¨,
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»ò°´WIMSµÄ¼ÆË㹤¾ßÀïµÄÊäÈë·½·¨. Ϊʹ¹«Ê½ÏԵøüƯÁÁ,
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»ò°´WIMSµÄ¼ÆË㹤¾ßÀïµÄÊäÈë·½·¨. Ϊʹ¹«Ê½ÏԵøüƯÁÁ,
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ÄãÖ»Òª°ÑËüÃÇÓà \( ¼° ) À¨ÆðÀ´. ÀýÈçÊäÈë
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ÄãÖ»Òª°ÑËüÃÇÓà \( ¼° ) À¨ÆðÀ´. ÀýÈçÊäÈë
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<tt>\(x^3-3x+cos(2pi*x)^5)</tt>¿ÉµÃµ½
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<span class="tt">\(x^3-3x+cos(2pi*x)^5)</span>¿ÉµÃµ½
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!insmath x^3-3*x+cos(2pi*x)^5
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!insmath x^3-3*x+cos(2pi*x)^5
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, »òÊäÈë<tt>\(sqrt(x^2+y^2))</tt>¿ÉµÃ
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, »òÊäÈë<span class="tt">\(sqrt(x^2+y^2))</span>¿ÉµÃ
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!insmath sqrt(x^2+y^2)
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!insmath sqrt(x^2+y^2)
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. Ò²¿ÉÊäÈë<tt>\(integrate(x^2+1)dx)</tt>µÃ
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. Ò²¿ÉÊäÈë<span class="tt">\(integrate(x^2+1)dx)</span>µÃ
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!insmath integrate(x^2+1)*dx
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!insmath integrate(x^2+1)*dx
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, »ò<tt>\(integrate(exp(x^2+1),x=1..infinity))</tt>µÃ
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, »ò<span class="tt">\(integrate(exp(x^2+1),x=1..infinity))</span>µÃ
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!insmath integrate(exp(x^2+1),x=1..infinity)
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!insmath integrate(exp(x^2+1),x=1..infinity)
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. ΪµÃµ½ºÍʽ
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. ΪµÃµ½ºÍʽ
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!insmath sum(1/n^2,n=1..infinity)
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!insmath sum(1/n^2,n=1..infinity)
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¿ÉʹÓÃ<tt>\(sum(1/n^2,n=1..infinity))</tt>, ³Ë»ýʽ
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¿ÉʹÓÃ<span class="tt">\(sum(1/n^2,n=1..infinity))</span>, ³Ë»ýʽ
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!insmath product(n/(n+1),n=1..infinity)
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!insmath product(n/(n+1),n=1..infinity)
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 ¿ÉʹÓÃ<tt>\(product(n/(n+1),n=1..infinity))</tt>.
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 ¿ÉʹÓÃ<span class="tt">\(product(n/(n+1),n=1..infinity))</span>.
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<p>
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<p>
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ÈçºÎÊäÈëÊýѧ¹«Ê½µÄ¸ü¶àÐÅÏ¢¿É¼û
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ÈçºÎÊäÈëÊýѧ¹«Ê½µÄ¸ü¶àÐÅÏ¢¿É¼û
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!href target=wims_help module=help/main&chapter=1&open=1_math#math ÕâÒ»Ò³
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!href target=wims_help module=help/main&chapter=1&open=1_math#math ÕâÒ»Ò³
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.
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.
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<p>
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<p>
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ΪÏÔʾ¾ØÕó
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ΪÏÔʾ¾ØÕó
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!insmath [1,2,3;4,5,6;7,8,9]
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!insmath [1,2,3;4,5,6;7,8,9]
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, ÄãÓ¦¸ÃÊäÈë<tt>\([1,2,3;4,5,6;7,8,9])</tt>. ¾ØÕóÃüÁîÒ²¿ÉÒÔǶÌ×.
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, ÄãÓ¦¸ÃÊäÈë<span class="tt">\([1,2,3;4,5,6;7,8,9])</span>. ¾ØÕóÃüÁîÒ²¿ÉÒÔǶÌ×.
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<p>
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<p>
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¶ÔÓÚTeX»òLaTeXµÄר¼Ò¶øÑÔ, Çë×¢Òâµ±Èí¼þ¿´µ½ <tt>\</tt>ºó½ÓÀ¨ºÅʱ,
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¶ÔÓÚTeX»òLaTeXµÄר¼Ò¶øÑÔ, Çë×¢Òâµ±Èí¼þ¿´µ½ <span class="tt">\</span>ºó½ÓÀ¨ºÅʱ,
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Ëü¾Í°ÑºóÃæÄÚÈÝ¿´³ÉTeXµÄÔ´´úÂë, ²¢ÇÒ³¢ÊÔÓÃTeXÀ´±àÒë. Òò´ËÄã¿ÉÒÔÓÃTeXµÄ·½Ê½µÃµ½Ï൱¸´ÔӵĹ«Ê½.
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Ëü¾Í°ÑºóÃæÄÚÈÝ¿´³ÉTeXµÄÔ´´úÂë, ²¢ÇÒ³¢ÊÔÓÃTeXÀ´±àÒë. Òò´ËÄã¿ÉÒÔÓÃTeXµÄ·½Ê½µÃµ½Ï൱¸´ÔӵĹ«Ê½.
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ΪÁ˵õ½Ðм乫ʽʽÑùµÄ×ÖÌå, Äã¿ÉÒÔÔÚÔ²À¨ºÅÀï¼Èë <tt>\displaystyle</tt>
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ΪÁ˵õ½Ðм乫ʽʽÑùµÄ×ÖÌå, Äã¿ÉÒÔÔÚÔ²À¨ºÅÀï¼Èë <span class="tt">\displaystyle</span>
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»òÕßÒ»¶Ô¿ÕµÄ»¨À¨ºÅ <tt>{}</tt>.
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»òÕßÒ»¶Ô¿ÕµÄ»¨À¨ºÅ <span class="tt">{}</span>.
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ÀýÈç, ΪÁ˵õ½
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ÀýÈç, ΪÁ˵õ½
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!insmath \displaystyle a
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!insmath \displaystyle a
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&nbsp; Äã¿ÉÒÔÊäÈë <tt>\(\displaystyle a )</tt>
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&nbsp; Äã¿ÉÒÔÊäÈë <span class="tt">\(\displaystyle a )</span>
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»ò <tt>\({} a )</tt>  .
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»ò <span class="tt">\({} a )</span>  .
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¶øÊäÈë  <tt>\( a )</tt>  ÔòµÃµ½ &nbsp;
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¶øÊäÈë  <span class="tt">\( a )</span>  ÔòµÃµ½ &nbsp;
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!insmath a  .
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!insmath a  .
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<p>
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<p>
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Èç¹ûÒªÔÚÁ·Ï°ÀïÈ«²¿Ê¹ÓÃTeX, Ôò¿ÉÑ¡Ôñ
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Èç¹ûÒªÔÚÁ·Ï°ÀïÈ«²¿Ê¹ÓÃTeX, Ôò¿ÉÑ¡Ôñ
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!href cmd=help&special_parm=format TeX¸ñʽ
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!href cmd=help&special_parm=format TeX¸ñʽ