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2071 zjchen 1
!set x=<i>x</i>
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<p>
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$x 是实数, 它可用表达式替换变成符合函数.
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<p>
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$table_header
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$table_tr
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$table_tr<th>函数<th>描述<th>如何输入
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$table_tr<td>$m_pi
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    <td>圆周率<td>
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    <tt>pi</tt><tt>Pi</tt><tt>PI</tt>
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$table_tr<td><i>e</i><td>自然对数的底<td>
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    <tt>e</tt><tt>E</tt>
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$table_tr<td>|$x|<td>$x 的绝对值<td><tt>abs(x)
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$table_tr<td>sign($x)<td>$x 的符号:
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       <br>&nbsp;=-1$x&lt;0<br>&nbsp;=0$x=0<br>&nbsp;=1$x>0
2071 zjchen 18
       <td><tt>sign(x)
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$table_tr<td>
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    !instex $$ \sqrt x $$
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    <td>$x 的平方根
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    <td><tt>sqrt(x)</tt><tt>x^(1/2)</tt>
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$table_tr<td>?<td>最接近 $x 的整数<td><tt>rint(x)</tt>
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$table_tr<td>?<td>l<=$x 的最大整数<td><tt>floor(x)</tt>
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$table_tr<td>?<td>>=$x 的最小整数<td><tt>ceil(x)</tt>
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$table_tr
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$table_tr<td><i>e<sup>x</sup><td>指数<td>
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    <tt>exp(x)</tt><tt>e^x</tt><tt>E^x</tt>
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$table_tr<td>ln($x)<td>自然对数<td><tt>log(x)</tt><tt>ln(x)</tt>
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$table_tr
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$table_tr<td>sin($x)<td>正弦<td><tt>sin(x)
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$table_tr<td>cos($x)<td>余弦<td><tt>cos(x)
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$table_tr<td>tg($x)<td>正切<td><tt>tan(x)</tt><tt>tg(x)</tt>
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$table_tr<td>ctg($x)<td>余切<td><tt>cotan(x)</tt><tt>ctg(x)</tt>
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    </tt> <br><tt>cot(x)
2071 zjchen 36
$table_tr<td>arcsin($x)<td>反正弦<td><tt>asin(x)</tt>
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    <tt>arcsin(x)</tt>
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$table_tr<td>arccos($x)<td>反余弦<td><tt>acos(x)</tt>
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    <tt>arccos(x)</tt>
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$table_tr<td>arctg($x)<td>反正切<td><tt>atan(x)</tt>
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    <tt>arctan(x)</tt> <br><tt>arctg(x)</tt>
2071 zjchen 42
$table_tr
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$table_tr<td>sh($x)<td>抛物正弦<td><tt>sh(x)</tt><tt>sinh(x)</tt>
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$table_tr<td>ch($x)<td>抛物余弦<td><tt>ch(x)</tt><tt>cosh(x)</tt>
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$table_tr<td>th($x)<td>抛物正切<td><tt>th(x)</tt><tt>tanh(x)</tt>
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$table_tr<td>Argsh($x)<td>反抛物正弦<td><tt>asinh(x)</tt><tt>argsh(x)</tt>
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    <br><tt>Argsh(x)</tt>
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$table_tr<td>Argch($x)<td>反抛物余弦<td><tt>acosh(x)</tt><tt>argch(x)</tt>
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    <br><tt>Argch(x)</tt>
2071 zjchen 50
$table_tr<td>Argth($x)<td>反抛物正切<td><tt>atanh(x)</tt><tt>argth(x)</tt>
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    <br><tt>Argth(x)</tt>
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$table_tr<td>max(x,y)<td>x 与 y 中的大者<td><tt>max(x,y)</tt>
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$table_tr<td>min(x,y)<td>x 与 y 中的小者<td><tt>min(x,y)
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$table_tr<td>gcd(x,y)<td>最大公因数<td><tt>max(x,y)
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$table_tr<td>lcm(x,y)<td>最小公倍数<td><tt>min(x,y)
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</table></center>
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!exit
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!! Add the following:
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<ul>
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<li>lg(x): 常用对数 10</LI>
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<li>j0(x), j1(x), y0(x), y1(x): Bessel 函数</LI>
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</ul>
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