発言者： NOBU
発言日： 2010 07/08 13:06
発言元： p1185-ipbf614fukuokachu.fukuoka.ocn.ne.jp
毎度ご迷惑をお掛けします。
ceo.styと図形描画はうまくいったのですが，
今度は emathAt.sty との共存について質問です。
注釈行で \blacktriangleleft マークを使用していますが，ceo.styを使うと
!undefined control sequence
が出ます。
強引に出力すると注釈の前に黒丸がつきます。
解決方法をご教授ください。
%---ex6.tex ---
\documentclass[a4j,fleqn]{jarticle}
\usepackage[ceo]{emath}
\usepackage{emathAt}
\usepackage{color}
\usepackage{emathPh}
\usepackage{emathPb}
\usepackage{emathEy}
\usepackage{emathMw}
\usepackage{itembbox}
\begin{document}
\def\tyuumark{$\blacktriangleleft$}
\def\tyuuitemizeoption{%
\labelwidth=6pt\labelsep=3pt\leftmargin9pt\footnotesize}
\begin{itembox}{角の二等分線}
\begin{caprm}
\sankaku{ABC}において，$AB=5$, $AC=3$, $\kaku A=120\Deg$とする。
\kaku Aの二等分線とBCとの交点をDとするとき，次の線分の長さを求めよ。
\end{caprm}
\begin{edaenumerate}<3>[(1)]
\item BC
\item BD
\item AD
\end{edaenumerate}
\end{itembox}\bigskip
\noindent 【解法の手順】\vspace{1ex}
\begin{small}
\begin{rectbox}[sensyu=\protect\hasen]
\begin{enumerate}[\protect\expandafter\fbox1]
\item 余弦定理を用いて，BCを計算する。
\item 角の二等分線の性質より，BDを求める。
\item 面積を利用して，ADを求める。
\end{enumerate}
\end{rectbox}
\end{small}\bigskip
\hidarityuukeisentrue
\begin{tyuukai}
\begin{caprm}
【解答】
\begin{enumerate}[(1)]
\item
\begin{mawarikomi}{}{%
\begin{zahyou*}[ul=5mm](0,7)(-.5,4)
\tenretu{B(0,0)s;C(7,0)s}
\CandC\B5\C3\AA\A\Put\A[n]{A}
\Bunten\B\C53\D\Put\D[s]{D}
\Hen_ko[25]\A\B{5}
\Hen_ko[15]\C\A{3}
\Kakukigou<0>\B\A\D(0,0){$\bullet$}
\Kakukigou<0>\D\A\C(0,0){$\bullet$}
\Drawline{\A\B\C\A\D}
\end{zahyou*}}
\gyoutou{\small\fbox1}
余弦定理より
{\mathindent=0pt\relax
\begin{align*}
BC^2&=AB^2+AC^2-2AB\cdot AC\cos120\Deg\\
&=5^2+3^2-2\cdot5\cdot3\cdot\left(-\bunsuu12\right)\\
&=49
\end{align*}}%
\tyuu<-4\baselineskip>{\makebox[0pt][l]{$\cos120\Deg=-\bunsuu12$}}%
$BC>0$であるから $\bm{BC=7}$
\end{mawarikomi}
\item
\gyoutou{\small\fbox2}
\tyuu<-.5\baselineskip>{二等分線と比例の関係}
$AB:AC=BD:DC$であるから
\[ BD:DC=5:3 \]
よって $BD=\bunsuu{5}{8}BC=\bm{\bunsuu{35}{8}}$
\item
\gyoutou{\small\fbox3}%
\tyuu<-.75\baselineskip>{面積に関する等式}%
\tyuu{$\sin120\Deg=\bunsuu{\sqrt3}{2}$,\\
$\sin60\Deg=\bunsuu{\sqrt3}{2}$}
$\sankaku{ABC}=\sankaku{ABD}+\sankaku{ADC}$であるから，
$AD=x$とおくと
\[ \bunsuu{1}{2}\cdot5\cdot3\sin120\Deg
=\bunsuu{1}{2}\cdot5x\sin60\Deg+\bunsuu{1}{2}\cdot3x\sin60\Deg \]
よって $\bm{AD=\bunsuu{15}{8}}$
\end{enumerate}
\end{caprm}
\end{tyuukai}
\end{document}
%---ex6.log ---
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The control sequence at the end of the top line
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▼関連発言
│
└◆8975:ceo.sty と emathAt [NOBU] 07/08 13:06
├◆8977:Re:ceo.sty と emathAt [石原 守] 07/08 13:29
│└◆8978:Re[2]:ceo.sty と emathAt [NOBU] 07/08 13:38
│ └◆8979:Re[3]:ceo.sty と emathAt [NOBU] 07/08 13:42
└◆8980:Re:ceo.sty と emathAt [tDB] 07/08 13:56
└◆8987:Re[2]:ceo.sty と emathAt [NOBU] 07/09 10:30<-last