発言者： 山猫
発言日： 2010 08/02 07:26
発言元： ne1539lan1.rev.em-net.ne.jp
すみませんでした
以下がファイルです
最終行のalignを使うところでフリーズします
Win Vista使用です
お願いします
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\documentclass[b5paper,10pt]{jarticle}
\setlength{\topmargin}{-28pt}
\setlength{\textheight}{20cm}
\setlength{\textwidth}{40zw}
\setlength{\oddsidemargin}{-0.2cm}
\setlength{\evensidemargin}{-0.2cm}
\usepackage{ascmac,amsmath,amssymb,fancybox,graphics,fancyhdr,tabls}
\usepackage{emathP,emathZ}
\usepackage{eclarith,hako,arhako,multicol,emath,emathPp,emathT,amsfonts}
\usepackage{itembbox,emathPh,hhline,slashbox,pifont,cases,emathMw,emathEy}
\raggedcolumns
\usepackage{emathO,emathB}%
\def\zwmaru#1{\maru{\resizebox{1zw}{\height}{#1}}}
\usepackage{array}%
%\usepackage[debug]{emathAe}
\usepackage[continue]{emathAe}
\usepackage{emathPs}
\usepackage{emathW}
\usepackage{emathR}
\usepackage[continue]{emathAe}
\usepackage{emathAt}
\newcommand{\bu}[2]{{\bunsuu{#1}{#2}}}
\newcommand{\bbu}[2]{{\bm{\bunsuu{#1}{#2}}}}
\newcommand{\inpro}[2]{\bekutoru{#1} \cdot \bekutoru{#2}}
\newcommand{\myint}[2]{{\displaystyle\int^{#1}_{#2}}}
\def\comb#1#2{{}_{#1}{\rm C}_{#2}}
\def\permu#1#2{{}_{#1}{\rm P}_{#2}}
%問題を書く命令
\def\rmondai{%
\refstepcounter{mondai}%
\itemsquarebox[l]{【 \arabic{mondai} 】}%
}
\def\endrmondai{\enditemsquarebox}
\def\rnum#1{\expandafter{%
\romannumeral #1}}
\def\Rnum#1{\uppercase\expandafter{%
\romannumeral #1}}
\def\fsp{\hspace{0.25zw}}
\newcommand{\mysection}[1]{%
\refstepcounter{section}%
\addcontentsline{toc}{section}{%
\protect\numberline{\thesection}#1}%
\par\vspace{1zh}{\large\bfseries%
●● Section \arabic{section} ●●%
\hfill \Large#1}\\[-1zh]%
\rule{\textwidth}{3pt}\par\vspace{1zh}}%
% 添え字が分數である際のスペース確保
\def\bus#1#2{\bu{\,#1\,}{\,#2\,}}%
\def\headrulewidth{0pt}
\def\Dx{\Deruta x}
\def\fracs#1#2{\frac{\,#1\,}{\,#2\,}}%
\rfoot{}
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\cfoot{$- \boldsymbol{\thepage}\, -$}
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%
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{\protect\numberline{\thesection}#1}%
\else
\addcontentsline{toc}{section}{#1}%
\fi
\sectionmark{#1}%
\@makesectionhead{#2}\@afterheading
\endsection
}
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\vskip1\baselineskip
\nopagebreak
}
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\vskip2\baselineskip
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\def\O{(190, 18)}
\def\P{(-12, 30)} \def\Q{(392, 30)} \Drawline{\P\Q}
\def\R{(-12, 10)} \def\S{(392, 10)} \Drawline{\R\S}
\def\T{(-12, 5)} \def\U{(392, 5)} \Drawline{\T\U}
\def\a{(-12, 0)} \def\b{(80, 0)} \def\c{(60, -20)} \def\d{(-12, -20)}
\def\e{(90, 0)} \def\f{(290, 0)} \def\g{(310, -20)} \def\h{(70, -20)}
\def\i{(392, 0)} \def\j{(300, 0)} \def\k{(320, -20)} \def\l{(392, -20)}
\Drawline{\a\b\c\d} \Drawline{\e\f\g\h\e} \Drawline{\i\j\k\l}
\Nuritubusi[1]{\P\Q\S\R}
\Put\O[c]{\textcolor{white}{\bf \Large Lesson \;\thesection\;}}
\def\o{(190, -12)} \Put\o[c]{\bf \LARGE #1}
\def\V{(-12, -25)} \def\W{(392, -25)}
{\allinethickness{2pt}
\Drawline{\V\W}}
\end{zahyou*}
\vspace{\baselineskip}
}%
\makeatother
\begin{document}
\newcounter{mondai}
\begin{squarebox}
\noindent \fbox{1} \ A，Bの2人が何回か試合を行い，どちらか先に3勝した方を優勝とする．Aが勝つ確率もBが勝つ確率も$\bu{1}{2}$とし，引き分けはないものとするとき，次の問に答えよ．
\begin{enumerate}[(1)]
\item Aが3勝1敗で優勝する確率は $\bu{\Hako"ア"}{\Hako<2>"イウ"}$ である．
\item 優勝が決まるまでに試合が5回行われる確率は $\bu{\Hako"エ"}{\Hako"オ"}$ である．
\item 優勝が決まるまでの試合の回数の期待値はが $\bu{\Hako<2>"カキ"}{\Hako"ク"}$ である．
\end{enumerate}
\end{squarebox}
%%%%2010 青山学院・理工
\newpage
\newpage
\begin{squarebox}
\noindent \fbox{2} \ 次の問に答えよ．
\begin{enumerate}[(1)]
\item 正の定数$a$に対して，式$z=-ay^2+2a^2y-2a^3+a$を考える．$y$が$0\leqq y \leqq 2a$を動くとき，$z$のとりうる値の範囲を求めよ．
\item 式$z=-xy^2+2x^2y-2x^3+x$を考える．$x,\ y$が$0\leqq x \leqq 1,\ 0\leqq y \leqq 2x$を満たしながら動くとき，$z$の最大値，最小値と，そのときの$x,\ y$の値をそれぞれ求めよ．
\end{enumerate}
\end{squarebox}
%%%%2008 東京理科大・工（出題形式変更）
\newpage
\newpage
\begin{squarebox}
\noindent \fbox{3} \ \hakosenhaba{.4pt}
空間内に4点O，A，B，Cがあり，$|\bekutoru{OA}|=1$, $|\bekutoru{OB}|
=\sqrt2$, $|\bekutoru{OC}|=1$, $\vnaiseki{OA}{OB}=1$, $\vnaiseki{OB}{OC}
=\bunsuu13$, $\vnaiseki{OC}{OA}=k$とする．
点Aから直線OBに下ろした垂線と直線OBの交点をPとし，点Cから直線OBに下ろした
垂線と直線OBの交点をQとする．
\begin{enumerate}[(1)]
\item $\bekutoru{PA}=\Hako'1'\bekutoru{OA}
+\bunsuu{\Hako'-1'}{\Hako'2'}\bekutoru{OB}$, $\bekutoru{QC}
=\bunsuu{\Hako'-1'}{\Hako'6'}\bekutoru{OB}
+\Hako'1'\bekutoru{OC}$, $\bunsuu{|\bekutoru{QC}|}{|\bekutoru{PA}|}
=\bunsuu{\sqrt{\Hako'17'}}{\Hako'3'}$である．
\item \bekutoru{PA}と\bekutoru{QC}が直交するとき，
$k=\bunsuu{\Hako'1'}{\Hako'6'}$である．
\item 4点O, A, B, Cが同一平面上にあるとき，$k=\bunsuu{\Hako'1'}{\Hako'6'}(1 \pm \sqrt{\Hako'17'}) $である．
\end{enumerate}
%%%%'08 上智大・理工
\end{squarebox}
\newpage
\begin{squarebox}
\noindent \fbox{4} \ \hakosyokika
\hakomozisyu{m}
\openHakoKaiFile
$a$, $b$を実数の定数とする．関数
\[ y=\trenritu{\sqrt{x^2-2}+3 & (x\geqq2) \\ ax^2+bx & (x<2) } \]
が微分可能になるのは$a=\Hako'\bunsuu{-3+\sqrt2}{4}'$, $b=\Hako'3'$
のときである．
\closeHakoKaiFile
%%%%2010 関西大・理工系
\end{squarebox}
\newpage
\begin{squarebox}
\noindent \fbox{8} \ ここから
\begin{align*}
x^2-3x=0
\end{align*}
\end{squarebox}
\end{document}
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▼関連発言
│
└◆9036:コンパイルが進まない [山猫] 08/01 23:23
├◆9037:コンパイルが進まない [山猫] 08/01 23:31
└◆9038:Re:コンパイルが進まない [石原 守] 08/02 05:54
└◆9039:Re[2]:コンパイルが進まない [山猫] 08/02 07:26
└◆9040:Re[3]:コンパイルが進まない [tDB] 08/02 11:25
└◆9041:Re[4]:コンパイルが進まない [ 山猫] 08/02 20:55<-last