Exam Paper
Forfatter:
HHM
Sidst opdateret:
en måned siden
Licens:
Creative Commons CC BY 4.0
Resumé:
CUG undergraduate exam paper
\begin
Opdag hvorfor 18 millioner mennesker verden rundt stoler på Overleaf med deres arbejde.
\begin
Opdag hvorfor 18 millioner mennesker verden rundt stoler på Overleaf med deres arbejde.
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考生学号
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考生姓名
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所在班级
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试卷类别
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使用学期
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{\rm\Large\underline{\hspace{1.7cm} 年}
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\emph{春}\es\, \emph{秋}\es}
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命题人签字
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审题人签字
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审定人签字
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~
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\LARGE{{\kaiti \textbf{中国地质大学（武汉）课程考核结课考试试卷}}}\hfill\small{{\kaiti 教务处制}\hfill\emph{版本}：2014.12}
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课程名称：~\hrulefill ~ 学时：~\underline{\makebox[2cm]{}}
考试时长：~\underline{\makebox[2.5cm]{}{\rm\kaiti\Large 分钟}}\hfill 卷面总分：~\underline{\makebox[2cm]{}{\rm\kaiti\Large 分}}
考试方式：{\rm\kaiti\Large 闭卷笔试\es\hfill 开卷笔试\es\hfill 口试\es\hfill 其它~\underline{\makebox[3cm]{}}}
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\large{\bf 试题内容：} \es\ \fs
\begin{enumerate}\setcounter{enumi}{0}
\item 极限~$\lim\limits_{x\rightarrow \infty}\dfrac{\,\sin x\,}{x} = $ ~(~~C~~)
\fourch{0.}{1.}{2.}{$\infty$.}
\item 下列说法正确的是( )
\onech{分段函数一定不是初等函数.}{若 $\lim\limits_{n\rightarrow \infty}x_ny_n=0$, 则必有 $\lim\limits_{n\rightarrow \infty}x_n=0$ 或 $\lim\limits_{n\rightarrow \infty}y_n=0$.}{若 $f(x)$ 在 $(a,b) $ 内连续，则$f(x)$ 在 $(a,b) $ 内必有界.}{若$\lim\limits_{n\rightarrow \infty}x_n=a$($a$ 为有限实数)，则数列 $\{x_n\}$ 必有界.}
\item 二元函数~$f(x,y)$ 在点~$(x_0,y_0)$ 处两个偏导数~$f_x(x_0,y_0),f_y(x_0,y_0)$ 存在是~$f(x,y)$ 在该点连续的~(~~~~D~~~~)
\twoch{充分而非必要条件.}{必要而非充分条件.}{充分必要条件.}{既非充分也非必要条件.}
\item 函数~$f(x,y) = x\mathrm{e}^y$ 在点~$(1,0)$ 处的梯度为~$\nabla f = $~\underline{~~~~$(1,2)$~~~~~}.
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