Exam Paper
Autor:
HHM
Letzte Aktualisierung:
vor 13 Tagen
Lizenz:
Creative Commons CC BY 4.0
Abstrakt:
CUG undergraduate exam paper
\begin
Discover why 18 million people worldwide trust Overleaf with their work.
\begin
Discover why 18 million people worldwide trust Overleaf with their work.
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考生学号
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{\rm\underline{\hspace{2.2cm}}}
考生姓名
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所在班级
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试卷类别
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$$
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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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