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[函数] 自从浙江卷出了一个导数题目后,

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realnumber Posted 2018-5-23 21:15 |Read mode
就看看不用做
已知$f(x)=\frac{(2x^2+1)e^x}{\sqrt{2x+1}}$(1)求f(x)在(0,f(0))处的切线方程.
(2)求f(x)在[0,+∞)上的取值范围.

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isee Posted 2018-5-23 21:50
回复 1# realnumber


哎呀,楼主今天感触破丰~~

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 Author| realnumber Posted 2018-5-24 05:41
高考前2周,看着一群不怎么努力的学生开始认真听课,
一两个说是放弃的学生开始努力刷简单题目,而不听课的叶
1,2个继续偷偷看课桌底下的学生,以为我没看到...
还有废掉的借读数学课代表,走了一批自主招生的包括自我感觉良好的邵
....

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 Author| realnumber Posted 2018-5-24 05:48
原因也许是上课前擦掉的,“永远不散的3班”,歪歪扭扭的
明明马上要散了。没见得珍惜啊

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力工 Posted 2018-5-24 10:50
回复 4# realnumber
朱老师怎么在这里吐槽?

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isee Posted 2018-5-24 14:19
回复 4# realnumber


Guest, hidden content will be shown only to users with 100 points and above. Your current points: 0

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游客 Posted 2018-5-24 15:56
那个题就是来整人的,没什么内涵,难道考查计算能力已经拔到那么高的高度?

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kuing Posted 2018-5-24 16:33
这帖子咋看不懂哩……

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isee Posted 2018-5-24 18:39
回复 8# kuing

7#给出主楼的观点了,你也肯定一眼就看出是增的~

另外的东西是随便聊聊,也许楼主一时喝了点小酒~

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shidilin Posted 2018-5-27 21:38
搜索了一番, 2017年浙江省的第20题,好像长的,跟楼主描述的差不多.

已知函数$f(x)=(x-\sqrt{2x-1})e^{-x}$ , ($x≥\frac{1}{2}$)
(1)求f(x)的导函数;
(2)求f(x)在区间$[\frac{1}{2} ,+∞)$上的取值范围

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Tesla35 Posted 2018-5-28 00:38
实数老师,有没有这几年宁波九校联考的试题啊?求共享

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 Author| realnumber Posted 2018-5-28 23:05
回复 11# Tesla35


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