题目内容
给出下列几个命题:
①若函数
的定义域为
,则
一定是偶函数;
②若函数
是定义域为
的奇函数,对于任意的
都有
,则函数
的图象关于直线
对称;
③已知
是函数
定义域内的两个值,当
时,
,则
是减函数;
④设函数
的最大值和最小值分别为
和
,则
;
⑤若
是定义域为
的奇函数,且
也为奇函数,则
是以4为周期的周期函数.
其中正确的命题序号是 .(写出所有正确命题的序号)
①若函数
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754110303.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754125677.png)
②若函数
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754110303.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754172433.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754188742.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754234323.png)
③已知
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754250424.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754375429.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754390654.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
④设函数
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754437689.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754453399.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754468337.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754500638.png)
⑤若
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754110303.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754546551.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
其中正确的命题序号是 .(写出所有正确命题的序号)
①④⑤
试题分析:①
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/201408240237545931297.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754609442.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754375429.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754390654.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754250424.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754094447.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754749394.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754437689.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/201408240237547961323.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754905635.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754921743.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754500638.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754546551.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754968705.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/20140824023754983429.png)
![](http://thumb.zyjl.cn/pic2/upload/papers/20140824/201408240237550141225.png)
![](http://thumb.zyjl.cn/images/loading.gif)
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