题目内容
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_ST/0.png)
A.
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_ST/1.png)
B.
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_ST/2.png)
C.π
D.2π
【答案】分析:利用定积分的几何意义即可求出.
解答:解:令
≥0,则(x-1)2+y2=1(y≥0).如图所示:![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_DA/images1.png)
则
=
=
.
故选A.
点评:正确理解微积分基本定理是解题的关键.
解答:解:令
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_DA/0.png)
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_DA/images1.png)
则
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_DA/1.png)
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_DA/2.png)
![](http://thumb.zyjl.cn/pic6/res/gzsx/web/STSource/20131103101955580161724/SYS201311031019555801617010_DA/3.png)
故选A.
点评:正确理解微积分基本定理是解题的关键.
![](http://thumb.zyjl.cn/images/loading.gif)
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