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open interval相关的网络例句

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与 open interval 相关的网络例句 [注:此内容来源于网络,仅供参考]

this article discusses the integral theorem of mean the promoted question, mainly has two aspects: On the one hand in analyzes in the teaching material under the first integral theorem of mean condition, had proven lies between the value spot to have to be possible to obtain in the open-interval, further discusses this knot promotes to the generalized Riemann integral, and further proved the conclusion also establishes to the promoted first integral theorem of mean; Promotes on the one hand in addition the integral theorem of mean to in the curve and the curved surface, and has proven the curvilinear integral theorem of mean and the surface integral theorem of mean.

本文讨论积分中值定理的推广问题,主要有二个方面:一方面在分析教材中第一积分中值定理的条件下,证明了介值点必可在开区间内取得,进一步将这个结论推广到广义Riemann积分,并进一步证明结论对推广的第一积分中值定理也成立;另一方面,将积分中值定理推广到曲线和曲面中,并证明了曲线积分中值定理和曲面积分中值定理。

If is continuous on the closed interval and differentiable on the open interval, then there is at least one number in where

在闭区间上连续;(2)在开区间内可导

Wto Department of Mathematics : I insertion depth and the level of satisfaction you into the square more than two, In other words you searched every 1cm I will be 4% satisfaction, I am generally in the range of the interval (10cm, 20cm), then your satisfaction will also 10*4=40 and 20*4=80 in between, It is in range (40%,80%), note that the pool is open interval, the interval is not closed, So I need to do a lot of exercises.

数学系:我的插入深度和你的满意程度成2的平方比,也就是说你每伸进1cm我都将得到4%的满意度,一般我的范围在区间(10cm,20cm)内,那你的满意度也就会在10*4=40和20*4=80之间,也就是在区间(40%,80%),注意,这个集合是开区间,不是闭区间,所以我还要再做大量的练习。

And based on this conclusion, Darboux theorem on open interval is also given.

在此基础上给出有限开区间上的达布定理。

Darboux theorem on open interval is also given.

在此基础上给出有限开区间上的达布定理。

Let be defined on the open interval for some. If is differentiable at, and for any in

设函数在点的某邻域内有定义,并且在处可导,如果对任意的,有,那么。

Based on the integral inequality and other quality proved,the paper discusses the conclusion of the mid-value in theorem of integration mean which is got in open interval.

在证明了定积分不等式等性质的基础上,给出并证明了积分中值定理的中值在开区间内取得的结论。

A subset D of R is called to have property L, if there is a Lebesgue number for every family of open interval covering D.

该定理的证明通常都是利用闭区间的这样一个性质:覆盖闭区间的任一开区间族具有有限子族扭盖该闭区间参见

Then discussed each time the speed of the program in question and processing open interval car program.

接着讨论了各时间段的行驶速度不同的发车方案和加开区间车的方案。

Which make it more expedient to study general character of function defined on open interval by means of derivative.

使得利用导数研究开区间上函数的整体性态更为方便。

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