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square root相关的网络例句

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Best Calc highlightsLarge display with lots of graphic indicatorsPrecedence mode - to reduce entering parenthesis (e.g. 2+2-2=6)Operations and conversions can be performed in binary, octal, decimal, and hexadecimal formCalculate basic arithmetic functionsCalculate the root, square root or cube root of a numberRaise to power functionsLogarithmic and exponent functionsCalculate sine, cosine, tangent, arc sine, arc cosine or arc tangentCalculate in degrees, radians or grads, mil, revDisplays results in normal, scientific, or fix modeMemory operations Call last result functionOperations with big and small numbers are supported (up to ten in 308th power or ten in minus 308th power)and much more to explore!

最佳钙highlightsLarge模式显示indicatorsPrecedence与大量的图形-减少输入括号(如2 +2-2 = 6)业务和十进制的转换,可进行二进制,八进制,和十六进制formCalculate基本算术functionsCalculate根,平方根或多维数据集的numberRaise根电源functionsLogarithmic和指数functionsCalculate正弦,余弦,正切,圆弧正弦,余弦弧或弧tangentCalculate度数,弧度或梯度,密尔,revDisplays结果正常,科学化,或修复modeMemory行动电话与大,小号码的最后结果functionOperations支持(最多10个在零下308电源或功率10 308)以及更多探索!

Unlike the simple counting board used in elementary schools, very efficient suanpan techniques have been developed to do multiplication, division, addition, subtraction, square root and cube root operations at high speed.

不同于简单的计数在小学使用的电路板,非常有效的suanpan技术已经发展到这样做乘法,除法,加法,减法,平方根和立方根业务的高速增长。

Various treatises on mathematics were authored by Indian mathematicians in which were set forth for the first time, the concept of zero, the techniques of algebra and algorithm, square root and cube root .

在公元前1000年至公元1000年之间,由印度数学家所写的各种数学论文首次阐明了出来,零的概念,代数和运算法则的技巧,平方根与立方根都阐明了出来。

Between 1000 B.C. and 1000 A.D. various treatises on mathematics were authored by Indian mathematicians in which were set forth for the first time, the concept of zero, the techniques of algebra and algorithm, square root and cube root.

在公元前1000年至公元1000年之间,由印度数学家所写的各种数学论文首次阐明了出来,零的概念,代数和运算法则的技巧,平方根与立方根都阐明了出来。

The observational and calculated results are well matched. The calculated mean diameter, mean square-root diameter, mean cube -root diameter and liquid water content are all well matched with the observational results; In the paper two examples have been analyzed by using the seeding region data and the possible affecting region data in leeward region. It is found that F-100, 2dc, and 2dp's particle concentrations increase in leeward region, but rising extent is different, which is likely to be due to difference of seeding effect time.

拟合值和观测值吻合的较好,计算出的平均直径、均方根直径、均立方根直径和粒子浓度与观测值也比较吻合;本文对两组个例的催化影响区域及可能采集到相应值的下风方区域进行了分析,催化下风向影响区的F-100、2DC、2DP的粒子浓度比背景值都有所增加,但是增加的幅度不同,应该是催化响应时间的原因。

On the basis of introducing the fixed point of Banach theorem, this paper firstly elaborates the important application of the existence of the solution of the linear algebraic equation and the ordinary differential equation, then it narrates the important application of obtaining the leading Newton repetitive process and the natural number the inferior square root and the equation root in the approximate calculation.

本文在介绍Banach不动点定理的基础上,首先阐述了其在线形代数方程、常微分方程解的存在性中的重要应用;然后讲述了其在求导Newton迭代法、求自然数的次平方根、求方程根的近似计算中的重要应用;最后,介绍了其在求一类递推数列极限中的应用。

Basically, if you want to move around the coordinates on the Gann Wheel you take the number you are interested in ( such as the all time High or Low price) take the square root of the number, then add or subtract 2 from the root and resquare the result.

基本上,如果你在 Gann 上的坐标周围移动旋转你记下你所数字感兴趣的拿数字的正直根,然后从根和再正方形结果或减去 2。

Basically, if you want to move around the coordinates on the Gann Wheel you take the number you are interested in ( such as the all time High or Low price) take the square root of the number, then add or subtract 2 from the root and resquare the result.

基本方法是这样的:先在旋转的江恩九方图中找到你所关心数字的坐标位置,再求出数字的平方根,然后从平方根中加上或者减去二。

Due to the complexity of the cell jitter, the NonSynchronous Tining Recovery methods are currently not mature With the emphasis being given to the Class A CBR traffic, this paper analyzes the performance of the queueing delay and cell jitter at the source node and intermediate nodes, and discusses the Source Timing Recovery at the destination node in ATM networks Firstly, this paper presents a description of the cell jitter of CBR traffic, and gives the definitions of two kinds of cell jitter regarding the Source Timing Recovery for CBR traffic Then, by using exact mathematical models and analysis methods, this paper analyzes the impact of the factors, such as the capacity of the queueing buffer, the randomness, the deterministic nature and the correlation in cell arrivals of the background traffic sources, on the queueing delay and cell jitter performance of the CBR traffic through Statistical Multiplexitng To obtain an insight into the power spectral distribution and look for better schemes for the depression and filtering of the cell jitter, within the analyses we succeed deriving the power spectrum of the cell jitter for CBR traffic Hence, not only the power spectral distribution of the cell jitter can in the frequency domain be qualitatively understood, but also can the rms (root-meansquare) value of the cell jitter be quantitatively obtained so as to more accurately measure the amplitude of the jitter In the end-to-end performance analysis of the queueing delay and cell jitter, we propose a kind of quasi-periodic cell stream model to characterize the jittered CBR traffic, and present an initial queueing analysis of the CBR traffic following such a model at a generic intermediate node Additionally, we briefly discuss the buildout/playout and Source Timing Recovery functions of the destination node Finally, regarding the Source Timing Recovery of CBR traffic, this paper systematically discusses several important principles of the cell jitter filtering and depression reported in the literature, introduces several implementation schemes of the Source Timing Recovery e.

由于信元抖动的复杂性,非同步定时恢复方法目前还很不成熟。本文针对A类CBR业务流在ATM网络源节点和中间节点的排队时延和信元抖动性能,以及在目的节点的源定时恢复问题作了较为全面的研究。首先,文中描述了CBR业务流的信元抖动,并具体地给出了两种与CBR业务源定时恢复有关的信元抖动的定义。然后,采用了精确的数学模型和分析方法,有针对性地分析了业务背景中信元到达的纯随机性、确定性和相关性以及排队缓存器容量等因素对CBR业务流经过统计复用后的排队时延和信元抖动性能的影响。为了了解信元抖动的功率频谱分布和寻求更好的抑制和滤除抖动的方法,在性能分析中,我们成功地完成了CBR业务流信元抖动的功率谱分析,使得不但可以从频域定性地认识信元抖动的能量分布特性,而且还可以定量地求出信元抖动的均方根值(rms:root-mean-square),以更为准确地衡量抖动的大小。在CBR业务流的多节点端-端排队时延和信元抖动性能分析中,我们提出了一种准周期性(quasi-periodic)信元流模型来描述感染了信元抖动的CBR业务流,并基于这一模型进行了CBR业务流中间节点的初步排队分析。

In view of the performance of the spreading sequences for spread~spectrum communication system, the performances on auto~correlation, cross~correlation, even and odd cross~correlation, mean square root of auto~correlation's side~lobe, mean square root of cross~correlation and balance of the new sequences were analyzed.

对一种新型的渐进理想的混沌映射模式,从扩频通信对扩频序列的要求出发,详细分析了该映射产生的混沌序列的自相关、互相关特性,偶互相关、奇互相关特性,以及自相关旁瓣均方根\,互相关均方根和平衡性。

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