代数方程 oor Engels

代数方程

Vertalings in die woordeboek Sjinees - Engels

algebraic equation

naamwoord

equation that contains a variable

polynomial equation

naamwoord

voorbeelde

进一步的,这对于A和B满足的所有可能的代数方程都成立。
This is true for every common divisor of a and b.

继续 我们 昨天 讲到 的 地方 昨天 我们 简单 了解 了 一下 代数方程
So yesterday we were having a look at making up equations with algebra.

《得梅因纪事报》(Des Moines Register)在1941年1月15日声称,ABC计算机是由300多个真空管组成的“电子计算机器”,可以“计算复杂的代数方程”(但没有给出精确的计算机技术说明)。
A January 15, 1941 story in the Des Moines Register announced the ABC as "an electrical computing machine" with more than 300 vacuum tubes that would "compute complicated algebraic equations" (but gave no precise technical description of the computer).

这种方法的数值解代数方程组,自主开发的Gräffe回答问题奖在 柏林学院, 今天是一个特别合适的方法,利用电脑来解决这些问题。
This method of numerical solution of algebraic equations, developed independently by Gräffe to answer a prize question of the Berlin Academy , is today a particularly suitable method for using computers to solve such problems.

我下载了免费的代数方程式数解器,但它却要求我买一个许可证。
I downloaded Free Algebra Equation Solver, but it is asking me to buy a license.

事实上,作为海亚姆写道,早先的贡献作家,如铝Mahani和al - Khazin被翻译成几何问题的代数方程(东西基本上是不可能的前工作的人, Khwarizmi ) 。
Indeed, as Khayyam writes, the contributions by earlier writers such as al-Mahani and al-Khazin were to translate geometric problems into algebraic equations (something which was essentially impossible before the work of al-Khwarizmi ).

虽然克拉克, Bolza发表了重要文件的理论替代团体及其应用代数方程在 美国数学杂志。
While at Clark, Bolza published the important paper On the theory of substitution groups and its application to algebraic equations in the American Journal of Mathematics.

伽罗瓦理论 中,他显示了渐近的结果,几乎所有的不可分割的代数方程组的充分对称群 为伽罗瓦组。
In Galois theory he showed the asymptotic result that almost all integral algebraic equations have the full symmetric group as Galois group.

全面集成的微分代数方程求解器
Fully integrated solver for differential algebraic equations

若您只想要享用免费版本,请确保您只输入代数或代数方程组。
Please make sure you enter equations or systems of equations only if you want to use the free version.

在离开圣伯努瓦在1789年,他访问了巴黎,并宣读了一份关于代数方程组的皇家科学院科学 。
Having left St Benoit in 1789, he visited Paris and read a paper on algebraic equations at the Académie Royale des Sciences .

罗巴切夫斯基在1834年找到了方法近似的根源代数方程组。
In 1834 Lobachevsky found a method for the approximation of the roots of algebraic equations.

他的工作aglebraic方程的研究涉及的 基本定理,代数,伽罗瓦理论, 并估计的根源代数方程组。
His work on aglebraic equations involved a study of the fundamental theorem of algebra , Galois theory , and estimating the roots of algebraic equations.

由于这个时候输入量和输出量都是和时间没有关系的,所以他们的关系就是传感器的静态特性,他可以用一个不含时间变量的代数方程或者是用输入量当做横坐标,把和他对应的输出量当做纵坐标而画出的特性曲线来描述。
Since this time, input and output are and time does not matter, so their relationship is the sensor's static characteristics, he can use a does not contain time variables of algebraic equations or is input as the abscissa, and he corresponds to the output as the longitudinal coordinate and draw the characteristic curve to describe.

第一人已知有解决立方米 代数方程组 是意大利人菲尔洛但他告诉任何人,他的成就。
The first person known to have solved cubic equations algebraically was del Ferro but he told nobody of his achievement.

在求解的代数方程,其系数的合理职能的一个变数。
On the algebraic solution of equations, whose coefficients are rational functions of one variable.

在这段时间内帕茨奥里与Scipione省铁和有很多猜测,是否双方讨论了解决代数方程立方米 。
During this time Pacioli worked with Scipione del Ferro and there has been much conjecture as to whether the two discussed the algebraic solution of cubic equations .

朗格然后工作程序的数值解代数方程组,其中的根源,表达了无穷级数的合理职能的系数。
Runge then worked on a procedure for the numerical solution of algebraic equations in which the roots were expressed as infinite series of rational functions of the coefficients.

Maschke发现与克莱因在他的家乡在晚上非常有意义,并着迷克莱因的想法使用 组理论 来解决代数方程组。
Maschke found working with Klein in his home in the evenings very rewarding and was fascinated with Klein 's ideas on using group theory to solve algebraic equations.

在1829年文件是不是最后的斯特姆的工作就这一代数方程,并在西纳塞乌尔:
The 1829 paper was not the last of Sturm's work on this algebraic equations and in Sinaceur:

最后,柏林纸草书6619(公元前1800年)显示了古埃及人懂得如何求解二次代数方程[34 ] 。
Finally, the Berlin Papyrus 6619 (c. 1800 BC) shows that ancient Egyptians could solve a second-order algebraic equation .[32]

该解决方案的代数方程可以转化过来使用换算表,让解决方案的原始微分方程。
The solution of the algebraic equation could be transformed back using conversion tables to give the solution of the original differential equation.

第二这些解释似乎越有可能,尤其是因为高斯写了他的论文说, 1801年解决代数方程并不比设计一个象征的根源方程,然后说,方程的根平等的象征。
The second of these explanations does seem the more likely, especially since Gauss had written in his thesis of 1801 that the algebraic solution of an equation was no better than devising a symbol for the root of the equation and then saying that the equation had a root equal to the symbol.

当然,没有数学家发表了这样的要求,甚至拉格朗日在其著名的论文思考解决代数方程组 表示,他将返回到问题的解决五次,显然,他仍然希望能解决这个问题的自由基。
Certainly no mathematician has published such a claim and even Lagrange in his famous paper Reflections on the resolution of algebraic equations says he will return to the question of the solution of the quintic and, clearly, he still hoped to solve it by radicals.

里斯在1931年毕业的博士与她的论文题为司与代数方程组 的有4个发电机。
In 1931 Rees graduated with her doctorate for a thesis entitled Division algebras associated with an equation whose group has four generators.