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Math answer solver can help students to understand the material and improve their grades. Instead of thinking deeply about why Wang Wensu obtained the derivative easily and naturally without using the concepts of limit and infinitesimal, he said that he did not use the limit and that he did not obtain the derivative of calculus. What logic is this? Newton and Leibniz know that there is a problem with the derivative obtained by using the method of abandoning the infinitesimal, which is generally recognized as problematic (otherwise, what is the second generation of calculus of the limit method). Why should the crown of the invention of calculus fall on the two of them who use this problematic method? Wang Wensu did not use the wrong method of abandoning the infinitesimal, and was not the inventor of calculus 140 years earlier than Newton? Moreover, as discussed in the first section above, the derivation of the limit method in the non trivial sense cannot be established in logic at all. In short, only by fully understanding the problems and contradictions in the so-called mainstream limit calculus (second-generation calculus, standard analysis), which is popular at present, can we more fully affirm Wang Wensu's succinct and brilliant treatment of derivatives (Party B) in those years.

Zhang x et al. Introduced the above methods into structural reliability analysis, combined with dimension reduction processing to achieve fractional moment estimation of functional functions, and further improved the method of solving probability density functions using the maximum entropy principle under the constraint of fractional moment. Monte Carlo method, also known as statistical simulation method and random sampling technology, is a random simulation method, a calculation method based on probability and statistical theory, and a method to solve many calculation problems using random numbers (or pseudo-random numbers). The problem to be solved is associated with a certain probability model, and statistical simulation or sampling is implemented by an electronic computer to obtain an approximate solution of the problem.

Be able to judge the monotony, concavity and convexity of function graphics, the existence of inflection points and equation roots by using derivatives, and be able to solve geometric application problems of maximum and minimum values; When solving similar triangles, Mr. Sun suggested that students can also use parallel and other conditions to find similarities in comprehensive graphics, use vertical and other conditions to construct similarities, and use acute angle triangle ratio to solve. 11. Area problem: the area problem in the middle school entrance examination is often an irregular figure, which is not easy to solve directly.

The content involves basic problems in arithmetic, algebra and geometry. The difficulty is only the content learned in the first year of senior high school in China. The questions are easier. Reason: algebra, arithmetic and analytic geometry are at the crossroads of many mathematical advances.

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