Fill in the blank math problems

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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.

This equation is not difficult to factorize, but if you use kardan's formula, the picture is a picture. I don't recognize the significance of imaginary pictures, and I can't do the above operations. So far, we have talked about the theory of solving low-order equations in history. We can see that it is more difficult to solve third-order equations and fourth-order equations than solving quadratic equations, and we need to introduce complex numbers.

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