Can solving problems in the general model of high school math really improve grades?

Updated on educate 2024-06-28
5 answers
  1. Anonymous users2024-02-12

    The topics that high school students can do well in mathematical modeling include optimization problems, ** problems, and evaluation problems.

    Mathematical modeling is to establish a mathematical model according to the actual problem, solve the mathematical model, and then solve the practical problem according to the results.

    When it is necessary to analyze and study a practical problem from a quantitative point of view, people should use mathematical symbols and language to establish a mathematical model on the basis of in-depth investigation and research, understanding the object information, making simplified hypotheses, and analyzing the internal laws.

    Mathematical model concepts

    1. Mathematical model (mathematical model) is a kind of simulation, which is an abstract and concise description of the essential attributes of the actual subject with mathematical symbols, mathematical formulas, programs, graphics, etc., which can explain some objective phenomena, or can lead to the future development law, or can provide the optimal strategy or better strategy in a certain sense for controlling the development of a certain phenomenon.

    2. Mathematical models are generally not a direct copy of real problems, and their establishment often requires people to observe and analyze real problems in depth and subtlely, and also requires people to flexibly and skillfully use various mathematical knowledge.

  2. Anonymous users2024-02-11

    Model 1: Element and Set Model.

    Model 2: Functional property model.

    Model 3: Fractional function model.

    Model 4: Abstract function model.

    Model 5: Function application model.

    Model 6: Equal Area Transformation Model.

    Model 7: Isovolumetric transformation model.

    Model 8: Line-surface parallel transformation model.

    Model 9: Vertical Transformation Model.

    Model 10: Normal vector and symmetry model.

    Model 11: A Yuan and Miller problem model.

    Model 12: Conditional structure model.

    Model 13: Circular structure model.

    Model 14: Classical and geometric generalizations.

    Model 15: Angular model.

    Model 16: Trigonometric model.

    Model 17: Vector model.

    Model 18: Corner interchange-dissolved triangle model.

    Model 19: Reducing the Problem of Recursive Sequences to Equal Difference Proportional SequenceModel 20: The Constructor Model Solves the Problem of Inequality.

    Model 21: Maximum-value model in analytic geometry.

  3. Anonymous users2024-02-10

    It is recommended that you do not buy it.

    This book is not expensive, a waste of money, you can't be superstitious about it or something, a top student said, you only need to do a book thoroughly, and then follow up with some questions assigned by the teacher.

  4. Anonymous users2024-02-09

    There are thousands of ways to solve problems in high schools, but the most commonly used are the following.

    Isolation method, integral method, equivalence method, symmetry method, assumption method, inverse method, conservation method, special case method, substitution method, estimation method, proportion method, algebraic method, trigonometry method, geometric method, microelement method. Hope to adopt.

  5. Anonymous users2024-02-08

    Totally agree with the opinion from upstairs.

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