I didn't know "May 3rd" before. When Tangdi was in junior high school, I only heard people talk about the senior high school entrance examination papers in most provinces and cities. Since it is a senior high school entrance examination paper, it should be thought of by many experienced teachers, and it is still representative. Many people say that "May 3rd" is simple, but it is not simple, except that there are no digressions and strange questions in it, and the finale of the senior high school entrance examination in many places is also in it. How can it be simple? I firmly believe that every topic in the May 3rd is truly understood, and it is not a problem to deal with the senior high school entrance examination anywhere. After all, the senior high school entrance examination is not a competition such as Olympic Mathematics, and it is meaningless to test the grotesque way of thinking. It is also pure scolding, and it is impossible to select students. Neither too simple papers nor too difficult papers can select students.
Yulong Mathematics in Xiamen is very famous. It is said that there are many students who are good at math, and it also has a choice for students who enter school. A friend asked me a primary school math problem of Yulong Mathematics. "The difference between two integers is 120, and the difference between their least common multiple and their greatest common divisor is 105. How to find these two numbers? " Let me take two integers as an example to sum up the relationship between the greatest common divisor and the least common multiple, and then do this topic. It took me a class. I never knew how Teacher Yulong explained this problem. If he wants students to remember these rules, I'd rather he didn't tell my children. If he introduced it step by step, I wouldn't want Tang Di to learn. We just take the senior high school entrance examination, so we don't need to study these difficult questions.
In fact, the children who can get 145 in the senior high school entrance examination and 150 in the math examination should belong to the same school, but how long will it take to learn those strange questions? I have always told Tangdi that we are simple and ordinary children, so we can just do the topics required by the outline. For children who are completely rich and energetic, we don't envy those powerful topics.