There has been a lot of interest in the Math Olympiad lately, with many people asking about the conditions for participation and the scoring. I’m happy that our math forum is becoming more active, but I’m also sad that the number of competitors will increase the difficulty of the Math Olympiad. The Math Olympiad is a competition that will be of interest to anyone who loves math, so it’s only natural that people from our forums will want to participate.I welcome people to participate in the Math Olympiad. We will play fair with those who participate, and we wish them well in their courageous endeavors.
카테고리 보관물: Uncategorized
How to get good at math
The best way to get good at math is to consistently solve a lot of problems. This is because math has many different types of problems and a lot of formulas, so it’s not hard to solve a problem that you’ve solved before, and if you solve problems by directly substituting the formula into the problem, you will memorize the formula. Many students are studying math in this way, so there are no shortcuts in math, and it takes a long time to study because you have to be consistent. However, a student who has spent a long time studying in this way will not be confused by any type of problem, and will quickly solve problems that other students spend a long time solving because they have already solved them.
popular math problem book
A popular math problem book in China is the talk of the town. Earlier this month, a new math problem book was released by a famous online math instructor, and it is said that even students who were not good at math have improved their math scores significantly after solving the problem book. It is sold in elementary, middle, and high school levels of difficulty, and includes short math cartoons to keep students focused and not bored while studying. The internet math instructor who created this book was already famous, but after releasing this book, he became even more famous and attracted more students. However, there is also controversy. As evidence of this, you can see similar types of problems with only the numbers changed, although some people say that it is common for math problems to have similar problems.
Math Olympiad tutoring
Math Olympiad tutoring is booming. Winning the Math Olympiad can bring a lot of benefits and support from the government and secure your future, so parents are increasingly sending their children to specialized Math Olympiad tutoring to help them win. Math Olympiad tutors collect similar types of questions from past Math Olympiad questions and focus on those types of questions, and since the types of questions often change, they also expose students to a variety of challenging questions to increase their ability to handle challenging questions. In this way, the number of students who ranked high in the Math Olympiad who received specialized Math Olympiad tutoring is increasing. Now is the time to get specialized Math Olympiad tutoring.
Math Olympiad participants
The Math Olympiad is a competition and event held in many countries, and is a great way to identify math talent and foster it nationally. The Math Olympiad has a very long history and a large number of participants, so it is very difficult to win. Therefore, the future of the student who wins the Math Olympiad is guaranteed, and various benefits and support are provided by the government. Every year, many students apply to win the Math Olympiad, but many are frustrated. Some of the math prodigies who apply to the Math Olympiad are so ridiculously talented that they are sometimes compared to university math professors. These talented students win math olympiads, and it is difficult for ordinary students to catch up with them, no matter how hard they try. Because math is a discipline where hard work alone can only take you so far, the state provides benefits and support for these students.
Cultivating Talent in China
People say that China has a lot of math geniuses because of its large population, but China produces more math geniuses than other countries because its math education system is organized from a young age. Producing such math geniuses is a great advantage for the country when they think about working as a researcher in China. Each such talent is the property of the country, so it can be ahead of other countries in terms of technology. Therefore, many countries strive to cultivate talents. They increase their budgets or reorganize their education systems, but no country has done it better than China.
This year’s Chinese Math Olympiad in the spotlight
This year, the Chinese Math Olympiad will be held in the month of August. This year’s Chinese Math Olympiad is said to be the largest ever held in China. In international math olympiads, China has always been the top ranked country and has won the first place for 6 consecutive years, so many countries are watching this Chinese math olympiad closely. Therefore, many countries are following China’s lead and increasing the size and budget of their math olympiads, and attention is turning to the International Math Olympiad. I wonder which country will win the International Mathematical Olympiad this year?
Mathematical Database – Resource Sharing
File / Description | Date of Upload | Language | Provider |
---|---|---|---|
1. IMO 1988 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
2. Solution to the 1988 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
3. IMO 1989 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
4. Solution to the 1989 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
5. IMO 1990 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
6. Solution to the 1990 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
7. IMO 1991 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
8. Solution to the 1991 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
9. IMO 1992 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
10. Solution to the 1992 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
11. IMO 1993 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
12. Solution to the 1993 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
13. IMO 1994 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
14. Solution to the 1994 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
15. IMO 1995 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
16. Solution to the 1995 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
17. IMO 1996 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
18. Solution to the 1996 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
19. IMO 1997 Hong Kong Preliminary Selection Contest | 14 / 03/ 2003 | Eng | IMO HK Committee |
20. Solution to the 1997 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
21. IMO 1998 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
22. Solution to the 1998 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
23. IMO 1999 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
24. Solution to the 1999 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
25. IMO 2000 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
26. Solution to the 2000 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
27. IMO 2001 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
28. Solution to the 2001 contest | 14 / 03 / 2003 | Eng | IMO HK Committee |
29. IMO 2002 Hong Kong Preliminary Selection Contest | 14 / 03 / 2003 | Chi | IMO HK Committee |
30. Solution to the 2002 contest | 14 / 03 / 2003 | Chi | IMO HK Committee |
31. IMO 2003 Hong Kong Preliminary Selection Contest | 14 / 05 / 2003 | Chi | IMO HK Committee |
32. IMO 2003 Hong Kong Preliminary Selection Contest | 14 / 05 / 2003 | Eng | IMO HK Committee |
33. Solution to the 2003 contest | 14 / 05 / 2003 | Eng | IMO HK Committee |
34. IMO 2004 Hong Kong Preliminary Selection Contest | 01 / 06 / 2003 | Chi | IMO HK Committee |
35. IMO 2004 Hong Kong Preliminary Selection Contest | 01 / 06 / 2003 | Eng | IMO HK Committee |
36. Solution to the 2004 contest | 11 / 06 / 2003 | Eng | IMO HK Committee |
37. IMO 2005 Hong Kong Preliminary Selection Contest | 09 / 02 / 2007 | Eng | IMO HK Committee |
38. Solution to the 2005 contest | 09 / 02 / 2007 | Eng | IMO HK Committee |
39. IMO 2006 Hong Kong Preliminary Selection Contest | 09 / 02 / 2007 | Eng | IMO HK Committee |
40. Solution to the 2006 contest | 09 / 02 / 2007 | Eng | IMO HK Committee |
41. IMO 2007 Hong Kong Preliminary Selection Contest | 09 / 02 / 2007 | Eng | IMO HK Committee |
42. Solution to the 2007 contest | 09 / 02 / 2007 | Eng | IMO HK Committee |
43. IMO 2008 Hong Kong Preliminary Selection Contest | 05 / 10 / 2007 | Eng | IMO HK Committee |
44. Solution to the 2008 contest | 05 / 10 / 2007 | Eng | IMO HK Committee |
File / Description | Date of Upload | Language | Provider |
---|---|---|---|
1. IMO 1997 Hong Kong Team Selection Test 1 | 14 / 03 / 2003 | Eng | IMO HK Committee |
2. IMO 1997 Hong Kong Team Selection Test 2 | 14 / 03 / 2003 | Eng | IMO HK Committee |
3. IMO 1997 Hong Kong Team Selection Test 3 | 14 / 03 / 2003 | Eng | IMO HK Committee |
4. IMO 1998 Hong Kong Team Selection Test 1 | 14 / 03 / 2003 | Eng | IMO HK Committee |
5. IMO 1998 Hong Kong Team Selection Test 2 | 14 / 03 / 2003 | Eng | IMO HK Committee |
6. IMO 2000 Hong Kong Team Selection Test 1a | 06 / 06 / 2003 | Eng | IMO HK Committee |
7. IMO 2000 Hong Kong Team Selection Test 1a (solutions) | 06 / 06 / 2003 | Eng | IMO HK Committee |
8. IMO 2000 Hong Kong Team Selection Test 1b | 06 / 06 / 2003 | Eng | IMO HK Committee |
9. IMO 2000 Hong Kong Team Selection Test 1b (solutions) | 06 / 06 / 2003 | Eng | IMO HK Committee |
10. IMO 2001 Hong Kong Team Selection Test 1 | 06 / 06 / 2003 | Eng | IMO HK Committee |
11. The fourth Hong Kong (China) Mathematical Olympiad | 14 / 03 / 2003 | Eng | IMO HK Committee |
12. IMO 2003 Hong Kong Team Selection Test 1 | 14 / 05 / 2003 | Eng | IMO HK Committee |
13. The fifth Hong Kong (China) Mathematical Olympiad | 14 / 05 / 2003 | Eng | IMO HK Committee |
File / Description | Date of Upload | Language | Provider |
---|---|---|---|
1. Exercises on Combinatorics 1 | 14 / 03 / 2003 | Eng | Anonymous |
2. Exercises on Combinatorics 2 | 14 / 03 / 2003 | Eng | Anonymous |
3. Exercises on Graph Theory | 14 / 03 / 2003 | Eng | Anonymous |
4. IMO exercises | 14 / 03 / 2003 | Eng | Anonymous |
5. Problem set | 14 / 03 / 2003 | Eng | Anonymous |
6. Problem set | 14 / 03 / 2003 | Eng | Anonymous |
7. Problem set | 14 / 03 / 2003 | Eng | Anonymous |
8. Problem set | 14 / 03 / 2003 | Eng | Anonymous |
9. Problem set | 14 / 03 / 2003 | Eng | Anonymous |
10. Problem set | 14 / 03 / 2003 | Eng | Anonymous |
11. IMO 2000 Hong Kong team training material | 14 / 03 / 2003 | Eng | Anonymous |
12. IMO 2000 Hong Kong team training material | 14 / 03 / 2003 | Eng | Anonymous |
13. Functional equations in IMO | 14 / 03 / 2003 | Eng | KKK |
14. Notes on functional equations | 14 / 03 / 2003 | Eng | KKK |
15. Notes on generating functions | 14 / 03 / 2003 | Eng | KKK |
16. Notes on recurrence relations | 14 / 03 / 2003 | Eng | KKK |
數學資料庫
~ 2007 年 6 月 24 日 ~
八名香港代表隊成員於2006年8月前往新疆烏魯木齊參加中國女子數學奧林匹克(CGMO),並獲得1金1銀6銅的佳績。她們會在「香港隊 CGMO 2006 遊記」為大家展開新疆「神秘」的一頁! ~ 2007 年 6 月 22 日 ~
更新數學文章 從解手繩到DNA 英文版亦同時推出!
~ 2005 年 11 月 25 日 ~
想了解一下今年香港IMO隊在墨西哥的經歷?IMO 2005遊記可以滿足你!
三角形是我們認識的基本圖形之一,它有很多有趣的性質。例如:三角形有很多個「心」,如重心、內心、外心、垂心、旁心等。它們都是三角形內一些特別的直線(如中線和角平分線)的交點。更奇妙的一點是重心、外心和垂心原來位於同一直線上呢!這條直線稱為三角形的「歐拉線」。如欲知道更多有關資料,可參考 http://db.math.ust.hk/notes_download/elementary/geometry/ge_G2/e_control.htm。