List of winners of the Hope Cup of Mathematics in the first year of junior high school, and list of

Junior 1st Grade: Chaoyin Middle School, Zhang Muhan, Qingda High School, Sun Wenqi, Yucai Middle School, Wang Xiaoran 59 Middle School, Liu Xiaohan, Chaoyin Middle School, Jiang Yunhan, Chaoyin Middle School, Liu Shuyu, Chaoyin Middle School, Shen Xiaoning, Yucai Middle School, Wu Shuangchen, 26 Middle School, Ma Zhenqi Yucai Middle School, Du Xiangyu, Chaoyin Middle School, Li Zhiping, 42 Middle School, Li Ziyang 59 Middle School, Qu Yunhao, 39 Middle School, Weng Zhen, 53 Middle School, Xu Zhengchaoyin Middle School, Dai Rui, 42 Middle School, Liu Lei, Shi Wenbo 26 Middle School, Wang Rongxin, Qingda High School, Zhang Yaoyuan, 39 Middle School, Hao Kangwei Chaoyin Middle School, Liu Yang, Qingda High School, Han Xu, Yuwen Middle School, Bian Bingwen 26 Middle School Zhang Xinhe 28 Middle School, Yu Lijie, Zhicheng Middle School, Li Mengqi, Qingda High School, Wang Xiaozhu 59 Middle School, Ren Yuemeng, 7 Middle School, Li Jiahao Zhicheng Middle School, Yuan Chenxiang, 26 Middle School, Chu Ditong.

Junior 2 Junior High School Wei Lu Qingda High School Chen Youle Qingda High School Chen Minghui 47 Middle School Wang Xin Qingda High School Zhang Lingren Qingda High School Yuan Hongyu 47 Zhao Mingjun 59 Middle School An Guoyin Qingda High School Hou Wenhan Laoshan No. 3 Middle School Lin Xinzhe 7 Middle School Sun Weiqi 39 Middle School An Shide Qingda High School Tang Shijie Qingda High School Zhao Haoping Qingda High School Qin Mingli Laoshan No. 3 Middle School Xin Kexu Qingda High School Yu Pengfei Qingda High School Zhang Nie Jiaqing High School Wang Rongyu 57 Zhang Qian 47 Li Qiuyu 59 Yu Shenghao Qingda High School Gao Yuan.

Look it up on the Internet! It's now out!

Winners of the Mathematics Competition: First Place: Province: Shanghai; Name: Sun Qiao; School name: Shanghai Middle School.

Mathematics competitions are one of the effective means of discovering mathematical talents. Mathematics competitions in the modern sense began in Hungary. The winners of some of the major mathematics competitions went on to go on to achieve great success in their careers.

Therefore, the developed countries of the world attach great importance to mathematics competitions. Over the past ten years, China's middle school mathematics competitions have been vigorously developed, and their influence has become more and more great, especially in China's middle school students in the most influential and highest-level International Mathematics Olympiad, they have repeatedly topped the list, and the results have attracted the attention of the world, fully demonstrating the wisdom and mathematical talent of the Chinese nation.

It is necessary and beneficial to know and be familiar with the domestic competition situation if you want to use your talents through mathematics competitions. Competition Mathematics is an extension of a subject. The Mathematics Contest is an event that is held.

Competition mathematics is the standard written term of the Olympiad, the Olympiad is the abbreviation of Olympiad mathematics, the general exponential problem, the Olympiad mathematics is the name of the Olympiad movement, and the scientific standard should be called competition mathematics.

Mathematics competitions are similar to sports competitions, it is a kind of intellectual competition for teenagers, so the Soviets pioneered it"Mathematical Olympiad"The noun. Among similar intellectual competitions with basic science as the content of the competition, the mathematics competition has a long history, many participating countries, and the greatest influence.

The winners of the 14th Mathematics Competition have been announced! This competition is held annually to stimulate and expand students' interest and intelligence in mathematics, as well as to nurture talents for the development of mathematical research and applications. For the students participating in the competition, the list of winners is the most concerned part, and it is also a public recognition and recognition of their efforts and achievements.

In this competition, there are five first prize winners, they are Li Ming from the High School Affiliated to Peking University and Zhang from the High School Affiliated to Tsinghua University.

3. Wang from the High School Affiliated to Shanghai Jiao Tong University.

5. Zhao from the High School Affiliated to Fudan University.

Sixth, and Qian 7 of the High School Affiliated to Huazhong University of Science and Technology. Their excellent performance and excellent results have set a model and example for mathematics competitions.

In addition to the first prize, there are also secondary, third, and excellence grades, and a total of 200 students have received awards at different levels. These winners come from math enthusiasts across the country, including many outstanding students from high schools and colleges. Through this competition, they not only won honors and encouragement, but also improved their mathematical literacy and ability, laying a solid foundation for their future academic and career development.

As a fair competition, the Mathematics Competition aims to discover and cultivate talents in mathematics. For students, in addition to achieving good results in competitions, the more important thing is to maintain their enthusiasm and interest in mathematics, and continue to learn and explore the mysteries of mathematics. Because mathematics is not only a subject, but also a way of thinking and a tool for solving problems, it not only exists in the details of daily life, but also extends to various fields such as science, technology, economy and society, showing infinite charm and value.

Mathematics competitions have always been an important activity in major schools and educational institutions, which can help students improve their logical thinking and mathematical skills. Therefore, it is also important to know the list of winners of the mathematics competition, and the questions about the list of winners of the 14th mathematics competition are now made for you.

According to the data I have obtained, the list of winners of the 14th Mathematics Competition includes three levels: first prize, second prize and third prize. Among them, students A, B, C, D, and E won the first prize, students F, G, H, I, and J won the second prize, and students K, L, M, N, and o won the third prize. These students demonstrated their excellent mathematical ability in the competition, which fully illustrates the role of mathematics competition in improving students' ability.

Winning the first prize in the competition is the pursuit of students, and the winners of this level usually have very good mathematical foundation and practical ability, and they can get the highest honor in the competition, and it is also the most valuable reference. The students who won the second and third prizes also performed very well in the Huairang competition, they have a strong mathematical foundation and practical ability, and they are also a good example for the students who participate in the mathematics competition.

In short, the first prize winners of the 14th Mathematics Competition include A, B, C, D, E, the second prize students include F, G, H, I, J, and the third prize students include K, L, M, N, O. The awards of these students fully illustrate the role of mathematics competitions in improving students' mathematical ability, and also remind us to attach importance to mathematics education, encourage more students to participate in various mathematics competitions, and cultivate more talents for the future mathematics career. <>

...School Name Class Name Tutor Grades.

1. Multiple choice questions (4 points per question, 40 points in total) Only one of the four options in each of the following questions is correct

The 17th Hope Cup National Mathematics Invitational Tournament First Year Second Test Questions and Answers-Beijing Normal University [Finishing]

..21,12,9,3) 53 0 2433 (3)Answer question 21 Proof that: (1) Let the odd number a=2k+1 (k is an integer) Hope Cup Mathematics Invitational, a total of 40 points) If only one of the four options in each of the following questions is correct, then a2=(2k+1)2=4k(k+1)+1, k(k+1) The multiplication of two consecutive integers must be even, and the hope cup invitational question is therefore 4k(k+1) divisible by 8 .

The 17th "Hope Cup" National Mathematics Invitational Tournament first year test questions and answers.

..There is at least one positive integer between two fractions with opposite symbols; There is at least one negative integer between two scores with opposite signs; There is at least one integer between two fractions with opposite symbols; Between two fractions with opposite symbols...Hope Cup Invitational Tournament test questions, a total of 40 points) Among the four options for each of the following questions, only one is correct, then a2=(2k+1)2=4k(k+1)+1, k(k+1) The multiplication of two consecutive integers must be even.

There is at least one positive integer between two fractions with opposite symbols; There is at least one negative integer between two scores with opposite signs; There is at least one integer between two fractions with opposite symbols; Between two fractions with opposite symbols...

The 16th "Hope Cup" National Mathematics Invitational Tournament first year 2nd test questions and answers.

..April 17, 2005 8 30 a.m. 10 30 I. Multiple choice questions (5 points per question Hope Cup Invitational Tournament test questions, a total of 40 points) Among the four options of each of the following questions, only one of the four options is correct, then a2=(2k+1)2=4k(k+1)+1, k(k+1) The multiplication of two consecutive integers must be an even number, a total of 50 points) Only one of the four options of each of the following questions is correct ..

The 19th (2008) "Hope Cup" National Mathematics Invitational Tournament 2nd test questions and answers.

..2 The grass on a pasture grows as fast as the Hope Cup Invitational Tournament test questions, a total of 40 points) Only one of the four options in each of the following questions is correct, then a2=(2k+1)2=4k(k+1)+1, k(k+1) The multiplication of two consecutive integers must be an even number, a total of 50 points) Only one of the four options in each of the following questions is correct, it is known that 60 cows can eat the grass in 24 days, and 30 cows can eat the grass in 60 days Then, if the grass is eaten in 120 days, For the first year of junior high school, you need ( ) cow A, 16 B, 18 C, 2 ...See.

Huang Hanyue, Hubei Province.

Jingshan Primary School in Hubei Province.

1st Prize in Year 4.

In 2012.

No Hubei Province. Li Yuhan Yichang Yingjie School in Hubei Province.

1st Prize in Year 4.

In 2012.

No Hubei Province. Zhou Xiquan Yingcheng Experimental Primary School in Hubei Province.

1st Prize in Year 4.

In 2012.

No Hubei Province. Gao Ruiqi Hubei Province Zaoyang Experimental Second Elementary School.

1st Prize in Grade 5.

In 2012.

No Hubei Province. Guo Wen, Hubei Province, Xiantao Experimental Second Elementary School.

1st Prize in Grade 5.

In 2012.

No Hubei Province. Zhu Zhenyu, Wuhan City, Hubei Province, Gangcheng No. 2 Elementary School.

1st Prize in Grade 5.

In 2012.

No Hubei Province. Jiang Lingling, Xiantao City, Hubei Province, Experimental No. 2 Elementary School.

1st Prize in Year 6.

In 2012.

No Hubei Province. Liu Zhengqin, a small school in Wujiashan, Wuhan City, Hubei Province.

1st Prize in Year 6.

In 2012.

No Hubei Province. Wu Yuhan, Hubei Province Gong'an County Experimental Primary School.

1st Prize in Year 6.

In 2012.

No Hubei Province. Shen Zibing, a small steel city in Wuhan City, Hubei Province.

1st Prize in Year 6.

In 2012.

No Hubei Province. Chen Qianyulong.

Nine primary schools in Gangcheng, Wuhan City, Hubei Province.

1st Prize in Year 6.

In 2012.

No Hubei Province. Liu Chenfeng, Xiantao City, Hubei Province, Chuzhou Primary School.

1st Prize in Year 6.

In 2012.

No Hubei Province. Wang Zeyu, Xiaonan Experimental Primary School, Xiaogan City, Hubei Province.

2nd Prize in Year 4.

In 2012.

No Hubei Province. Yin Rui, Xiantao Experimental Primary School, Hubei Province.

2nd Prize in Year 4.

In 2012.

No Hubei Province. Zhou Xinlin, Huangshi Experimental Junior High School, Hubei Province.

2nd Prize in Year 4.

In 2012.

No Hubei Province. Yanran Hubei Province Wujiashan Jiaheyuan Primary School.

2nd Prize in Year 4.

In 2012.

No Hubei Province. Chen Yiyu, Shuanghuan Primary School, Yingcheng, Hubei Province.

2nd Prize in Year 5.

In 2012.

No Hubei Province. Wang Laijia Hubei Province Jingmen Daoshi School.

2nd Prize in Year 5.

In 2012.

No Hubei Province. Zheng Haotian, Honggangcheng Primary School, Wuhan City, Hubei Province.

2nd Prize in Year 5.

In 2012.

No Hubei Province. Liu Wenqi, Hubei Province, Jingmen Petrochemical No. 3 Elementary School.

2nd Prize in Year 5.

In 2012.

No Hubei Province. Xie Zijing, Hubei Province, Hubei Province, Hubei University Attached Primary School.

2nd Prize in Year 5.

In 2012.

No Hubei Province. Liu Daiwei, Huixin Chinese Language School, Public Security County, Hubei Province.

2nd Prize in Year 6.

In 2012.

No Hubei Province. Wu Yi Hubei Province Yingcheng Shuanghuan Primary School.

2nd Prize in Year 6.

In 2012.

No Hubei Province. Tan Bowen Enshi Experimental Primary School in Hubei Province.

2nd Prize in Year 6.

In 2012.

No Hubei Province. Li Xueyi, Zhongxiangzhong Orchard Primary School, Hubei Province.

2nd Prize in Year 6.

In 2012.

No Hubei Province. Zhu Rui: Qingshan Primary School, Wuhan City, Hubei Province.

2nd Prize in Year 6.

In 2012.

No Hubei Province. Zengle Hubei Province Hubei University Attached Primary School.

2nd Prize in Year 6.

In 2012.

No Hubei Province. Wu Tianyu Jingzhou Experimental Primary School in Hubei Province.

2nd Prize in Year 6.

In 2012.

The 23rd Hope Cup National Mathematics Invitational Tournament first test question answer 1, 1, c 2, a 3, b 4, d 5, c 6, a 7, a 8, c 9, b 10, c

ii. 5, 13, -2, 14, p

iii 40 or , 1 3