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High-School Mathematics
1005-6416
2002 Issue 4
Problems on Mathematical Olympiad
huang quan fu ; yang yong liang ; su xiao yang ; zuo yang tao ; guo yao hong ; xie an jia ; fang ting gang
..............
page:48-49
Training Problems for Senior High Mathematical Olympiad Competition(57)
xu jing ling
..............
page:43-47
Training Problems for Junior High Mathematical Olympiad Competition(57)
yang jin
..............
page:39-42
Mathematics Competition of Junior High School of Taiyuan City in 2002
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page:38-39
Mathematics Competition of Junior High School of Huanggang City in 2002
..............
page:36-37
Mathematics Competition of Junior High School of Sichuan Province in 2002
..............
page:34-35
The 16th Mathematics Competition of Junior High School of Jiangsu Province
..............
page:32-34
Mathematics Competition of Junior High School of Grade 3 of Chongqing in 2001
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page:30-31
The Intermediary Context of Mathematics Competition of High School of Beijing in 2001
..............
page:28-29
Test Questions for National Junior High Schools Mathematics Competition of China in 2002
..............
page:25-27
Feigenbaum Constant 4.699 … (continued)
wu zhen kui
..............
page:23-24
Discovery, Proof and Another Conclusion of a Problem in Planar Geometry
tong xiao
..............
page:21-22
guan lian san ge yuan de you yi jie lun
xu dan ; yang fan
..............
page:20-21
yi ge tong yu wen ti de tui guang
yang ping
..............
page:20
jian zheng yi dao jing sai ti
yang cai rong
..............
page:19-20
A Collection of Choice Brief Papers
hong shuang yi
..............
page:19
Proving Inequalities by Binomial Theorem
li jia zuo
..............
page:17-18
A Study of the Solution of a Competition Problem
wu ru hua ; chen guan zhou
..............
page:16
A Discussion about the Solution of a Competition Problem
tao zhong shan
..............
page:15
Problems of the Inequality with Parameters
zhou
..............
page:12-14
Application of a Proposition in Number Theory
wang lian xiao
..............
page:10-11
The Methods of Solving Problems about Maximum or Minimum in Planar Geometry inMathematical Competitions
cui jin xing ; li yun hao
..............
page:6-9
The Common Methods of Solving Problems about Maximum or Minimum of Function with Many Variables
wang sheng yu
..............
page:2-5