domingo, 19 de agosto de 2012
The New Academic Structure, A New Era (in English)
EXCELENTE FORUM SOBRE LAS NUEVAS ESTRUCTURAS ACADEMICAS EN LA EDUCACION REALIZADO EN HONG KONG ,PARTICIPACION DE PROFESORES,CIENTIFICOS,INGENIEROS,ESTUDIANTES.
quinta-feira, 16 de agosto de 2012
LEARNING MATHEMATICS IN SECONDARY SCHOOL: THE CASE OF MATHEMATICAL MODELLING ENABLED BY TECHNOLOGY
LEARNING MATHEMATICS IN SECONDARY SCHOOL:
THE CASE OF MATHEMATICAL MODELLING ENABLED BY
TECHNOLOGY
Jonaki B Ghosh
Lady Shri Ram College for Women, University of Delhi, New Delhi, India
jonakibghosh@gmail.com
http://www.mediafire.com/?3r8j812if2xa89c
THE CASE OF MATHEMATICAL MODELLING ENABLED BY
TECHNOLOGY
Jonaki B Ghosh
Lady Shri Ram College for Women, University of Delhi, New Delhi, India
jonakibghosh@gmail.com
http://www.mediafire.com/?3r8j812if2xa89c
INTEGRATION OF TECHNOLOGY INTO MATHEMATICS TEACHING: PAST, PRESENT AND FUTURE Adnan Baki Karadeniz Technical University, Fatih Education Faculty,TR
12th International Congress on Mathematical Education
Program
8 July – 15 July, 2012,
COEX, Seoul, Korea
INTEGRATION OF TECHNOLOGY INTO MATHEMATICS TEACHING: PAST, PRESENT AND FUTURE Adnan Baki Karadeniz Technical University, Fatih Education Faculty,TR abaki@ktu.edu.tr
COEX, Seoul, Korea
INTEGRATION OF TECHNOLOGY INTO MATHEMATICS TEACHING: PAST, PRESENT AND FUTURE Adnan Baki Karadeniz Technical University, Fatih Education Faculty,TR abaki@ktu.edu.tr
KAIST Math Problem of the Week
SOURCE WEBSITE:
http://mathsci.kaist.ac.kr/pow/
Here is Solution of Problem 2012-12.
Two incorrect solutions were submitted (M.J.L., W.S.J.).
Here is his Solution of Problem 2012-11.
Alternative solution was submitted by 박민재(2011학번, +3). Two incorrect solutions were submitted (W.S.J., K.M.P.).
Here is his Solution of Problem 2012-10.
Alternative solutions were submitted by 박민재 (2011학번, +3, Solution), 정우석 (서강대학교 2011학번, +3), 박훈민 (대전과학고 2학년, +2). One incorrect solution was submitted (G.S.).
http://mathsci.kaist.ac.kr/pow/
Concluding 2012 Spring
Thanks all for participating POW actively. Here’s the list of winners:
- 1st prize: Park, Minjae (박민재) – 2011학번
- 2nd prize: Lee, Myeongjae (이명재) – 2012학번
- 3rd prize: Suh, Gee Won (서기원) – 수리과학과 2009학번
- 4th prize: Cho, Junyoung (조준영) – 2012학번
- 5th prize: Kim, Taeho (김태호) – 수리과학과 2011학번
Solution: 2012-12 Big partial sum
Let A be a finite set of complex numbers. Prove that there exists a subset B of A such thatThe best solution was submitted by Minjae Park (박민재), 2011학번. Congratulations!
∣∣∑z∈Bz∣∣≥1π∑z∈A∣z∣.
Here is Solution of Problem 2012-12.
Two incorrect solutions were submitted (M.J.L., W.S.J.).
Solution: 2012-11 Dividing a circle
Let f be a continuous function from [0,1] such that f([0,1]) is a circle. Prove that there exists two closed intervalsThe best solution was submitted by Myeongjae Lee (이명재), 2012학번. Congratulations!I1,I2⊆[0,1] such thatI1∩I2 has at most one point,f(I1) andf(I2) are semicircles, andf(I1)∪f(I2) is a circle.
Here is his Solution of Problem 2012-11.
Alternative solution was submitted by 박민재(2011학번, +3). Two incorrect solutions were submitted (W.S.J., K.M.P.).
2012-13 functions for an inequality
Determine all nonnegative functions f(x,y) and g(x,y) such that
(∑i=1naibi)2≤(∑i=1nf(ai,bi))(∑i=1ng(ai,bi))≤(∑i=1na2i)(∑i=1nb2i)
for all reals ai , bi and all positive integers n.
Rating: 4.5/5 (13 votes cast)
2012-12 Big partial sum
Let A be a finite set of complex numbers. Prove that there exists a subset B of A such that
∣∣∑z∈Bz∣∣≥1π∑z∈A∣z∣.
Rating: 4.5/5 (14 votes cast)
Solution: 2012-10 Platonic solids
Determine all Platonic solids that can be drawn with the property that all of its vertices are rational points.The best solution was submitted by Myeongjae Lee (이명재), 2012학번. Congratulations!
Here is his Solution of Problem 2012-10.
Alternative solutions were submitted by 박민재 (2011학번, +3, Solution), 정우석 (서강대학교 2011학번, +3), 박훈민 (대전과학고 2학년, +2). One incorrect solution was submitted (G.S.).
Assinar:
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