Page 123 - STEMEducation
P. 123

ø«HƒgƒªdG áÑ∏£∏d (STEM) º«à°S ègÉæe º«ª°üJ 122

»a ø«HƒgƒªdG ÜÓ£dG ø«H º∏©àdG π«¡`°ùàd á∏°†ØªdG á≤jô£dG ƒg AGôKE’G hCG ™jô`°ùàdG πg .4
                                                     ?äÉ«°VÉjôdG

                        áMÎ≤e QOÉ°üe

      • Building Blocks©: http://gse.buffalo.edu/org/buildingblocks/
      • Project M2: http://projectm2.uconn.edu/
      • Project M3: http://www.gifted.uconn.edu/projectm3/
      • Model-Eliciting Activities: http://c.ymcdn.com/sites/www.amatyc. org/resource/resmgr/

         2009_conference_proceedings/delmas1.pdf

                           ™LGôŸG

Boaler, J. (2002). Mathematical modeling and new theories of learning. Teaching Mathematics
      and its Applications, 3, 121-128.

Chamberlin, S. A. (2002). Analysis of interest during and after model-eliciting activities: A
      comparison of gifted and general population students (Doctoral dissertation, Purdue
      University, 2002). Dissertation Abstracts International, 64, 23-79.

Chamberlin, S. A. (2008). What is problem solving in the mathematics classroom? Philosophy
      of Mathematics Education, 23, 1-25.

Chamberlin, S. A. (2013). Statistics for kids: Model-eliciting activities to investigate concepts
      in statistics. Waco, TX: Prufrock Press.

Chamberlin, S. A. (in press). Using model-eliciting activities to investigate concepts in
      probability. Waco, TX: Prufrock Press.

Clements, D. H., & Sarama, J. (2013). Building Blocks, Volumes 1 and 2. Columbus, OH:
      McGraw-Hill Education.

Colangelo, N., Assouline, S., & Gross, M. U. M. (2004). A nation deceived: How schools
      hold back America’s brightest students. Iowa City: University of Iowa, The Connie
   118   119   120   121   122   123   124   125   126   127   128