1 |
Joanne Lobato & Amy B. Ellis(Park, J.S., Kang, H.Y., Ko, E.S., Lee, D.H. Transfer) (2016). Developing Essential Understanding of Ratios, Proportions, and Proportional Reasoning for Teaching Mathematics, Kyowoosa.
|
2 |
Kim, H.K., Na, G.S., Lee, M.L., Lee, A.K., Kwon, Y.G. (2019). Middle School Mathematics 2, Good book Shinsago.
|
3 |
Kim, Y.U. & Kim, Y.G. (1999). Understanding of mathematical history, Shin Sung Press.
|
4 |
Park, J.H., Shin, J.H., Lee, S.J., Ma, M.Y. (2017). Analyzing Students' Works with Quantitative and Qualitative Graphs Using Two Frameworks of Covariational Reasoning, Jounal of Educational Research in Mathematics, 27(1), 23-49.
|
5 |
Shin, S.J. & Cho, W.Y. (2020). An Analysis of the Concepts of Direct Proportion in Textbook Under 2015- Revised Curriculum Based on Freudenthal's Mathematising Instruction Theory, School Mathematics, 22(4), 923-943.
DOI
|
6 |
Thomas J. Cooney, Sybilla Beckmann, Gwendolyn M. Lloyd(Cho, W.Y., Kwon, N.Y., Lee, D.H. Trasfer) (2017), Developing Essential Understanding of Functions for Teaching Mathematics, Kyowoosa.
|
7 |
Ellis, A. (2013). Teaching ratio and proportion in the middle grades: Ratio and proportion. Research Brief. National Council of Teachers of Mathematics.
|
8 |
Gravemeijer, K., Stephan. M., Julie, C., Lin, F-L., & Ohtani, M. (2017). What mathematics education may prepare students for the future. International Journal of Science and Mathematics Education, 15(1), 105-123. https://doi.org/10.1007/s10763-017-9814-6
DOI
|
9 |
Chong, Y.O. (1997). Sudy on Fredudenthal's mathematising instruction theory [Doctoral dissertation, Seoul National Unversity Graduate School].
|
10 |
Chong, Y.O., Lee, K.H., Na, G.S. (2018). Realistic mathematics education, Kyowoo.
|
11 |
Na, G.S., Kim, D.W., Kim, Y., Lee, S.J., Park, M.M. (2017), Future Mathematics Education's view and research. The Korea Society of Educational Studies in Mathematics.
|
12 |
Kaput, James J. (1994). "The Representational roles of technology in connecting mathematics with authentic experience", Didactics of Mathematics as a Scientific Discipline, Kluwer Academic Publishers. 379-397.
|
13 |
Kim, N.H., Na, G.S., Park, K.M., Lee, K.H., Chong, Y.O., Hong, J.G. (2017). A Study on Mathematics Curriculum and Textbooks , Gyeongmunsa.
|
14 |
Kim, H.R., Kim S.H., Kim, M.S., Lee, Y.S., Hwang, S.Y., Lee, S.H., ..., Song, S.J. (2020). Middle School Science 3, DongA Press.
|
15 |
Kim, Y.U. & Kim, Y.G. (1986). Mathematical history, Woosung Munwhasa..
|
16 |
Ma, M.Y. (2017). Middle School Students' Understanding and Development of Linear Functions [Doctor's thesis, Korea National University of Education Graduate School].
|
17 |
National Council of Teachers of Mathematics (2010) (Ryu, H.C., Cho, W.Y., Lee, K.H., Na, G.S., Kim, N.G., Pang, J.S. Transfer) (2007). Principles and Rules for School Mathematics, Gyeongmunsa.
|
18 |
Seo, J.S. (2009). The Analysis of Understanding the Slope Concept in Hing School Students [Master's thesis, Korea National University of Education Graduate School].
|
19 |
Small, Christopher G. (2007). Functional Equations and How to Solve Them, Springer.
|
20 |
The Ministry of Education. (2015). Mathematics Curriculum. Ministry of Education , 2015-74 [Supplement 8].
|
21 |
Woo, J.H. (2017). School Mathematics's Educational Basic(2), Seoul National Unversity Press.
|
22 |
Thompson, P.W., & Carlson, M.P. (2017). Variation, covariation, and functions: Foundational ways of thinking mathematically. In J. Cai (Ed.), Compendium for research in mathematics education (pp.421-456). National Council of Teachers of Mathematics.
|
23 |
Yi, G.H. & Lee, J.H. (2020). Pre-service Teachers' Ways of Thinking of Qualitative Graph Construction in a Continuous Covariation Situation, Jounal of Educational Research in Mathematics, 30(3), 509-530. https://doi.org/10.29275/jerm.2020.08.30.3.509
DOI
|
24 |
Ryou, H.J. (2008). A Study of Conceptual Understanding and Teaching Methods for of Linear Function Slope [Master's thesis, Korea National University of Education Graduate School].
|
25 |
Vinner, S (1991). The Role of Definitions in the Teaching and Learning of Mathematics, Advanced Mathematical Thinking, 65-81., Springer https://doi.org/10.1007/0-306-47203-15
DOI
|