The
Art of Tangrams and its Mathematical Implication
1. Our final project will be working the art of tangrams and trace back its history to ancient China
2. References
Read,
R. C. (1965). Tangrams: 330 puzzles. Courier Corporation. URL:
Russell, D., & Bologna, E. (1982). Teaching
Geometry with Tangrams. The Arithmetic Teacher, 30(2), 34-38. Retrieved December 6, 2020, from
http://www.jstor.org/stable/41192134
Siew,
N. M., Chong, C. L., & Abdullah, M. R. (2013). FACILITATING
STUDENTS'GEOMETRIC THINKING THROUGH VAN HIELE'S PHASE-BASED LEARNING USING
TANGRAM. Journal of Social Sciences, 9(3), 101.
Tian,
X. X. (2012). The art and mathematics of tangrams. Bridges, 553-556.
Weng,
C., Otanga, S., Weng, A., & Tran, K. N. P. (2020). Effects of tangrams on
learning engagement and achievement: Case of preschool learners. Journal of Computer Assisted Learning, 36(4), 458-467
Grandfather
Tang’s story:
Mr. Boyd reads: "Grandfather Tang's Story" -
YouTube
Fractions with Tangrams
GOHMATH ~ Fractions & Tangrams 3 ~ MTEL, PRAXIS,
NYSTCE, CBEST MATH ~ GOHACADEMY.COM - YouTube
Great topic! How will you present your work in artistic form? (Lots of good possibilities here...)
ReplyDelete