Introduction
Algebraic thinking should be considered a basic skill for middle school students
because it is compatible with their changing, maturing intellectual
capabilities. Glenda Lappan, a teacher educator and author of textbooks for the
middle grades, noted consequences of this intellectual growth for school
mathematics programs:
Students in middle
grades are growing in their ability to reason abstractly. They become capable
of generalization, abstraction, and argument in mathematics. This signals the
need for programs that give students the opportunity to expand their
experiences with "doing mathematics," with controlling variables and examining
the consequences, with experimenting, making conjectures, and developing
convincing arguments to support or disconfirm a conjecture (Lappan, 2000, p.
23).
The resources highlighted here aim to reflect students' growing mathematical
capacity over the span of the middle school years. The activities and lessons,
intended as supplementary materials, range from introduction to the
fundamentals of algebra to work on linear functions. Uniformly, they take into
consideration the preference of the middle school student for concrete models,
visual representations, and interactive tasks. You will find resources on:
Some are games, others are online simulations that can complement a lesson, and
yet others are full-blown lesson plans. We believe you will find tasks here
that motivate your students to expand their basic skills in algebra.
Lappan, G. (2000). Mathematics in the middle: Building a firm foundation of
understanding for the future. In Mathematics Education in the Middle Grades:
Proceedings of a National Convocation and Action Conferences (pp.
23-31). Washington, DC: National Academy Press.
by Terese Herrera
Terry Herrera taught math several years at middle and high
school levels, then earned a Ph.D. in mathematics education. She is currently a
resource specialist for the Middle School Portal. Please email any comments to
msp@msteacher.org.
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Copyright
June 2006 — The Ohio State University. This material is based upon work
supported by the National Science Foundation under Grant No. 0424671. Any
opinions, findings, and conclusions or recommendations expressed in this
material are those of the author(s) and do not necessarily reflect the views of
the National Science Foundation.
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This work is licensed under a
Creative Commons License.
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