Mathematical Connections from Biology: Killer Bees Come to Life in the Classroom

1999 ◽  
Vol 4 (6) ◽  
pp. 350-356
Author(s):  
William L. Rubink ◽  
Sylvia R. Taube

The middle school mathematics curriculum emphasizes integrated curriculum projects in response to the need to give students opportunities to explore and broaden areas of investigations. These interdisciplinary experiences help students understand the challenges faced by professionals. Although many educators concur that data analysis and statistics taught in the mathematics classroom should use data from real-world situations (NCTM 1989), mathematics teachers often need additional resources, both human and material, and must search beyond their textbooks for exciting activities. One way to breathe more life into mathematics teaching is to bring in ideas from other fields of study, particularly career opportunities that involve collecting and analyzing data. We describe a field-tested interdisciplinary-unit activity that involves collecting data about honeybees. In this activity, middle school students gain hands-on experiences with collecting, transforming, and analyzing data by using actual techniques employed by entomologists, the scientists who study insects. Ultimately, students acquire a sense of the methodology that scientists use to obtain a quantitative “view” of the world, one in which they conceptualize objects as things that can be measured (Thompson 1995).

1994 ◽  
Vol 26 (2) ◽  
pp. 21-23
Author(s):  
P. Elizabeth Pate ◽  
Elaine Homestead ◽  
Karen McGinnis

1996 ◽  
Vol 1 (9) ◽  
pp. 688-693
Author(s):  
Bonnie S. Spence

For the past several years, i have sought out opportunities outside mathematics for personal enrichment and enjoyment. These experiences have caused me to become more aware of the connections between mathematics and other areas. As a result, I have begun developing lessons to show my students how mathematics is used in the real world. One summer I joined another teacher and twelve middle school students and decided to brave the eighteen-hour drive from Oklahoma to the Crow Canyon Archaeological Center in Co1tez, Colorado. The mathematical lesson discussed in this article emerged from one week of learning about the Anasazi culture and experiencing hands-on archaeology. Throughout the years, this lesson has been revised and expanded as both students and experience have given me new ideas.


2008 ◽  
Vol 13 (9) ◽  
pp. 538-542
Author(s):  
Susan M. Foss

I was sitting in a faculty meeting when my principal suggested that teachers of all disciplines should read to their students. I remember thinking to myself, These are middle school students. They should know how to read already. My principal continued by explaining that reading aloud to a class is an excellent and effective way to in-still the love of literature in students. I was doubtful, and thought, I'm a math teacher. We don't have time to read books in math. As if he were reading my mind, the principal gave examples of how teachers of all disciplines, including mathematics, could incorporate literature into their lessons. I was skeptical but decided to give it a try.


2003 ◽  
Vol 9 (2) ◽  
pp. 78-82
Author(s):  
Deborah A. Moore ◽  
Maria C. Schwarz

MY FAVORITE SEQUENCE OF LESSONS involves fun and creative activities that are both interesting and accessible to middle school students. The activities described in this article give a teacher one week's worth of lessons that allow geometry and measurement as well as ratio and proportion to be addressed in a cooperative learning environment. These lessons integrate science and mathematics with hands-on exploration using manipulatives.


2000 ◽  
Vol 6 (3) ◽  
pp. 156-161
Author(s):  
John P. Smith ◽  
Elizabeth A. Phillips

NO PART OF THE K–12 MATHEMATICS curriculum is more fluid and controversial than introductory algebra. Content and assessment issues lie at the core of this debate: What algebra skills and understandings are important? What kind of evidence suggests that students possess these skills? Neither question can be answered in simple terms; in fact, no single “right” answer may exist for either one.


1999 ◽  
Vol 5 (3) ◽  
pp. 156-161
Author(s):  
Denisse R. Thompson ◽  
Richard A. Austin

Explorations of concepts of chance should be a part of the middle school curriculum, as indicated in the mathematics curriculum frameworks developed by several states (Florida 1996; South Carolina 1993; New Jersey 1996). The challenge for teachers is to find contexts that interest middle school students and motivate them to explore these ideas.


1999 ◽  
Vol 5 (1) ◽  
pp. 20-23
Author(s):  
Michaele F. Chappell ◽  
Denisse R. Thompson

During the past twenty years, documents have recommended that the mathematics curriculum include measurement for all grades, K–12 (NCTM 1980, 1989). Indeed, students interact daily with measurement in their physical environment, for example, by finding the distance from home to school, their height and weight, and wall space for posters. Adolescents bring to the classroom varied conceptions of measurement, which may be in the form of basic applications or general formulas. All too often, a fundamental understanding of these ideas is sacrificed while students learn general formulas. This situation is particularly true for attributes of perimeter and area. To what extent do middle school students possess a conceptual understanding of these measurement concepts?


1988 ◽  
Vol 4 (4) ◽  
pp. 443-452 ◽  
Author(s):  
Sandra V. Turner ◽  
Michael L. Land

This study investigated the effect of learning Logo on middle-school students' understanding of specific mathematical concepts and on their level of cognitive development. Students in the Logo Group ( n = 91) learned Logo for one hour a week for sixteen weeks as part of their regular mathematics curriculum. The Control Group ( n = 90) did not participate in the Logo program but received the full allotted time for their regular mathematics curriculum. No significant differences were found between the two groups in their understanding of mathematics concepts or in their growth in cognitive development. However, among the students in the Logo Group, those who learned the most Logo gained significantly more than those who learned a minimal amount of Logo both in their understanding of the mathematics concepts and in their level of cognitive development. When the High Logo group was compared to the Control Group, and also to a matched subset of the Control Group, there were large differences in favor of the High Logo group, but the results were not significant. The findings of this study suggest that cognitive development, achievement in mathematics, and achievement in Logo programming all share a common factor and that students who do well in one area are also likely to do well in the other two areas.


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