Math & Science Fellowships

This is the new middle-level mathematics series that is being recommended for adoption for the 1999-2000 school year. It is published by McDouglas Littell and includes grades 6-8. A committee of twelve teachers representing grades 6-8 has reviewed numerous materials and has recommended the Math Thematics series. The recommendation will be presented to the Fayetteville Board of Education on Thursday, April 22. Copies of the textbooks are available for public inspection at the school district administration offices at 1000 West Stone St. Click on a link below to view a particular topic:

Goal of the Program
Content
Unifying Concepts
Instructional Approach









GOAL
The Math Thematics program is a complete middle grades mathematics curriculum designed to implement the National Council of Teachers of Mathematics Curriculum and Evaluation Standards for School Mathematics. The goal of the program is to develop math power in all students. To develop math power, we believe students must develop their abilities to: Become independent learners with a desire for lifelong learning

Content
To ensure that a complete curriculum is provided, the learner outcomes are organized in traditional strands: number, measurement, statistics, algebra, geometry, probability, discrete mathematics, and problem solving. However, the content:
Unifying Concepts
Four unifying concepts, Proportional Reasoning, Multiple Representations, Patterns and Generalizations, and Modeling, are used throughout the curriculum to help students make connections and build mathematical conceptions.

The ability to reason proportionally, that is, to express one number as a certain multiple of another, provides the basis for understanding the concepts of ratio, rate, percent, proportions, slope, similarity, scale, linear functions, and probability. Working with different representations of concepts helps students understand mathematical ideas by providing for different styles of learning. Multiple representations connect topics such as coordinate systems and functions, fraction-decimal-percent representations, and geometric representations of arithmetic concepts.

Identifying and describing numeric and geometric patterns and making, testing, and applying generalizations about
the data gathered from problem situations are the tools students use to develop algorithms and construct mathematical meaning. Modeling is the process of taking a real-world problem, expressing it mathematically, finding a solution, and then interpreting the solution in the real-world context. It is the tool students use to connect mathematics to the real world. Examples of problems that are modeled include decision making, population growth, time/motion problems, games, and genetics.



Instructional Approach
The instructional approach in Math Thematics is designed to involve students in doing mathematics. They are actively engaged in:  Not all the instruction is through discovery learning. Direct instruction on concepts and skills is included when appropriate.

For more information, contact Denise Airola. Her phone number is 444-3000.

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updated March 31, 1999