mathematics



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Chapin’s mathematics program is based on the premise that all students can and need to learn, master, and apply mathematical concepts. It recognizes that mathematics plays an important role in developing the ability to organize and analyze information; to think critically;  to generalize and apply concepts; and to solve problems.   Chapin’s mathematics program seeks to equip students with the skills necessary to meet personal ambitions and career goals in an ever-changing, information-based, and technologically rich global society.  To that end, Chapin teaches both computation and concepts, by emphasizing their application in problem solving contexts. 

The curriculum in grades 5-8 has been designed to provide students with the skills necessary to pursue mathematics study on the secondary level.  Students are afforded opportunities to develop arithmetic, pre-algebraic and algebraic skills as an appreciation and understanding of the underlying mathematical principles.  In an effort to accommodate students with different learning style and varying aptitudes for math, two programs are offered in grades 5-8: the arithmetic/pre-algebra/algebra course of studies and the pre-algebra/algebra/geometry course of studies.  Both programs use a problem-solving framework that incorporates mathematical concepts into practical, real-life parameters.  Opportunities for both independent and cooperative investigation of mathematical principles are provided.  

Goals for Grades 6 - 8

  • Develop competent mathematicians and independent, problem solvers

  • Introduce students to a variety of algorithms

  • Provide students with opportunities to practice and master basic computational skills in real world contexts

  • Integrate mathematics into other subject areas

  • Encourage the development and utilization of analytical skills

  • Encourage the progression from concrete concepts to an understanding of underlying abstract principles and properties

  • Expose students to the integration and synthesis of divergent concepts

  • Develop a conceptual understanding that encourages generalizations

  • Encourage a variety of approaches and flexibility to problem solving

  • Foster the ability to organize thought processes and formulate solutions to increasingly complex problems

  • Foster metacognitive skills

  • Foster the ability to communicate both orally and in written form thought processes and solutions

  • Use subject specific vocabulary

  • Integrate and use technology

 
 
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