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DISCUSSION AND IMPLICATIONS FOR MATH - PARCC IMPLEMENTATION by RON MILLER





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DISCUSSION AND IMPLICATIONS FOR MATH - PARCC IMPLEMENTATION by
Article Posted: 10/24/2015
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DISCUSSION AND IMPLICATIONS FOR MATH - PARCC IMPLEMENTATION


 
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With the implementation of the Common Core, teachers and administrators alike have made changes in their curriculum and instructional practices. To ease the transition between the old and new, the Partnership for Assessment of Readiness for College and Careers (PARCC) has devised suggestions and a structure that will not only support the Common Core but also prepare students adequately for state assessments. In the area of mathematics, there are many important distinctions between the previous NJ State Standards and the Common Core. For curriculum supervisors, administrators, and teachers to make well-informed decisions, it is important to take the following information into account. The items below reflect some of the major emphases of the model content framework, along with important differences between the Common Core and the former state standards: DISCUSSION AND IMPLICATIONS FOR MATH - PARCC IMPLEMENTATION Focus and Coherence: The Common Core calls for students to not simply “cover” a topic, but to investigate, understand, and apply that content with deep, enduring understanding. To achieve this, students will need to be given adequate time to discuss, experiment, and practice (e.g., focus) using their newly-acquired knowledge until it becomes a natural part of their mathematical repertoire. Coherence, or making “mathematical connections”, is important, for making connections goes hand-in-hand with focus. With intense concentration on particular topics, students will be able to identify mathematical relationships, and they will ultimately develop a comprehensive understanding of material. Focus and coherence impact curricular decision-making, as supervisors must ensure that they don’t fall prey to simple “topic-matching”. In other words, if the standard calls for a certain concept and the district’s current textbook “covers” the topic that does not mean the students will receive adequate instruction in the area: because the standards vary in what is emphasized at each grade level, closer inspection is necessary to ensure that a district’s materials fully address the standard at hand. Major, Supporting, and Additional Clusters: Because some content clusters will require greater emphasis, PARCC delineates these clusters by denoting whether they are “major”, “additional”, or “supporting”. The major clusters focus on the most important content for that grade level (and the corresponding state assessment will reflect this, as the majority of the questions will address this cluster). Supporting clusters relate to the major clusters, but their focus is to strengthen understanding of a major cluster. For instance, at the elementary level students will apply their understanding of arithmetic to answer geometry-based problems (thus maintaining a strong focus on the major cluster). Finally, additional clusters do not relate as closely to the major clusters but should be part of the curriculum for that grade level nonetheless. However, supporting and additional clusters will not be featured as prominently on assessments as the major clusters. Read more on DISCUSSION AND IMPLICATIONS FOR MATH - PARCC IMPLEMENTATION


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