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Amitra Schwols - Common Core Standards for High School Mathematics: A Quick-Start Guide

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Amitra Schwols Common Core Standards for High School Mathematics: A Quick-Start Guide

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This close-up look at the structure and content of the Common Core high school mathematics standards is designed to kick off implementation at the classroom level. Teachers will find information on how the mathematical content and practice standards work together across conceptual categories, domains, and grade bands to prepare students for the next level of study, college, or career; practical guidance on lesson planning, including a process for making the best use of the effective instructional strategies explored in Classroom Instruction That Works, 2nd ed.; and sample lessons that illustrate how to approach content likely to be new to their curriculum.

Smart implementation of the Common Core State Standards requires both an overall understanding of the standards and a grasp of their implications for planning, teaching, and learning. This Quick-Start Guide provides a succinct, all-in-one look at

  • The structure, terminology, and emphases of the Common Core mathematics standards at the high school level, including the areas that represent the most significant changes to business as usual.
    • The meaning of the individual content standards, addressed by domain and cluster, within all five conceptual categoriesNumber and Quantity, Algebra, Functions, Geometry, and Statistics and Probability.
    • How the content standards, practice standards, and designated modeling standards connect across domains, categories, grade bands, and traditional course boundaries to help students develop both deep conceptual understanding and functional, real-world application skills.

      Here, mathematics teachers and teacher leaders will find information they need to begin adapting their courses and practices to ensure all students master the new and challenging material the standards present and graduate ready for college or career. A practical lesson planning process to use with the Common Core, based on Classroom Instruction That Works, 2nd Ed., is included, along with three sample lessons.

      LEARN THE ESSENTIALS OF THE COMMON CORE

      The grade-level and subject-specific Quick-Start Guides in the Understanding the Common Core Standards series, edited by John Kendall, are designed to help school leaders and school staffs turn Common Core standards into coherent, content-rich curriculum and effective, classroom-level lessons.

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    Acknowledgments

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    We would like to acknowledge Kirsten Miller and John Kendall for their crucial role in making our thoughts much more readable; Greg Gallagher and the North Dakota Curriculum Initiative committee, who provided us with valuable insights into the challenges facing teachers as they begin to work with the Common Core standards; Ceri Dean for her step-by-step guide to lesson planning; Amber Evenson and Ann Zingraff-Newton for their collaboration and content expertise in developing the lessons; our McREL colleagues, who provided an analytical ear as we discussed the work; and our families, for supporting us as we worked on this project.


    Introduction

    ....................

    In July 2009, nearly all state school superintendents and the nation's governors joined in an effort to identify a common set of standards in mathematics and English language arts (ELA), with the goal of providing a clear, shared set of expectations that would prepare students for success in both college and career. The Common Core State Standards Initiative (CCSSI) brought together researchers, academics, teachers, and others who routed multiple drafts of the standards to representatives including curriculum directors, content specialists, and technical advisors from all participating state departments of education. By spring 2010, drafts were submitted for comment to the national subject-area organizations and posted for public comment. In June 2010, the final versions were posted to a dedicated website: www.corestandards.org. (A minor update of the standards was posted in October 2010.)

    At press time, 45 states, as well as Washington, D.C., and two territories, have adopted the Common Core State Standards (CCSS) for mathematics. (Minnesota has adopted the ELA standards but not the mathematics standards. Texas, Alaska, Virginia, and Nebraska have indicated that they do not plan to adopt either set, although both Virginia and Nebraska have aligned the Common Core standards with their existing standards.)

    Adoption of the standards is, of course, voluntary for states and does not include a commitment to any other programs or policies. However, states that have adopted these standards will be eligible to join one of two federally funded assessment consortia that are currently tasked with developing assessments for the Common Corethe Smarter Balanced Assessment Consortium (SBAC) or the Partnership for Assessment of Readiness for College and Careers (PARCC). Sharing assessments across states promises financial relief from notoriously expensive state assessments. In addition, federal programs such as Race to the Top have required that applicants demonstrate that they have joined with other states in adopting a common set of standards and an assessment program. Although states may form new consortia, many either have opted to join or are considering joining SBAC or PARCC.

    Sharing a set of standards across states offers other advantages. For example, teachers' well-designed lesson plans targeting Common Core standards will be immediately useful to a large number of colleagues. The shared language of standards should also provide teachers with more opportunities to participate in very specific discussions about content, a process that has been hampered somewhat by the variety of ways states have described virtually the same content.

    For a lengthier discussion of the Common Core standards, including their link to previous standards-based education efforts and the benefits and challenges the Common Core presents, see Understanding Common Core State Standards (Kendall, 2011), the first booklet in this series. We also encourage readers to explore numerous resources available at corestandards.org, especially the standards document itself (CCSSI, 2010c), the document's Appendix A (CCSSI, 2010d), and the guidelines for adapting standards instruction for English language learners (CCSSI, 2010a) and students with disabilities (CCSSI, 2010b).

    About This Guide

    This guide is part of a series intended to further the discussion and understanding of Common Core standards on a subject-specific and grade-level basis and to provide immediate guidance to teachers who must either adapt existing lessons and activities to incorporate the Common Core or develop new lessons to teach concepts not addressed in their previous state standards.

    After an overview of the general structure of the Common Core standards for high school mathematics, we consider each conceptual category in turn to examine how the standards it contains build upon and extend the skills students have acquired in earlier grades. We also explore the links between conceptual categories and domains, and we make connections between mathematical content standards and mathematical practice standards. Next, we focus on practical lesson planning with the Common Core, looking at a process for creating standards-based lessons that make the best use of the effective instructional strategies explored in Classroom Instruction That Works, 2nd edition (Dean, Hubbell, Pitler, & Stone, 2012). The guide concludes with an illustration of this process's outcome: three sample lessons that address Common Core standards identified as representing notable changes to high school mathematics teachers' current practice.


    Chapter 1


    About the Common Core Mathematics Standards for High School

    ....................

    The Common Core mathematics standards are organized into two sets: the Standards for Mathematical Content, designed to cross traditional course boundaries and cover all the conceptual mathematical understanding necessary for students to develop from kindergarten through 12th grade, and the Standards for Mathematical Practice, which highlight the kinds of procedural expertise that is essential for students to develop and use throughout this same grade span.

    When first looking at the entire set of high school mathematics standards, teachers may notice several things:

    • There are a lot of them (about twice the number of middle school mathematics standards).
    • They are sometimes quite long, up to a paragraph in length.
    • Some of the standards detail skills and concepts (e.g., reasoning, advanced statistics) that are not typically explicit in other standards documents.
    • They are arranged by conceptual areas, rather than by course.

    Taken together, these characteristic may seem a bit overwhelming, making it a challenge to figure out how to begin using the Common Core standards for mathematics at the high school level. In this chapter, we walk you through the standards' structure, provide an overview of how they fit together, and offer some guidance on what to focus on as you begin your implementation efforts.

    The Standards for Mathematical Content

    At the high school level, the Standards for Mathematical Content are organized into six "conceptual categories," specifically Number and Quantity, Algebra, Functions, Modeling, Geometry, and Statistics and Probability. Content within each of the conceptual categories is organized hierarchically as follows:

    • Domain: Expressed in a few words, a domain articulates the big ideas within each conceptual category. For example, within the conceptual category Geometry are domains such as Congruence and Circles.
    • Cluster: A cluster captures several ideas that, taken with all the other clusters within a domain, summarize the important aspects of that domain. For example, there are two clusters in the Circles domain. The first (Cluster A) is "Understand and apply theorems about circles," and the second (Cluster B) is "Find arc lengths and areas of sectors of circles." Content addressed in different domains and clusters may be closely related, reflecting the standards writers' emphasis on the interconnections throughout mathematics.
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