The Common Core State Standards

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Presentation transcript:

The Common Core State Standards Considering Student Pathways through the CCSSM Module 5 and Collaborative Tasks David Foster Silicon Valley Mathematics Initiative www.svmimac.org

Optimism "Optimism is an essential ingredient for innovation. How else can the individual welcome change over security, adventure over staying in safe places? A significant innovation has effects that reach much further than can be imagined at the time, and creates its own uses. It will not be held back by those who lack the imagination to exploit its use, but will be swept along by the creative members of our society for the good of all. Innovation cannot be mandated any more than a baseball coach can demand that the next batter hit a home run. He can, however, assemble a good team, encourage his players, and play the odds." Robert N. Noyce

Silicon Valley Mathematics Initiative Approximately 120 Members Albany USD Alvord SD (Riverside County) Antioch Unified SD Aspire Charter School Network Assumption School Atlanta PS Bayshore SD Belmont-Redwood Shores SD Berryessa SD Bolinas – Lagunitas SD Brisbane SD Buckeye SD Burlingame SD Cambrian SD Campbell Union HSD Campbell Union ESD Capistrano USD Castro Valley USD Carmel HS Ceres USD Charter Oak USD Charter School of Morgan Hill Chicago Public School Chula Vista SD Creative Arts Charter (SF) Cristo Rey Network Cotati – Rohnert Park Covina Valley USD CSU San Bernardino Cupertino SD Dade County Schools (GA) Del Mar USD (San Diego Co) Discovery Charter School Dioceses of Santa Clara East Side UHSD Emery SD Etiwanda SD Evergreen SD Gilroy USD Glendora USD Fairfield-Suisun USD Franklin-McKinley SD Fremont Union HSD Fremont USD Forsyth County School (GA) Half Moon Bay Hamilton County (Tn) Hayward USD Jefferson ESD Jefferson HSD Kentfield SD Las Lomitas SD La Honda-Pescadero Sd Live Oak School Districts Livermore Charter Los Altos SD Los Gatos SD Menlo Park SD Merced COE Millbrae SD Milpitas USD Monterey Peninsula USD Moreland SD Moraga SD Morgan Hill USD Mountain SD Mt. Diablo USD Mountain View SD National Council of La Raza Novato USD New Visions (NVPS) Oakland Unified SD Oak Grove SD Oceanside SD Ontario USD Orinda SD Pacifica SD Pacific Grove HS Pajaro Valley USD Palo Alto USD Pittsburgh USD Portola Valley SD Ravenswood City SD Riverside COE Redwood City Schools Reed SD Ross SD Sacramento City USD Salinas City Schools San Bruno Park San Carlos CLC San Carlos SD San Diego COE San Diego UHSD San Dieguito USD San Francisco USD San Jose Unified SD San Mateo Foster City SD San Mateo UHSD San Ramon VUSD Santa Ana USD Santa Clara USD Santa Cruz CSD Saint Michael’s School (Poway) Saint Patrick’s School (San Jose) Saratoga Scotts Valley USD Santa Clara COE Sequoia HSD SMCOE County Court Schools South Cook Service District So. San Francisco Sumter County (GA) Tehama COE The Nueva School Union SD University of Illinois, Chicago Valley Christian (Dublin) Valdosta City (GA) Walnut Creek SD Woodside SD

Common Core Standards: A New Direction linking Instruction and Assessment

Three Central Authors Common Core State Standards in Mathematics Phil Daro Bill McCallum Jason Zimba Charges given to the authors: • All students College and Career Ready by 11th grade • Internationally Benchmarked • Make the standards “Fewer, Clear and Higher”

CCSS Mathematical Practices REASONING AND EXPLAINING 2. Reason abstractly and quantitatively 3. Construct viable arguments and critique the reasoning of others OVERARCHING HABITS OF MIND 1. Make sense of problems and persevere in solving them 6. Attend to precision MODELING AND USING TOOLS 4. Model with mathematics 5. Use appropriate tools strategically SEEING STRUCTURE AND GENERALIZING 7. Look for and make use of structure 8. Look for and express regularity in repeated reasoning

Depth of Knowledge (DOK) Low-Cognitive Demand Level 1: Recalling and Recognizing Student is able to recall routine facts of knowledge and can recognize shape, symbols, attributes and other qualities. Level 2: Using Procedures Student uses or applies procedures and techniques to arrive at solutions or answers. INTENT: To share Norm Webb’s hierarchy of levels of knowledge. TALKING POINTS: These levels describe the different levels of performance students demonstrate while working in a balanced program and as they develop mathematical proficiency. Much of current instruction is unbalanced towards the lower levels descriptors. Doing Mathematics as described in level 4 would sit in the middle of the Balance Venn Diagram. FACILITATOR’S NOTES: Citation: Webb, N.L. (2007). Issues related to judging the alignment of curriculum standards and assessments. Applied Measurement in Education, 20(1), 7-25. SUGGESTIONS FOR FURTHER DISCUSSION: This could be another tool to use on a data walk through a classroom. At what level do most of your current math teachers instruct? Could this be used as a conversation starter with a department or grade level meeting? Ask what students should be doing if there is level 4 instruction? What would that look like? Can teachers design lessons to match those descriptions?

Depth of Knowledge (DOK) High-Cognitive Demand Level 3: Explaining and Concluding Student reasons and derives conclusions. Student explains reasoning and processes. Student communicates procedures and findings. Level 4: Making Connections, Extending and Justifying Student makes connections between different concepts and strands of mathematics. Extends and builds on knowledge to a situation to arrive at a conclusion. Students use reason and logic to prove and justify conclusions. INTENT: To continue to share Norm Webb’s hierarchy of levels of knowledge. THE NOTES BELOW ARE THE SAME AS THE PREVIOUS SLIDE. TALKING POINTS: These levels describe the different levels of performance students demonstrate while working in a balanced program and as they develop mathematical proficiency. Much of current instruction is unbalanced towards the lower levels descriptors. Doing Mathematics as described in level 4 would sit in the middle of the Balance Venn Diagram. FACILITATOR’S NOTES: Citation: Webb, N.L. (2007). Issues related to judging the alignment of curriculum standards and assessments. Applied Measurement in Education, 20(1), 7-25. SUGGESTIONS FOR FURTHER DISCUSSION: This could be another tool to use on a data walk through a classroom. At what level do most of your current math teachers instruct? Could this be used as a conversation starter with a department or grade level meeting? Ask what students should be doing if there is level 4 instruction? What would that look like? Can teachers design lessons to match those descriptions?

Common Core Big Ideas Depth of Knowledge (DOKs)   Mathematics ELA/Literacy DOK3 DOK4 Current Assessments <2% 0% 20% 2% New SBAC Assessments 49% 21% 43% 25% Yuan & Le (2012); Herman & Linn (2013) from Linda Darling-Hammond, Assembly Hearing, 3.6.13

Goals of Assessment “We must ensure that tests measure what is of value, not just what is easy to test. If we want students to investigate, explore, and discover, assessment must not measure just mimicry mathematics.” Everybody Counts 12

CST – Released Items Algebra 1

SMARTER BALANCE Assessment Consortia Developed Content Specifications for SBAC

Claims

Performance Assessments To Inform Instruction And Measure Higher Level Thinking Ramp Access Top Core Entry level (access into task) Core Mathematics - (meeting standards) Top of Ramp (conceptually deeper, beyond) Task Design The Mathematics Assessment Resource Service (MARS) is an NSF funded collaboration between U.C. Berkeley and the Shell Centre in Nottingham England. The Assessments target grades 2- Geometry and are aligned with the State and NCTM National Math Standards.

Apprentice Task

c = 21.50 n c = 18 n + 70

$35.00 21.5 x 30 = 645 18 x 30 + 70 = 610 645 – 610 = 35 More than 20 I set up two equations, set them equal to each other and solved for the unknown. 21.5n > 18 n + 70, 3.5 n > 70, n > 20. So it will be cheaper for more than 20 jerseys.

Performance Exams 40,000 – 70,000 students per year since 1999 District scoring leaders are trained in using task specific rubrics Students in grades 2 through 10th/11th grade are administered performance exams (5 apprentice tasks per exam). Student tests are hand scored by classroom teachers trained and calibrated using standard protocols. Student results are collected, analyzed, and reported by an independent data contractor. Random sample of student papers are audited and rescored by SJSU math & CS students. (Two reader correlation >0.95)

MAC vs. CST 2013 Silicon Valley Mathematics Initiative Mathematics Assessment Collaborative Performance Assessment Exam 2013

MAC vs CST 2013 Below standards on MARS test Meeting/exceeding on MARS test Below standards on NCLB test Accurately identified as struggling Misidentified as struggling (“hidden gems”) Meeting/exceeding on NCLB test Misidentified as understanding (“false positives”) Accurately identified as understanding 2nd Grade MAC Below MAC At/Above Total CST Below 20.2% 2.2% 22.4% CST At/Above 19.1% 58.5% 77.6% 39.3% 60.7% 100%

Elementary Grades 3rd Grade MAC Below MAC At/Above Total CST Below 19.7% 2.6% 22.3% CST At/Above 23.9% 53.8% 77.7% 43.6% 56.4% 100% 4th Grade MAC Below MAC At/Above Total CST Below 21.4% 3.6% 25.0% CST At/Above 16.2% 58.8% 75.0% 37.6% 62.4% 100% 5th Grade MAC Below MAC At/Above Total CST Below 21.4% 1.8% 23.2% CST At/Above 24.3% 52.5% 76.8% 45.7% 54.3% 100%

Middle School 6th Grade MAC Below MAC At/Above Total CST Below 40.3% 0.7% 41.0% CST At/Above 29.7% 29.3% 59.0% 70.0% 30.0% 100% 7th Grade MAC Below MAC At/Above Total CST Below 40.6% 1.1% 41.7% CST At/Above 26.3% 32.0% 58.3% 66.9% 33.1% 100% 8th Grade MAC Below MAC At/Above Total CST Below 60.8% 1.0% 61.8% CST At/Above 28.1% 10.1% 38.2% 88.9% 11.1% 100%

High School Course 1 MAC Below MAC At/Above Total CST Below 43.6% 5.0% 48.6% CST At/Above 15.6% 35.8% 51.4% 59.2% 40.8% 100% Course 2 MAC Below MAC At/Above Total CST Below 54.7% 0.0% CST At/Above 33.0% 12.3% 45.3% 87.7% 100% Course 3 MAC Below MAC At/Above Total CST Below 56.9% 0.0% CST At/Above 32.3% 10.8% 43.1% 89.2% 100%

Student Pathways

Three Central Authors Common Core State Standards in Mathematics Phil Daro Bill McCallum Jason Zimba Charges given to the authors: • All students College and Career Ready by 11th grade • Internationally Benchmarked • Make the standards “Fewer, Clear and Higher”

Slide 5 of 7 (Time continued) Share that domains call out the design principals on which the CCSS were constructed

Mathematics Standards for High School Arranged by conceptual cluster (NOT by course): Number and Quantity Algebra Functions Modeling Geometry Statistics & Probability

Two Mathematics Pathways Two Regular Sequences: Traditional Pathway 2 Algebra courses,1 Geometry course, with Probability and Statistics interwoven International Pathway 3 courses that attend to Algebra, Geometry, and Probability and Statistics each year Courses in higher level mathematics: Precalculus, Calculus*, Advanced Statistics, Discrete Mathematics, Advanced Quantitative Reasoning, or courses designed for career technical programs of study. Algebra II Mathematics III Geometry Mathematics II High School Algebra I Mathematics I Traditional Pathway Typical in U.S. International Pathway Typical outside of U.S. .

Credentialing Single Subject Teaching- Mathematics Multiple Subject Credential with a Supplementary Authorization Can only teach mathematics to students in grades 9 and below Can teach any mathematics content Single Subject Teaching Credential with a Math Supplementary Can teach mathematics to students in grades K-12 Mathematics content is from grade 9 or below courses Single Subject Teaching- Mathematics Can teach mathematics to students in grades K-12 Can teach the following mathematics courses: General mathematics All levels of Geometry Probability and Statistics Consumer Mathematics Trigonometry Pre-Calculus Math Analysis Calculus Plus Standards

A-G Requirements http://senate.universityofcalifornia.edu/committees/boars/BOARSonCCSSMathCourseDevelopment.pdf http://senate.universityofcalifornia.edu/committees/boars/BOARSonCCSSMathCourseDevelopment.pdf

Mathematics Education Should Not Be a Race. Racing contributes to understanding that is “a mile wide and an inch deep.”

The California Algebra Experiment In 2012, 59% of all eighth grade students took the CST Algebra 1 exam and more than half were not successful. Even more will repeat the class again in high school. In 9th grade, 49% of the students took CST Algebra 1 exam and 75% of those students did not pass. Research studies indicate nearly 65% of the students who were placed in Algebra in eighth grade are placed in the same level of Algebra in ninth grade. About 46% of the students who were successful in Algebra in the eighth grade (B- grade and Proficient) and who were placed again in Algebra in ninth grade were less successful in their second experience. It is not Algebra for All, it is Algebra Forever.

New K-12 Math Curriculum Inspired by The Common Core State Standards The Gates Foundation and the Pearson Foundation are funding a large scale project to create a system of courses to support the ELA and Mathematics CCSS. These will be a modular, electronic curriculum spanning all grade levels. A Santa Cruz based company, Learning In Motion, is working to write the lessons.

Think in Terms of Units Phil Daro has suggested that it is not the lesson or activity, but rather the unit that is the “optimal grain-size for the learning of mathematics”. Hence that was the starting point for our Scope and Sequence. Developers of High School: Patrick Callahan, Dick Stanley, David Foster, Brad Findell, Phil Daro, and Marge Cappo

Middle School Curriculum

CCSS High School Units High School Algebra Units: A0 Introductory Unit A1 Modeling with Functions A2 Linear Functions A3 Linear Equations and Ineq in One Var A4 Linear Equations and Ineq in Two Var A5 Quadratic Functions A6 Quadratic Equations A7 Exponential Functions A8 Trigonometric Functions A9 Functions A10 Rational and Polynomial Expressions High School Geometry Units: G0 Introduction and Construction G1 Basic Definitions and Rigid Motions G2 Geometric Relationships and Properties G3 Similarity G4 Coordinate Geometry G5 Circle and Conics G6 Trigonometric Ratios G7 Geometric Measurement and Dimension M4 Capstone Geometric Modeling Project High School Prob & Stat Units: P1 Probability S1 Statistics S2 Statistics (Random Process)

TRADI T IONAL US

INTERNAT IONAL

Comparison of Algebra 1 CA Algebra 1 CCSSM Algebra 1 Foundations of Algebra Equations Inequalities Linear Functions Systems of Equation & Inequality Polynomials Factoring Polynomials Quadratic Functions and Equations Rational Functions and Equations Radical and Exponential Functions Introduction Unit Modeling with Functions Linear Functions Modeling Unit Linear Equations and Inequalities in one variable System of Linear Equations & Inequalities Project (5 Days) Quadratic Functions Quadratic Equations Statistics

It is incorrect to say that algebra isn't covered until high school It is incorrect to say that algebra isn't covered until high school. There is a great deal of algebra in the 8th grade standards. For example, students in grade 8 are expected to solve two simultaneous equations with two unknowns. I don't see a lack of rigor there. The standards actually invest heavily in algebra because of the way they focus so strongly on the prerequisites for algebra in the elementary grades. Jason Zimba co-Author CCSSM

CCSSM 8th Grade are HS Standards Algebra/Functions 67% Geometry (Transformations and Triangle Proofs) 20% Bivariate Data 10% Cross-Concept Project 3%

When do we Accelerate?????

Where to Accelerate? Can we live without understanding…. Integer and their operations Division of Fractions Ratio and proportional reasoning Expression, Equations and Inequalities Statistics

Where to Accelerate? Can we live without understanding…. Properties of rational numbers, percents, discounts, markups, etc. Rate and problems solving using rate Similarity, proportional reasoning Algebraic Modeling with Equations Probability Geometry: Angles, Volume, Surface Area, 3-D shapes

When do we Accelerate?????

How will kids who are ready for advanced work accelerate to reach courses like calculus during high school? Those are questions for policy, not for standards. The standards don't speak to this issue. Decisions about acceleration and ability grouping are still the purview of local districts, just as they've always been. Jason Zimba co-Author CCSSM

Appendix A Brad Findell

Accelerated Seventh Grade by Appendix A Properties of rational numbers, percents, discounts, markups, etc. Rate and problems solving using rate Similarity, proportional reasoning Algebraic Modeling with Equations Probability Geometry: Angles, Volume, Surface Area, 3-D shapes In Addition you have nearly all of the 8th grade CCSSM course in 7th (accept for 3 standard sets) Algebra/Functions (through Systems of Equations) Geometry (Congruence and Similairty Triangle Proofs) Statistical Inferences

When do they Accelerate in Japan? After 8th Grade!!!!!!!

Where to Accelerate????

The Only Reasonable Answer for Learning: 9th Grade!!!! When do we Accelerate????? The Only Reasonable Answer for Learning: 9th Grade!!!!

Pathways for Traditional Sequence

College Ready Sequence Traditional Sequence At High School College Ready Sequence 6th Grade 7th Grade 8th Grade Algebra 1 Geometry Algebra 2 Trig HS Year 4 Pre-Calculus Math Analysis AP Statistics Finite Math Accelerated Sequence 1 6th Grade 7th Grade 8th Grade Plus Geometry Algebra 2 Trig HS Year 4 Pre-Calculus Math Analysis AP Calculus

Accelerated Sequence 2 Accelerated Sequence 3 Traditional Sequence At High School Accelerated Sequence 2 6th Grade 7th Grade 8th Grade Algebra 1 (stem) Geometry (STEM) Algebra 2 Trig (STEM) AP Calculus Accelerated Sequence 3 6th Grade 7th Grade 8th Grade Plus Geometry (STEM) Algebra 2 Trig (STEM) AP Calculus Multi-Variable Calculus IB HL International Baccalaureate Higher Level

Phase in Common Core State Standards Math Courses 2013 -14 2014 – 15 2015 – 16 2016 - 17 Current 6th CCSSM 7th CCSSM 8th HS Options 1 Current 7th HS Options HS Options 2 Current 8th HS Options 3 Geometry Algebra 2 HS Options 4

http://www.svmimac.org Inside Mathematics Website http://www.insidemathematics.org Mathematics Assessment Project UC Berkeley & Shell Centre for Mathematical Education http://map.mathshell.org/materials/lessons.php Silicon Valley Mathematics Initiative http://www.svmimac.org