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Texas End of Course Exams Are You Ready? presented by Sheila Hoza Cunningham, EdD Conference for the Advancement of Mathematics Teaching July 2009 drsgh@att.net www.sghedc.com. Why Are We Here?. Awareness of EOC TAKS vs EOC Impact on teaching and assessment. EOC Requirements.
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Texas End of Course ExamsAre You Ready?presented bySheila Hoza Cunningham, EdDConference for the Advancement of Mathematics TeachingJuly 2009drsgh@att.netwww.sghedc.com
Why Are We Here? • Awareness of EOC • TAKS vs EOC • Impact on teaching and assessment
EOC Requirements • The purpose of the end-of-course (EOC) assessments is to measure students’ academic performance in core high school courses and to become part of the graduation requirements beginning with the freshman class of 2011–2012
The EOC assessments for lower-level courses must include questions to determine readiness for advanced coursework. The assessments for higher-level courses must include a series of special purpose questions to measure college readiness and the need for developmental coursework in higher education.
College Readiness • SB1031 – mandates that a series of special-purpose questions be developed to assess college readiness and that the EOC exams be developed to the extent practicable that they may be used to determine the appropriate placement of a student in entry-level college courses • Algebra II and English III will include these special-purpose questions
Student Scores • a student’s score on each EOC assessment will be worth 15% of the student’s final grade for that course
Passing Standards • Minimum expectations • Number of required exams x 70 • Retest opportunities
What This Means for Us • Prior to 2011 • Freshman class of 2011 • Student Graduation Expectations for this class and beyond
Curriculum Expectations • TEKS Revision – Implemented 2006 • Textbook Implementation 2007-2008 • TEKS Revision - 2009 (CRS)
With the Last TEKS Revisions Some Important Changes …Algebra I
Term“zeroes” of linear functions • NEW! Connect “y=” to “f(x)=” moved to Alg. I from Alg. II • Added determine domain and range values;Specified: • Continuous data • Discrete data
Specified scatterplot data: • Positive correlation • Negative correlation • No correlation for linear situations
Connect terminology for solutions: Solutions Roots Zeros x-intercepts Horizontal Intercept
Properties and Attributesof Functions • A.4(C) connect the function notation of y = x + 1 and f(x) = x + 1. This is a new Student Expectation
A Sample of A.4(C) A f(m) = 1.90 + 1.60 B f(m) = 1.90m + 1.60 C f(m) = 1.60m + 1.90 D f(m) = 1.90m + 1.60m (Massachusetts Grade 10 2005)
With the Last TEKS Revisions Some Important Changes …Geometry
Geometric Relationships and Spatial Reasoning • G.5(A) use numeric and geometric patterns to develop algebraic expressions representing geometric properties. This is a completely revised Student Expectation
A Sample of G.5(A) (Massachusetts Grade 10 November 2005)
2- and 3-Dimensional Geometric Relationships and Shapes • G.7(A) use one- and two-dimensional coordinate systems to represent points, lines, rays, line segments, and figures. Additional geometric figure included
A Sample of G.7(A) (North Carolina Geometry EOC – Goal 2)
2- and 3-Dimensional Geometric Relationships and Shapes • G.7(C) derive and use formulas involving length, slope, and midpoint. Additional characteristic and formula related to lines included
A Sample of G.7(C) (Massachusetts Grade 10 November 2004)
Another Sample of G.7(C) (Virginia Geometry EOC Spring 2003)
Measurement and Similarity • G.8(A) find areas of regular polygons, circles, and composite figures; Additional geometric figure included
A Sample of G.8(A) (Massachusetts Grade 10 March 2005)
With the Last TEKS Revisions Some Important Changes …Algebra II
Some of the Changes • Moved to Algebra I - Ab2(C) The student connects the function notation of “y = “ and “f(x) =“ • Linear is one of 7 specific parent functions; • Knowledge of linear parameter changes assumed • Parameter changes applied to other functions such as hyperbolic
Specified domains and ranges of functions; Specified data types: • Continuous • Discrete • Deleted matrices
TAKS vs EOC • TAKS – 10 objectives including content from grade 8 • Algebra I EOC – 5 Objectives focusing on the assessment of Algebra I content • Geometry EOC – 5 Objectives focusing on the assessment of Geometry content • Algebra II EOC - ??????
Algebra EOC Objectives • Objective 1 Functional Relationships • Objective 2 Properties and Attributes of Functions • Objective 3 Linear Functions • Objective 4 Linear Equations and Inequalities • Objective 5 Quadratic and Other Nonlinear Functions
Algebra I Assessment Blueprint Objective Number of Items 8 items 11 items 11 items 11 items 11 items • 1 Functional Relationships • 2 Properties and Attributes of Functions • 3 Linear Functions • 4 Linear Equations and Inequalities • 5 Quadratic and Other Nonlinear Functions
Geometry EOC Objectives • Objective 1 Geometric Structure • Objective 2 Geometric Patterns • Objective 3 Dimensionality and the Geometry of Location • Objective 4 Congruence and the Geometry of Size • Objective 5 Similarity and the Geometry of Shape
Geometry Assessment Blueprint Objective Number of Items 6 items 6 items 12 items 14 items 6 items • 1 Geometric Structure • 2 Geometric Patterns • 3 Dimensionality and the Geometry of Location • 4 Congruence and the Geometry of Size • 5 Similarity and the Geometry of Shape
How Can We Be Prepared • Strategic Planning for Student Success • Thorough Knowledge of Student Expectations Tested • Understanding of What Test Items Might Look Like
Assessment Overview Teaching and Assessing the TEKS/SE to the Depth and Complexity of EOC’s
Foundational Belief . . . quality student achievement includes and goes beyond achieving the highest rating awarded by state and national accountability standards.
Strategic Expectation We will raise the performance of all students and close the achievement gap.
“We must study the curriculum from the viewpoint of the assessment…This does not mean that we are teaching the test.”
Identifying required thinking processes and skills • Identify the specific higher-level thinking and logical reasoning skills embedded in the state curriculum and tested on the state assessment • Verify the relationship between the verbs in the student expectation (SE) and the levels of thinking tested on the 2003, 2004, 2006 released state tests.
TEKS/SEs Depth Thinking (verbs) Complexity Concepts (nouns) ? On EOC’s We need to teach the TEKS to the depth and complexity to which they will be tested on the EOC and we MUST use the vocabulary of the SEs
TEKS Favorite content to teach Tested TEKS/SEs Non-negotiable
Critical Component What TEK and SE is the question testing? State Curriculum/State Assessment Alignment:
Deconstructing an SE • A1D The student is expected to represent relationships among quantities using concrete models, tables, graphs, diagrams, verbal descriptions, equations, and inequalities
A1D The student is expected to… • represent relationships among quantities using concrete models • represent relationships among quantities using tables • represent relationships among quantities using graphs • represent relationships among quantities using diagrams
A1D The student is expected to… • represent relationships among quantities using verbal descriptions • represent relationships among quantities using equations • represent relationships among quantities using inequalities
Deconstructing an SE • G5B The student is expected to use numeric and geometric patterns to make generalizations about geometric properties, including properties of polygons, ratios in similar figures and solids, and angle relationships in polygons and circles
G5B The student is expected to… • use numeric patterns to make generalizations about geometric properties, including properties of polygons • use numeric patterns to make generalizations about geometric properties, including ratios in similar figures and solids
G5B The student is expected to… • use numeric patterns to make generalizations about geometric properties, including angle relationships in polygons and circles • use geometric patterns to make generalizations about geometric properties, including properties of polygons