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84% agreed or strongly agreed that the CCSSM
Content Standards are more rigorous than their state
standards.
Teachers perceived the CCSSM as requiring them to
teach more conceptually and incorporate more
communication, problem solving, and exploration into
their teaching.
Procedural skills and the
conceptual understanding
on which developing skills
depend
Assess how aware students
are of how concepts link
together and why
mathematical procedures
work the way they do
Central to understanding
this claim is making the
connection to these
elements of the
mathematical practice
Use appropriate tools strategically
Use technological tools to explore and deepen their
understanding of concepts

Attend to precision
State the meaning of symbols they choose, consistent
appropriate use of equal sign
Units of measure, label axes to clarify correspondence
Calculate accurately and efficiently

Look for and make use of structure
Discern a pattern or structure
See complicated things as single objects or composed of
several objects

Look for and express regularity in repeated reasoning
Notice if calculations are repeated
Look for general methods and shortcuts
Evaluate reasonableness of results
Assessment items and tasks
focused on Claim 2 include
problems in pure mathematics
and problems set in context.
Problems are presented as items
and tasks that are well-posed
(that is, problem formulation is
not necessary) and for which a
solution path is not immediately
obvious.
These problems require students
to construct their own solution
pathway rather than follow a
provided one. Such problems
will therefore be unstructured,
and students will need to select
appropriate conceptual and
physical tools to use.
Items
— Selected Response, Constructed Response, Extended Response,

and Technology-Enhanced items that focus on problem solving
— Relevant verbs include:

understand, solve, apply, describe, illustrate, interpret,
and analyze

Student Response
— Items and tasks require students to construct their own pathway

to the solution.
— Evidence required of students centers around specific statements
of the mathematical practices. (Rationale)
Claim 3 refers to a recurring
theme in the CCSSM content
and practice standards—the
ability to construct and present a
clear, logical, convincing
argument. For older students,
this may take the form of a
rigorous, deductive proof based
on clearly stated axioms. For
younger students, this will
involve more informal
justifications. Assessment tasks
that address this claim will
typically present a claim and ask
students to provide, for example,
a justification or
counterexample.
Question types will consist of the following
Selected response
Constructed response
Technology enhanced
Performance task
Extended response

Construct chains of reasoning without specific
guidance
Can draw upon knowledge and skill articulated in the
progression of standards up to that grade
Modeling is the bridge across
the “school math”/”real
world” divide that has been
missing from many
mathematics curricula and
assessments.
It is the twin of mathematical
literacy, the focus of the PISA
international comparison
tests in mathematics. CCSSM
features modeling as both a
mathematical practice at all
grades and a content focus in
high school.
How can we change this to
a Claim 2 item?
How can we change this to
a Claim 3 item?
What will the students
be doing?
What type of responses
would you expect from
students?
Are there multiple paths to
the correct response?
Pick a question from PASS or HSAP packet and convert
to a Claim 2 and a Claim 3 item
Post on Post-It Paper
Gallery Walk

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Scctm presentation

  • 1.
  • 2.
  • 3. 84% agreed or strongly agreed that the CCSSM Content Standards are more rigorous than their state standards. Teachers perceived the CCSSM as requiring them to teach more conceptually and incorporate more communication, problem solving, and exploration into their teaching.
  • 4.
  • 5.
  • 6.
  • 7.
  • 8.
  • 9. Procedural skills and the conceptual understanding on which developing skills depend Assess how aware students are of how concepts link together and why mathematical procedures work the way they do Central to understanding this claim is making the connection to these elements of the mathematical practice
  • 10. Use appropriate tools strategically Use technological tools to explore and deepen their understanding of concepts Attend to precision State the meaning of symbols they choose, consistent appropriate use of equal sign Units of measure, label axes to clarify correspondence Calculate accurately and efficiently Look for and make use of structure Discern a pattern or structure See complicated things as single objects or composed of several objects Look for and express regularity in repeated reasoning Notice if calculations are repeated Look for general methods and shortcuts Evaluate reasonableness of results
  • 11. Assessment items and tasks focused on Claim 2 include problems in pure mathematics and problems set in context. Problems are presented as items and tasks that are well-posed (that is, problem formulation is not necessary) and for which a solution path is not immediately obvious. These problems require students to construct their own solution pathway rather than follow a provided one. Such problems will therefore be unstructured, and students will need to select appropriate conceptual and physical tools to use.
  • 12. Items — Selected Response, Constructed Response, Extended Response, and Technology-Enhanced items that focus on problem solving — Relevant verbs include: understand, solve, apply, describe, illustrate, interpret, and analyze Student Response — Items and tasks require students to construct their own pathway to the solution. — Evidence required of students centers around specific statements of the mathematical practices. (Rationale)
  • 13. Claim 3 refers to a recurring theme in the CCSSM content and practice standards—the ability to construct and present a clear, logical, convincing argument. For older students, this may take the form of a rigorous, deductive proof based on clearly stated axioms. For younger students, this will involve more informal justifications. Assessment tasks that address this claim will typically present a claim and ask students to provide, for example, a justification or counterexample.
  • 14. Question types will consist of the following Selected response Constructed response Technology enhanced Performance task Extended response Construct chains of reasoning without specific guidance Can draw upon knowledge and skill articulated in the progression of standards up to that grade
  • 15. Modeling is the bridge across the “school math”/”real world” divide that has been missing from many mathematics curricula and assessments. It is the twin of mathematical literacy, the focus of the PISA international comparison tests in mathematics. CCSSM features modeling as both a mathematical practice at all grades and a content focus in high school.
  • 16. How can we change this to a Claim 2 item? How can we change this to a Claim 3 item? What will the students be doing? What type of responses would you expect from students? Are there multiple paths to the correct response?
  • 17. Pick a question from PASS or HSAP packet and convert to a Claim 2 and a Claim 3 item Post on Post-It Paper Gallery Walk