Math News!
 Resources, Materials and Presentation Recordings from Math Content meetings can be found at the Math Content Hub. Prior year Hub links have resources from 20202021.
 Updated Calculator Information for MAP Assessments for students in grades 6 through Algebra 2
 Looking for resources to enrich and accelerate student learning? MO LEAP Math Blocks provide miniprogressions, rich tasks and unit opener resources that can be used with any district curriculum.
 In collaboration with Missouri Educators, DESE has released priority standards and resources to support student learning and acceleration.
 Upcoming offerings for this summer! Details and links to the Math Professional Learning Summer Series in July 2021
 Missouri Math Educators will be meeting in for Content sessions during the 20212022 school year, please see the Curriculum Calendar to register for summer and school year content meetings
Essential Resources
Essential Resources
Mathematics Item Specifications
In 2014 Missouri legislators passed House Bill 1490, mandating the development of the Missouri Learning Expectations. In April of 2016, these Missouri Learning Expectations were adopted by the State Board of Education. Groups of Missouri educators from across the state collaborated to create the documents necessary to support the implementation of these expectations.
One of the documents developed is the item specification document, which includes all Missouri grade level/course expectations arranged by domains/strands. It defines what could be measured on a variety of assessments. The document serves as the foundation of the assessment development process.
Although teachers may use this document to provide clarity to the expectations, these specifications are intended for summative, benchmark, and large‐scale assessment purposes.
Components of the item specifications include:
 Expectation Unwrapped breaks down a list of clearly delineated content and skills the students are expected to know and be able to do upon mastery of the Expectation.
 Depth of Knowledge (DOK) Ceiling indicates the highest level of cognitive complexity that would typically be assessed on a large scale assessment. The DOK ceiling is not intended to limit the complexity one might reach in classroom instruction.
 Item Format indicates the types of items used in large scale assessment. For each expectation, the item format specifies the type best suited for that particular expectation.
 Content Limits/Assessment Boundaries are parameters that item writers should consider when developing a large scale assessment. For example, some expectations should not be assessed on a large scale assessment but are better suited for local assessment.
 Sample stems are examples that address the specific elements of each expectation and address varying DOK levels. The sample stems provided in this document are in no way intended to limit the depth and breadth of possible item stems. The expectation should be assessed in a variety of ways.
 Calculator Designation indicates whether a calculator will be available for test questions written to a particular expectations on the largescale assessment.
Kindergarten Grade 6 Grade 1 Grade 7 Grade 2 Grade 8 Grade 3 Algebra I Grade 4 Algebra II Grade 5 Geometry
Expanded Version of the Mathematics Grade and CourseLevel Expectations
The following documents, linked below, were created by Missouri educators to provide classroom teachers a more descriptive version of the mathematics Grade and CourseLevel Expectations (GLEs and CLEs). Much of this work came from the committees that developed the new expectations; however, many other educators have read and contributed to them. Please remember, these are curriculum development documents and are not designed as an assessment resource. Additionally, the examples and lists provided are not exhaustive and are not meant to place limits on the work being done in Missouri classrooms or on assessment development.
While all efforts were made by the committees to provide a clear expectation of student learning, at times it may be difficult to ascertain exactly what the committee intended. These documents will alleviate some of the questions that inevitably arise when new expectations are released.
In the example below, which illustrates how the documents are organized, the lefthand side lists the official GLE or CLE in order. The righthand side is the expanded expectation.
MLS Code 
Actual Expectation Wording 
Expanded Expectation 

5.NF.A.3 
Compare and order fractions and/or decimals to the thousandths place using the symbols >, = or <, and justify the solution. 
The expectation for the student is to compare and order fractions, or decimal numbers to the thousandths place, by reasoning about their size. Record the results of comparisons with symbols >, = or <, and justify the conclusions. (e.g., by using benchmarks, number lines, manipulatives or drawings) 
The reader will find instances where both the original and expanded versions are the same. In these cases it was determined the expectation was clear and any additional description could be detrimental or limiting to the original intent of the committee.
These are working documents and the authors encourage the readers to develop their own examples and lists to bring these mathematics expectations to life in their classrooms. Also note that these curriculum development documents may be updated in the future to include more detail or clarification of the intended student learning.
GRADELEVEL EXPECTATIONS

COURSELEVEL EXPECTATIONS 
Performance Level Descriptors (PLD)
MAP GRADELEVEL PLDs 
ENDOFCOURSE PLDs 
Additional Resources
Assessed Standards
The Revised standards, approved on April 19, 2016 are for implementation beginning in the 20162017 academic year. They will be assessed beginning in the 20172018 school year.
Mathematics  K5: K5 PDF  K5 Word
Mathematics  612: 612 PDF  612 Word
Mathematics  K12: K12 Excel
Additional Resources
 Math Crosswalks: K  1  2  3  4  5  6  7  8  Algebra 1  Algebra 2  Geometry
 20202021 GradeLevel Assessment Blueprints
 20202021 EOC Blueprints
MLSMath Resources
Math Practice Forms
Grade 3
Grade 4
Grade 5
Grade 6
Grade 7
Grade 8
EOC Practice Forms
Presentations
Presentations
Math Content meeting materials and recording at the Math Hub
Updates on the Implementation of the Mathematics Missouri Learning Standards
Professional Learning
Professional Learning
Math Content Meetings for 2021 – 2022 will be in September, November, January and March. This year we are currently planning on virtual sessions. Here is the link to the Curriculum calendar: https://dese.mo.gov/collegecareerreadiness/curriculum#Calendar to register for these meetings. On each of these months there will be a K – 5, 6 – 12, and an Assessment Update session.
Math Content meeting materials and recording at the Math Hub.
Please contact Chip Sharp at chip.sharp@dese.mo.gov with questions or for more details.
Enhanced Learning Maps (ELM)
Take advantage of a free professional development opportunity! The Missouri Department of Elementary and Secondary Education is recruiting interested teachers to participate in the Enhanced Learning Maps (ELM) project, an innovative program aimed at developing and implementing researchbased instructional resources for English language arts and mathematics taught in grades 28. For more information, call the Office of College and Career Readiness/Curriculum and Assessment at 5737513545 or click this link: https://bit.ly/2q6Jy47
Interface 2022 – Changing the Story
For over thirty years the Interface Conference has been a place where educators collaborate to improve mathematics and science instruction for the children of Missouri. Please consider presenting at one of Missouri’s premier professional learning events. Feel free to forward this message to other educators that you believe would also be interested in providing high quality presentations.
The 2022 Interface dates are:
 Tuesday, February 22– Thursday, February 24, 2022
*Interface A and B will held simultaneously due to the virtual nature of this conference.  2022 Interface Registration Information – available Fall 2021
Sponsored by the Missouri Department of Elementary and Secondary Education in cooperation with the MU Conference Office
 Contact Chip Sharp
National Council of Teachers of Mathematics
Organizations
Professional Mathematics Organizations
It is vital for Missouri mathematics educators to be active lifelong learners in the field of improving mathematics instruction. Two characteristics of being a lifelong learner are an active engagement in professional organizations and networking with other professionals in your field. The following organizations, listed below, are available to support mathematics educators. Please consider becoming an active member in one or more of these groups. If you have questions please visit their websites or contact the individual listed for each group.
National Mathematics Organizations
National Council of Teachers of Mathematics (NCTM)
 Website: http://www.nctm.org/
National Council of Supervisors of Mathematics (NCSM)
 Membership: https://www.mathedleadership.org/join/index.html
 Missouri Team Leader: Marilyn Cannon marilyn.cannon@raytownschools.org
StateWide Mathematics Organizations
Missouri Council of Teachers of Mathematics (MCTM)
 Website: https://www.moctm.org/
 Contact: Cindy Bryant, mo.mathgal@mchsi.com
Missouri Council of Supervisors of Mathematics (MoCSM)
 Contact: Sherri Kane, sherri.kane@lsr7.net
American Regions Mathematics League (ARML)
 Website: http://associations.missouristate.edu/moarml/default.htm
 Contact: Sonya Land, sonya@mathisfun.org
Missouri Mathematics Association for the Advancement of Teacher Training (MAT)2
 Website: https://sites.google.com/site/missourimatsquared/
 Contact: Ann McCoy, mccoy@ucmo.edu
Regional Mathematics Organizations
Central Missouri Mathematics Educators (CM2E)
 Website: http://www.ucmo.edu/mathcs/undergrad/mathed/educators.cfm
 Contact: Ann McCoy, mccoy@ucmo.edu
Kansas City Area Teachers of Mathematics (KCATM)
 Website: www.kcatm.net/
 Contact: Rita Barger, bargerr@umkc.edu
Mathematics Educators of Greater St. Louis (MEGSL)
 Website: http://www.megsl.org/
 Contact: Patrick Mooney, pmooney@pkwy.k12.mo.us
Mathematics Educators of South Central Missouri (MESCM)
 Contact: Jerry Trick, jerrytrick@missouristate.edu
Southwest Missouri District Association of Mathematics Teachers (SWMDAMT)
 Website: http://associations.missouristate.edu/swmdamt/default.htm
 Contact: Jesse Hiett, jehiett@spsmail.org
Additional Sample Items
Additional Sample Items
 Grade 1


Number Sense and Operations in Base Ten

Number Sense and Operations

Relationships and Algebraic Thinking

 Grade 3


Data and Statistics

Geometry and Measurement
 3.GM.A.2 Example 1
 3.GM.A.3 Example 1
 3.GM.B.4 Example 1
 3.GM.B.4 Example 2
 3.GM.B.5 Example 1
 3.GM.B.6 Example 1
 3.GM.B.6 Example 2
 3.GM.B.8 Example 1
 3.GM.C.9 Example 1
 3.GM.C.10 Example 1
 3.GM.C.11 Example 1
 3.GM.C.11 Example 2
 3.GM.C.12 Examples 1, 2, and 3
 3.GM.C.12 Example 4
 3.GM.C.13 Examples 1 and 2
 3.GM.C.14 Example 1

Number Sense and Operations in Fractions

Relationships and Algebraic Thinking

 Grade 4


Data and Statistics

Geometry and Measurement

Number Sense and Operations in Base Ten

Number Sense and Operations in Fractions
 4.NF.A.1 Example 1
 4.NF.A.1 Example 2
 4.NF.A.1 Example 3
 4.NF.A.1 Examples 4 and 5
 4.NF.A.1 Example 6
 4.NF.A.1 Examples 7 and 8
 4.NF.A.2 Example 1
 4.NF.A.2 Example 2
 4.NF.A.2 Examples 3 and 4
 4.NF.A.2 Example 5
 4.NF.A.2 Example 6
 4.NF.A.3 Example 1
 4.NF.A.3 Example 2
 4.NF.B.5 Example 1
 4.NF.B.5 Example 2
 4.NF.B.6 Example 1
 4.NF.B.6 Example 2
 4.NF.B.7 Examples 1 and 2
 4.NF.B.8 Example 1
 4.NF.C.9 Example 1
 4.NF.C.9 Example 2
 4.NF.C.10 Example 1
 4.NF.C.10 Example 2
 4.NF.C.10 Example 3
 4.NF.C.11 Example 1
 4.NF.C.11 Example 2
 4.NF.C.11 Example 3
 4.NF.C.11 Example 4
 4.NF.C.12 Example 1
 4.NF.C.12 Example 2
 4.NF.C.12 Example 3
 4.NF.C.12 Example 4
 4.NF.C.12 Example 5

Relationships and Algebraic Thinking

 Grade 5


Geometry and Measurement

Number Sense and Operations in Base Ten

Number Sense and Operations in Fractions
 5.NF.A.2 Example 1
 5.NF.A.2 Example 2
 5.NF.A.2 Example 3
 5.NF.A.3 Examples 1 and 2
 5.NF.A.3 Example 3
 5.NF.A.3 Examples 4 and 5
 5.NF.A.3 Example 6
 5.NF.B.4 Examples 1 and 2
 5.NF.B.4 Examples 3, 4, and 5
 5.NF.B.4 Example 6
 5.NF.B.5a Example 1
 5.NF.B.5b Examples 1 and 2
 5.NF.B.5b Example 3
 5.NF.B.5b Example 4
 5.NF.B.5c Example 1
 5.NF.B.5c Example 2
 5.NF.B.5c Examples 3 and 4
 5.NF.B.5c Example 5
 5.NF.B.5d Examples 1 and 2
 5.NF.B.5d Examples 3 and 4
 5.NF.B.5d Example 5
 5.NF.B.5d Example 6
 5.NF.B.6 Example 1
 5.NF.B.6 Example 2
 5.NF.B.7b Examples 1 and 2

Relationships and Algebraic Thinking

 Grade 6


Data Analysis, Statistics and Probability

Expressions, Equations and Inequalities
 6.EEI.A.1 Example 1
 6.EEI.A.1 Example 2
 6.EEI.A.2a Example 1
 6.EEI.A.2a Example 2
 6.EEI.A.2b Example 1
 6.EEI.A.2b Example 2
 6.EEI.A.2c Example 1
 6.EEI.A.2c Example 2
 6.EEI.A.2c Example 3
 6.EEI.A.2e Example 1
 6.EEI.A.3 Example 1
 6.EEI.A.3 Example 2
 6.EEI.A.3 Example 3
 6.EEI.B.4 Examples 1, 2, and 3
 6.EEI.B.4 Example 4
 6.EEI.B.4 Example 5
 6.EEI.B.4 Example 6
 6.EEI.B.4 Example 7
 6.EEI.B.5 Examples 1 and 2
 6.EEI.B.5 Example 3
 6.EEI.B.5 Example 4
 6.EEI.B.5 Example 5
 6.EEI.B.6 Example 1
 6.EEI.B.6 Example 2
 6.EEI.B.7 Example 1
 6.EEI.B.7 Example 2
 6.EEI.B.8a Example 1
 6.EEI.B.8b Example 1
 6.EEI.C.9a Example 1
 6.EEI.C.9a Example 2
 6.EEI.C.9a Example 3
 6.EEI.C.9b Example 1
 6.EEI.C.9b Example 2

Geometry and Measurement

Number Sense and Operations

Ratios and Proportional Relationship

 Grade 7


Data Analysis, Statistics and Probability

Expressions, Equations and Inequalities

Geometry and Measurement

Number Sense and Operations

Ratios and Proportional Relationship

 Grade 8


Data Analysis, Statistics and Probability

Expressions, Equations and Inequalities
 8.EEI.A.1 Example 1
 8.EEI.A.1 Example 2
 8.EEI.A.2a Example 1
 8.EEI.A.2b Example 1
 8.EEI.A.2c Example 1
 8.EEI.A.4b Example 1
 8.EEI.B.5a Example 1
 8.EEI.B.5a Example 2
 8.EEI.B.5a Example 3
 8.EEI.B.5b Example 1
 8.EEI.B.5b Example 2
 8.EEI.C.7a Examples 1 and 2
 8.EEI.C.7b Examples 1, 2, and 3
 8.EEI.C.8c Example 1
 8.EEI.C.8d Example 1

Functions

Geometry and Measurement

Number Sense and Operations

 Algebra 1


Building Functions

Creating Equations And Inequalities

Data And Statistics

Interpreting Functions

Linear, Quadratic And Exponential Models

Number And Quantity

Seeing Structure In Expressions

 Geometry


Congruence

Similarity, Right Triangles And Trigonometry

 Algebra 2


Arithmetic With Polynomials And Rational Expressions

Building Functions

Modeling With Functions, Or Functions And Modeling

Interpreting Functions

Number And Quantity

Reasoning With Equations And Inequalities

Seeing Structure In Expressions Functions
