3rd-5th Grade - Gateway 3

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Teacher and Student Supports
| Score | |
|---|---|
| Gateway 3 - Meets Expectations | 93% |
| Criterion 3.1: Teacher Supports | 9 / 10 |
| Criterion 3.2: Student Supports | 6 / 6 |
| Criterion 3.3: Intentional Design |
The materials reviewed for Eureka Math2 Grade 3 through Grade 5 meet expectations for Teacher & Student Supports. The materials meet expectations for Criterion 1, Teacher Supports, Criterion 2, Student Supports and Criterion 3, Intentional Design.
Criterion 3.1: Teacher Supports
Information on Multilingual Learner (MLL) Supports in This Criterion
For some indicators in this criterion, we also display evidence and scores for pair MLL indicators.
While MLL indicators are scored, these scores are reported separately from core content scores. MLL scores do not currently impact core content scores at any level—whether indicator, criterion, gateway, or series.
To view all MLL evidence and scores for this grade band or grade level, select the "Multilingual Learner Supports" view from the left navigation panel.
Materials include opportunities for teachers to effectively plan and utilize with integrity to further develop their own understanding of the content.
The materials reviewed for Eureka Math2 Grade 3 through Grade 5 meet expectations for Teacher Supports. The materials provide clear guidance through useful annotations and suggestions for enacting both student and ancillary materials. They include explanations and examples of grade-level concepts and standards, along with how these connect to prior and future grade levels, supporting teacher content knowledge. A year-long scope and sequence is provided, along with standards correlation information. The materials offer strategies for communicating with stakeholders and suggestions to support student progress. Additionally, they explain the program’s instructional approaches, identify research-based strategies, and clarify the role of the standards. A comprehensive list of required supplies is included. The materials meet expectations for providing consistent opportunities to determine student learning throughout the school year. The assessment system provides sufficient teacher guidance for evaluating student performance but provides limited guidance for interpreting student performance and determining instructional next steps.
Indicator 3a
Materials provide teacher guidance with useful annotations and suggestions for how to enact the student materials and ancillary materials, with specific attention to engaging students in engaging students to guide their mathematical development.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for providing teacher guidance with useful annotations and suggestions for how to enact the student materials and ancillary materials, with specific attention to engaging students in order to guide their mathematical development.
Materials provide comprehensive guidance that will assist teachers in presenting the student and ancillary materials. The Implementation Guide provides this guidance in a variety of sections, including the Overview, Achievement Descriptors Overview, and Lesson Structure.
Examples include:
Grade 3-5 Implementation Guide, Inside Teach, Module-Level Components, Overview states, “Your Teach book contains the Overview, a topic-by-topic summary that shows the development of learning throughout the module. It also provides connections to work done before and after the module, helping you understand the module’s place in the overall development of learning in and across the grade levels.”
Grade 3-5 Implementation Guide, Inside Teach, Module-Level Components state, “The Why Behind the Lesson Design section gives insight into the decisions made during the writing of the module. This insight helps you understand the underlying structure of the module, flow of the content, and coherence of the different parts of the curriculum.”
Grade 3-5 Implementation Guide, Inside Teach, Module-Level Components, Achievement Descriptors state, “The Achievement Descriptors: Overview section is a helpful guide that describes what Achievement Descriptors (ADs) are and briefly explains how to use them. It identifies specific ADs for the module, with more guidance provided in the Achievement Descriptors: Proficiency Indicators resource at the end of each Teach book.”
Grade 3-5 Implementation Guide, Inside Teach, Lesson Structure states, “Each lesson is structured in four sections: Fluency, Launch, Learn, and Land. Lessons are designed for one instructional period, with total length determined by the grade level as listed here. Kindergarten: 50 minutes. Grades 1–5: 60 minutes. Fluency provides distributed practice with previously learned material. It is designed to prepare students for new learning by activating prior knowledge and bridging small learning gaps. Launch creates an accessible entry point to the day’s learning through activities that build context and often create productive struggle that leads to a need for the learning that follows. Every Launch ends with a transition statement that sets the goal for the day’s learning. Learn presents new learning related to the lesson objective, usually through a series of instructional segments. This lesson component takes most of the instructional time. Suggested facilitation styles vary and may include direct instruction, guided instruction, group work, partner activities, interactive video, and digital elements. The Problem Set, an opportunity for independent practice, is included in Learn. Land helps you facilitate a brief discussion to close the lesson and provides students with an opportunity to complete the Exit Ticket. In the Debrief portion of Land, suggested questions, including key questions related to the objective, help students synthesize the day’s learning. The Exit Ticket provides a window into what students understand so that you can make instructional decisions.”
Materials include sufficient and useful annotations and suggestions that are presented within the context of the specific lessons. Differentiation, UDL, and Teacher Notes provide this guidance within specific lessons. The Grade 3-5 Implementation Guide states, “Throughout your Teach book, you will find different types of instructional guidance that appear in the margins. These notes provide information about facilitation, differentiation, and coherence. Teacher Notes may enhance mathematical understanding, explain pedagogical choices, give background information, or help identify common misconceptions. Universal Design for Learning (UDL) suggestions offer strategies and scaffolds that address learner variance. These suggestions promote flexibility with engagement, representation, and action and expression, the three UDL principles described by CAST. These strategies and scaffolds are additional suggestions to complement the curriculum’s overall alignment with the UDL Guidelines.”
Examples include:
Grade 3, Module 1, Topic A, Lesson 5, Teach Book, Fluency, Teacher Note states, “Arrays in the sequence of pictures with more than 5 rows are shaded to support students in quickly determining the number of rows in each array without having to count each one.” Learn, Equal Groups Word Problem, Teacher Note, “This is the first use of a context video. It is shown before a related word problem to build familiarity and engagement with the context. It also allows students to visualize and discuss the situation before being asked to interpret it mathematically.”
Grade 4, Module 4, Topic A, Lesson 6, Teach Book, Learn, Choose a Model, UDL: Representation states, “Consider activating background knowledge of different models students can use to represent whole numbers and fractions. Create a list students can refer to when they rename mixed numbers as fractions greater than 1. Area model, Tape diagram, Number bond, Number line, Equations.”
Grade 5, Module 5, Topic B, Lesson 8, Teach Book, Learn, Areas of Square Tiles with Fraction Side Lengths, Teacher Note states, “For this lesson, the size of one piece of patty paper (4 inches by 4 inches) is one unit. Hamburger patty paper (5\frac{1}{2} inches by 5\frac{1}{2} inches), available in boxes of 1,000, is also an option for this lesson. Any paper may be used if patty paper is not available.
Indicator 3b
Materials contain explanations and examples of grade-level/course-level concepts and/or standards and how the concepts and/or standards align to other grade/course levels so that teachers can improve their own knowledge of the subject.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for containing explanations and examples of grade-level/course-level concepts and/or standards and how the concepts and/or standards align to other grade/course levels so that teachers can improve their own knowledge of the subject.
Materials contain explanations and examples of grade-level concepts, including more complex concepts, and explain connections to learning within and across grade levels through Module Overviews and Topic Overviews. The Grade 3–5 Implementation Guide states, “Your Teach Book contains the Overview, a topic-by-topic summary that shows the development of learning throughout the module. It also provides connections to work done before and after the module, helping you understand the module’s place in the overall development of learning in and across the grade levels.” Page 9 further explains the purpose of the Topic Overview: “Each topic begins with a Topic Overview that is a summary of the development of learning in that topic. It typically includes information about how learning connects to previous or upcoming content.”
Examples include:
Grade 3, Module 2, Module Resources, Module Overview, Why relate metric units to the place value system? states, “One of the advantages of the metric system of measurement is its base-ten structure. In grade 2, students connect the base-ten system and the metric system for measuring length by using centimeters and meters. Relating place value concepts to measurement provides a natural application to strengthen understanding and highlight connections. The composition and decomposition of 1 thousand as 10 hundreds, 100 tens, and 1,000 ones parallels the composition and decomposition of 1 kilogram as 10 hundred grams, 100 ten grams, and 1,000 grams and 1 liter as 10 hundred milliliters, 100 ten milliliters, and 1,000 milliliters. Tens and hundreds are used to show the progression from 1 to 1,000, but emphasis is placed on creating the new units of 1 liter and 1 kilogram from milliliters and grams.”
Grade 4, Module 4, Module Resources, Module Overview, Why are so many addition and subtraction strategies used? states, “The strategies used for adding and subtracting fractions and mixed numbers in topics D and E reflect the strategies students use in grades 1, 2, and 3 to add and subtract whole numbers. These strategies reinforce the idea of fractions as numbers—we can perform operations with fractions similar to the way we perform operations with whole numbers. Because fractions are numbers, they can be composed and decomposed. Students apply the part total relationship found in addition and subtraction problems to compose and decompose the units of the parts and total. Fluency means being accurate and efficient and flexibly applying strategies to solve problems. A strategy may be efficient for solving one problem but time consuming for another. Students analyze problems and select efficient strategies, many of which develop into mental math over time. They select a model to record their work in a way that makes sense to them. Students are not expected to master all the strategies and models taught in module 4 topics D and E. Rather, they are expected to make informed decisions about which strategy to use on a problem-by-problem basis.”
Grade 5, Module 5, Topic C, Topic Resources, Topic Overview provides a connection between volume and using addition and multiplication to find it. “In topic C, students develop foundational understanding of volume concepts and relate volume to both addition and multiplication. The topic begins with students comparing two-dimensional and three-dimensional figures. After identifying and comparing attributes and properties of three-dimensional figures, students explain how changing the length, width, and height of a right rectangular prism affects it. Students learn that because all three-dimensional objects take up space, they have volume. To find the volume of a right rectangular prism, students count the number of unit cubes that pack a model of a prism. They determine that prisms with different dimensions can have the same volume. After packing a model of a prism with cubes, students build prisms with improvised units, realizing that they can find volume by using something other than unit cubes. Building on their experience with packing, students transition to composing and decomposing prisms. They find volumes of prisms by decomposing the prisms into layers, finding the volume of each layer, and multiplying the number of layers by the volume of each layer. With the understanding that a prism is composed of layers, that a layer is composed of rows, and that each row is composed of individual cubes, students explain why prisms can be decomposed into layers in multiple ways and why one group of cubes can be arranged in multiple ways to compose a prism. The topic concludes with students exploring conceptual ideas about volume and capacity. Students differentiate between packing and filling, and they identify situations in which filling is more appropriate than packing. They relate volumes of solids to volumes of liquids, knowing that volume is the same regardless of whether a space is packed or filled. After establishing that 1 cubic centimeter has the same volume as 1 milliliter, students use the relationship between volume of a solid and liquid volume to solve real-world problems.”
Indicator 3c
Materials include a year-long scope and sequence with standards correlation information.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for providing a year-long scope and sequence with standards correlation information.
The Implementation Guide and Curriculum Guide and Resources provide documents that outline the sequence and pacing of content across the school year and identify correlations to standards.
Within the Curriculum Guide and Resources:
A Scope and Sequence is provided for each module within each grade level.
A year-long Curriculum Overview shows the curriculum across the elementary grade levels and connections among concepts across grade levels.
The Pacing Guide outlines the number of lessons within each topic and the number of instructional days for implementation. This information is also provided in Topic Planning.
The State Standard Alignment Studies allow users to select a state and view correlations between the materials and that state's standards.
The Grades 3–5 Implementation Guide, Pacing, Year at a Glance provides the sequence of modules and topics and the total number of lessons for the year. It states, “There are approximately 140 lessons for each grade level. Small groups of related lessons are organized into topics. Topics are organized into modules. The following table shows modules by title and gives the total number of lessons per year.”
Teach Books also identify the standards addressed within individual lessons. The first page of each lesson includes a Standards section identifying the standard(s) and Mathematical Practice(s) addressed in the lesson, and the digital Teach Book provides a Standards tab with the standards associated with each lesson.
Indicator 3d
Materials provide strategies for informing all stakeholders, including students, parents, or caregivers about the program and suggestions for how they can help support student progress and achievement.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 provide strategies for informing stakeholders, including students, parents, or caregivers, about the program and suggestions for how they can help support student progress and achievement.
The materials reviewed for Eureka Math² Grades 3-5 provide strategies for informing students, parents, and caregivers about the mathematical program and suggestions for how parents and caregivers can support student progress and achievement. The program provides a Eureka Math² Family Math page and Family and Community Support resources that provide families with information and resources related to the program.
The overview of each module’s Teach book includes a Support for Families section that identifies resources available to support learning at home. For example, Grade 3, Module 3, Module Resources, Instructional Design & Curriculum Components, Support for Families states, “The resources in the Apply book give students more practice with the concepts learned in class. The three components in Apply that support students in deepening their understanding of the concepts covered in the daily lesson are Family Math, Practice Partners, and Terminology.” Family Math Letters are available to caregivers in English and Spanish.
Family Math Letters provide families with information about the mathematics students are learning and suggestions for supporting learning. Family Math Letters (Levels K-5) state, “Our Family Math Letters provide a topic overview that includes a content narrative, images of models and strategies, and key terminology. It also includes ideas for topic-related math activities that may be done at home or in school.” In Levels 3-5, Family Math Letters are included in the Apply book.
Practice Partners provide additional guidance for families supporting students at home. Practice Partners (Levels 1–5) state, “Each Practice has a parallel supporting Practice Partner that shows problems like those worked in class and an example of the thinking that helps students solve those problems. Practice Partners serve as a useful tool for students to solve the Practice and Remember problems, as well as a guide for families who may be supporting their student with the Practice and Remember problems at home.”
Indicator 3e
Materials explain the program’s instructional approaches, identify research-based strategies, and explain the role of the standards.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for explaining the program’s instructional approaches, including reference to research-based strategies, and explaining the role of the standards.
Across lessons, the instructional approach follows a consistent sequence of Fluency, Launch, Learn, and Land. Lessons begin with distributed practice with previously learned material to develop fluency. Next, the Launch section creates an accessible entry point to the day’s learning through activities that build context and can create productive struggle leading to a need for the information supplied in the lesson. Every Launch ends with a transition statement that sets the goal for the day’s learning. Then, new learning related to the lesson objective is found in the Learn section. This section is the largest part of the instructional time. Finally, Land allows for discussion to close the lesson and provide students an opportunity to complete the Exit Ticket.
Materials explain the instructional approaches of the program. According to the 3-5 Implementation Guide, Mathematical Language Routines, Eureka Math² uses mathematical language routines, or predictable patterns of classroom interaction, to allow students and teachers to focus on mathematical content. Routines intentionally support engagement, discussion, and building content knowledge. Directions for a routine are included in a lesson every time the routine is used. That way, the specific facilitation guidance is immediately available to you as you work through the lesson. Many of the same routines appear across grade levels from
Prekindergarten to Algebra I using age-appropriate variation
Examples include:
Instructional Routine: Always Sometimes Never, students make justifications and support their claims with examples and nonexamples. Implementation Guides, Mathematical Language Routines, Procedure, states, “Present a mathematical statement to students. This statement may hold true in some, all, or no contexts, but the goal of the discussion is to invite students to explore mathematical conditions that affect the truth of the statement. Give students an appropriate amount of silent think time to evaluate whether the statement is always, sometimes, or never true. Have students discuss their thinking with a partner. Circulate and listen as they talk. Identify a few students to share their thinking. Then facilitate a class discussion. Invite students to share their thinking with the whole group. Encourage them to provide examples and nonexamples to support their claim. Encourage use of the Talking Tool. Conclude by bringing the class to consensus that the statement is [always/sometimes/never] true [because …].”
Instructional Routine: Critique a Flawed Response, students communicate with one another to critique others’ work, correct errors, and clarify meanings. Implementation Guides, Mathematical Language Routines, Procedure, states, “Present a prompt that has a partial or broken argument, incomplete or incorrect explanation, common calculation error, or flawed strategy. The work presented may either be authentic student work or fabricated work. Give students an appropriate amount of time to identify the error or ambiguity. Invite students to share their thinking with the class. Then provide an appropriate amount of time for students to solve the problem based on their own understanding. Circulate and identify a few students to share their thinking. Purposefully choose work that allows for rich discussion about the prompt given. Then facilitate a class discussion by inviting students to share their solutions with the whole group. Encourage use of the Talking Tool. Lead the class to a consensus about how best to correct the flawed response.”
Instructional Routine: Stronger, Clearer Each Time, students revise and refine their written responses. Implementation Guides, Mathematical Language Routines, Procedure, states, “Present a problem, a claim, or a solution path and prompt students to write an explanation or justification for their solution path, response to the claim, or argument for or against the solution path. Give students an appropriate amount of time to work independently. Then pair students and have them exchange their written explanations. Provide time for students to read silently. Invite pairs to ask clarifying questions and to critique one another’s response. Circulate and listen as students discuss. Ask targeted questions to advance their thinking. Direct students to give specific verbal feedback about what is or is not convincing about their partner’s argument. Finally, invite students to revise their work based on their partner’s feedback. Encourage them to use evidence to improve the justification for their argument.”
Instructional Routine: Five Framing Questions supports students in analyzing a work sample, mathematical argument, or solution strategy by guiding them through progressive stages of discovery. Implementation Guides, Mathematical Language Routines, Procedures, states, “Present work to be analyzed. Invite students to analyze the work or solution strategy presented by using a sequence of framing questions. To begin, ask the following: Notice and Wonder: What do you notice about this work? From your observations, what do you wonder? Organize: What steps did this student take? How do you know? Advance the discussion to focus on a specific strategy or feature and encourage student thinking that makes connections to a particular lesson objective or concept. Reveal: Let’s focus on [strategy/feature]. Where do you see that in this work? Distill: What difference does [strategy/feature] make in this work? Know: How is [strategy/feature] helpful to [lesson objective/concept]?
Throughout the Teach book, different types of instructional guidance appear in the margins. Notes provide information about facilitation, differentiation, and coherence. Sample Solutions are examples of solutions to problems students engage with during the lesson, including those in the Practice section. These are only sample solutions; teachers are encouraged to accept accurate responses, reasonable explanations, and equivalent answers.
Materials include and reference the role of the standards in the program. Achievement Descriptors (ADs) are descriptions that detail what students should know and be able to do based on the instruction. ADs are written by using portions of mathematical content standards to form a clear, concise description of the work covered in each module. The Achievement Descriptors, found underneath the module resources, identify which standards are being measured in each lesson/topic. The module overview provides a description and explanation of skills covered in each topic. The lesson overview includes content standards addressed in the lesson. Additionally, each module has its own set of ADs, and the number of ADs varies by module. Taken together, the sets of module-level ADs describe what students should accomplish by the end of the year. ADs and their proficiency indicators support teachers with interpreting student work. Correlation information and explanations are present for the mathematics standards addressed throughout the grade level in the context of the series.
Each module has its own set of ADs, and the number of ADs varies by module. Taken together, the sets of module-level ADs describe what students should accomplish by the end of the year. Each lesson identifies the ADs aligned with that lesson in the Achievement Descriptors Overview section. The Achievement Descriptors align with grade-level expectations and support conceptual development and progression across standards.
Materials include and reference research-based strategies. The 3-5 Implementation Guide, Works Cited, states, “A robust knowledge base underpins the structure and content framework of Eureka Math2. A listing of the key research appears in the Works Cited for each module.” Implementation, Knowledge Hub Resources, Education Research From Great Minds, states, “Learn about the Great Minds® approach to curricula, instructional design, supports for student learning, and building educator and student knowledge. Here you will find our foundational and efficacy research, white papers, and research briefs. If you are looking for district and school implementation and data stories, you can find those on our Case Studies page.” Also in the Implementation Guides, Mathematical Language Routines, “Eureka Math² features a set of instructional routines that optimize equity by increasing access, engagement, confidence, and students’ sense of belonging. Each routine aligns to the Stanford Language Design Principles to support sense‑making, optimize output, cultivate conversation, and maximize linguistic and cognitive meta-awareness.”
Indicator 3f
Materials provide a comprehensive list of supplies needed to support instructional activities.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for providing a comprehensive list of supplies needed to support instructional activities.
Each module and individual lesson identifies materials needed by teachers and students. Lesson Preparation identifies materials teachers need to create or assemble in advance. Each module also includes an overview of materials recommended for a class of 24 students. A numerical identifier in parentheses indicates the suggested quantity of each material.
Examples include:
Grade 3, Module 2, Module Overview, Materials state, “9 2-liter containers, 1 Bottle of liquid food coloring, blue, 30 Clear plastic cups, about 150 mL (5 oz), 1 Container, about 1 liter, 1 Container, greater than 1 liter, 1 Container, less than 1 liter, 1 Demonstration thermometer, 6 Digital compact scale with 5-cup bowl, 25 Dry-erase markers, 14 Envelopes, 25 Eureka Math® place value disks set, ones to thousands, 1 Eureka Math® tape measure, 150 cm, 1 Eureka Math® whole number place value cards, 1 Graduated cylinder, 100 mL, 1 Graduated cylinder, 1,000 mL, 11 Index cards, 2,443 Interlocking cubes, 1 cm, 24 Learn books, 1 Pad of chart paper, 1 Pad of sticky notes, 25 Pencils, 9 Permanent markers, 25 Personal whiteboards, 25 Personal whiteboard erasers, 9 Plastic pitchers, 1.5 L or larger, 6 Platform scales, 1 Projection device, 1 Resealable bag, gallon size, 24 Resealable bags, sandwich size, 1 Roll of painter’s tape, 1 Syringe, 10 mL, 1 Teach book, 1 Teacher computer or device.”
Grade 4, Module 4, Topic B, Lesson 7, Teach Book, Materials state, “Teacher: Colored pencils (2). Students: Three Number Lines (in the student book), Colored pencils (2). Lesson Preparation: Consider whether to remove Three Number Lines from the student books and place them inside whiteboards in advance or have students prepare them during the lesson. Gather two different-colored pencils for each student and the teacher.”
Grade 5, Module 6, Module Overview, Materials state, “96 Colored pencils, 25 Dry-erase markers, 50 Index cards, 12 Markers, 11 Paper, sheets, 25 Pencils, 25 Personal whiteboards, 25 Personal whiteboard erasers, 1 Projection device, 24 Sticky notes, 1.5ʺ\times2ʺ, 269 Sticky notes, 3ʺ\times3ʺ, 25 Straightedges, 1 Teach book, 1 Teacher computer or device, 1 Timer, 24 4” protractors (180°).”
Indicator 3g
The assessment system provides consistent opportunities to determine student learning throughout the school year. The assessment system provides sufficient teacher guidance for evaluating student performance and determining instructional next steps.
The materials reviewed for Eureka Math² Grades 3 through Grade 5 partially meet expectations for providing consistent opportunities to determine student learning throughout the school year. The assessment system provides sufficient teacher guidance for evaluating student performance but provides limited guidance for interpreting student performance and determining instructional next steps.
The assessment system provides multiple opportunities to determine student learning throughout the school year. Proficiency Indicators and assessment Scoring Guides provide teachers with guidance for evaluating and interpreting student performance. However, the materials provide general and limited guidance for following up with students. While teachers can refer to specific lessons, teachers must determine which guidance and practice problems address individual student needs. Grade 3-5 Implementation Guide, Achievement Descriptors, Proficiency Over Time, "Because some standards are not completely covered over the course of a single module, Achievement Descriptors in several different modules may align with the same standard. Do not expect students to achieve full proficiency with the standard until you teach all of the modules that include related ADs. Also, at some grade levels, students are expected to be fluent by the end of the year, although they may achieve fluency at different points during the year."
Examples include:
Grade 3-5 Implementation Guide, Assessment states, “The assessment system in grades 3 through 5 helps you understand student learning by generating data from many perspectives. The system is composed of the following Core Assessment components: Lesson-embedded Exit Tickets, Topic Quizzes, Module Assessments, Pre-Module Assessments in Eureka Math² Equip, Benchmark Assessments. All Eureka Math² assessments are considered formative because they are intended to inform instruction. The assessments may also be considered summative when you choose to use the data to produce a grade or report that becomes part of a student, school, or district record. On its own, a single assessment does not show a complete picture of student progress. For example, a short assessment might use a single question to assess student understanding of part of a standard, thus producing a limited perspective. Use a combination of assessments and data to get a definitive picture of or to produce a grade for the subject.”
Grade 3-5 Implementation Guide, Assessment, Achievement Descriptors states, “Achievement Descriptors, or ADs, are standards-aligned descriptions of what students should know and be able to do after having completed the lessons in a given module. ADs combine content from different standards to concisely communicate the work of the module. The ADs describe proficiency for the module, and every module has a unique set of ADs.”
Grade 3-5 Implementation Guide, Assessment, Achievement Descriptors, Proficiency Indicators states, “Each AD has its own set of proficiency indicators. Proficiency indicators are more detailed than ADs and help you analyze and evaluate what you see or hear in the classroom, as well as what you see in students’ written work. Each AD has up to three indicators that align with a category of proficiency: Partially Proficient, Proficient, or Highly Proficient. Proficiency Indicators use language that offers insights about which mathematical practices may be observed as students engage with assessment items. For example, Proficiency Indicators that begin with justify, explain, or analyze likely invite students to show evidence of the mathematical practice: Construct viable arguments and critique the reasoning of others. Proficiency Indicators that begin with create or represent likely invite students to show evidence of the mathematical practice Reason abstractly and quantitatively. Assessment items target specific categories of proficiency according to the following guidelines: Items that target a Partially Proficient indicator assess the AD at a lower level of cognitive complexity than what proficiency for the grade requires. Items that target a Proficient indicator assess the AD at the full grade-level expectation. Items that target a Highly Proficient indicator assess the AD beyond what is explicitly called for in the standards. However, these items do not exceed the limitations of the grade.”
The assessment system provides guidance to teachers for interpreting student performance within Scoring Guides for Module Assessments and Topic Quizzes.
Examples include:
Grade 3, Module 4, Topic B, Topic Assessments, Topic B Quiz Scoring Guide states, “The scoring guide uses a scale factor to weight items differently. The scale factor is determined by the item’s target level of proficiency. Items that target high proficiency carry less weight because it is likely that the least number of students will answer them correctly. Items that target partial proficiency carry more weight because it is likely that the greatest number of students will answer them correctly. When a single item aligns to multiple proficiency indicators, the scale factor of the highest proficiency indicator is used. Target Performance Indicator: Highly Proficient (HP), Scale Factor 1; Proficient (P), Scale Factor 2; Partially Proficient (PP), Scale Factor 3.” The assessment contains five items with no partial credit given unless otherwise indicated in the notes.
Grade 4, Module 4, Topic C, Topic Assessment, Topic C Quiz Scoring Guide states, “The scoring guide uses a scale factor to weight items differently. The scale factor is determined by the item’s target level of proficiency. Items that target high proficiency carry less weight because it is likely that the least number of students will answer them correctly. Items that target partial proficiency carry more weight because it is likely that the greatest number of students will answer them correctly. When a single item aligns to multiple proficiency indicators, the scale factor of the highest proficiency indicator is used. Target Performance Indicator: Highly Proficient (HP), Scale Factor 1; Proficient (P), Scale Factor 2; Partially Proficient (PP), Scale Factor 3.” The assessment contains five items with no partial credit given unless otherwise indicated in the notes.
Grade 5, Module 4, Module Assessment, Version 1, Problem 5 states, “Lisa evaluates the expression 0.72−0.47. Lisa’s work is shown. 0.72−0.5+0.03=0.25 Explain Lisa’s strategy.” Problem 5, “Achievement Descriptor, 5.Mod4.AD19; Proficiency Indicator, P; Possible Points, 1\times2=2; Scoring Type, Dichotomous; Scoring Notes, Use the scoring notes in the answer key to determine how many points a student earns. After the scale factor is applied, a student can earn 0 or 2 points.”
Indicator 3h
This is not an assessed indicator in Mathematics.
Indicator 3i
This is not an assessed indicator in Mathematics.
Criterion 3.2: Student Supports
Information on Multilingual Learner (MLL) Supports in This Criterion
For some indicators in this criterion, we also display evidence and scores for pair MLL indicators.
While MLL indicators are scored, these scores are reported separately from core content scores. MLL scores do not currently impact core content scores at any level—whether indicator, criterion, gateway, or series.
To view all MLL evidence and scores for this grade band or grade level, select the "Multilingual Learner Supports" view from the left navigation panel.
Materials are designed for each child’s regular and active participation in grade-level/grade-band/series content.
The materials reviewed for Eureka Math2 Grade 3 through Grade 5 meet expectations for Student Supports. The materials provide strategies to ensure that students in special populations can access grade-level content and meet or exceed grade-level standards. They offer regular extensions and opportunities for advanced students to engage with mathematics at greater depth. Across the series, the materials include varied approaches to learning tasks and offer multiple ways for students to demonstrate their understanding, along with opportunities for self-monitoring. Teachers are supported with strategies for using varied grouping methods. The materials provide a range of representations of people and include guidance and support for educators to incorporate and build upon students’ cultural, social, and community backgrounds to enrich learning experiences. Manipulatives, both virtual and physical, accurately represent mathematical concepts and, when appropriate, are connected to written methods. The materials partially provide assessments that include accommodations that allow students to demonstrate their knowledge without altering the content and some supports are included for varying reading levels to ensure accessibility.
Indicator 3j
Materials provide strategies and support for students in special populations to work with grade-level content and meet or exceed grade-level standards, which support their regular and active participation in learning.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for providing strategies and supports for students in special populations to support their regular and active participation in learning grade-level mathematics.
The materials provide Teacher Notes throughout lessons with specific recommendations for Universal Design for Learning (UDL), Differentiation: Support, Differentiation: Challenge. According to the Implementation Guide, “Universal Design for Learning (UDL) is a framework based on current research from cognitive neuroscience that recognizes learner variance as the norm rather than the exception. The guiding principles of the UDL framework are based on the three primary networks of the brain. Although the concept of UDL has roots in special education, UDL is for all students. When instruction is designed to meet the needs of the widest range of learners, all students benefit. Eureka Math² lessons are designed with these principles in mind. Lessons throughout the curriculum provide additional suggestions for engagement, representation, and action & expression.”
These supports provide students with strategies and resources to support their regular and active participation in grade-level mathematical tasks and problem-solving activities.
Examples include:
Grade 3, Module 6, Topic C, Lesson 15, Teach Book, Launch, students compose rectangles and find the perimeter. Differentiation: Support states, “Students may need support in understanding why two of the shorter side lengths are not included in the perimeter of the larger rectangle. Consider displaying two index cards, not touching, and the larger rectangle side by side. Ask students to trace the border of each of the index cards and then the border of the larger rectangle. Then ask them to reason why the two smaller sides are not included in the perimeter of the larger rectangle.”
Grade 4, Module 3, Topic C, Lesson 10, Teach Book, Learn, students use place value understanding and the expanded form of numbers to solve 4-digit by 1-digit multiplication problems. Universal Design for Learning: Action & Expression states, “Revisit Liz’s thinking in Launch. Ask students if, after completing the work on the place value chart, they can confirm whether Liz’s thinking was correct. After the class comes to consensus that Liz’s thinking was correct, support students in reflecting by posing the following prompts: If you agreed with Liz, what about your thinking was confirmed? If you disagreed with Liz, what about your thinking has changed?”
Grade 5, Module 5, Topic A, Lesson 7, Teach Book, Learn, students make connections between quadrilaterals based on each shape’s qualities. Universal Design for Learning: Representation states, “To help students make connections between the diagram for quadrilaterals and the hierarchy of quadrilaterals, consider having students write each quadrilateral’s properties on Quadrilateral Venn Diagram. Or provide students with a copy of Quadrilateral Venn Diagram with the properties already written in each section.”
Indicator 3k
Materials regularly provide extensions and/or opportunities for advanced students to engage with grade-level/course-level mathematics at greater depth.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for providing extensions and/or opportunities for students to engage with grade-level/course-level mathematics at higher levels of complexity.
The materials regularly provide opportunities for advanced students to deepen their engagement with grade-level mathematics through alternative strategies, extended questioning, and applications that increase the complexity of existing mathematical tasks.
Examples include:
Grade 3, Module 2, Topic D, Lesson 2, Teach Book, students draw on a place value chart and use the standard algorithm to add three-digit numbers with two renamings. Differentiation: Challenge states, “As time allows, challenge students to find the sums by using a different strategy. Experience with multiple strategies will allow for richer discussion.”
Grade 4, Module 5, Topic B, Lesson 6, Teach Book, students use what they know about the place value system to identify hundredths as a place value unit. Differentiation: Challenge states, “Consider inviting students to shade 100 hundredths in an area model. Then ask the following questions: How can you represent the shaded amount as a fraction with a denominator of 100? How can you represent the shaded amount as a fraction with a denominator of 10? How can you represent the shaded amount as a decimal number?”
Grade 5, Module 6, Topic B, Lesson 8, Teach Book, students use addition rules to generate x- and y-coordinates, form ordered pairs, and plot points in the coordinate plane. Differentiation: Challenge states, “Challenge students to determine the 50th x- and y-coordinates in problem 2. Have them use the corresponding coordinates to form the 50th ordered pair.”
Indicator 3l
Materials provide varied approaches to learning tasks over time and variety in how students are expected to demonstrate their learning with opportunities for students to monitor their learning.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 provide various approaches to learning tasks over time and variety in how students are expected to demonstrate their learning, with opportunities for students to monitor their learning.
Students engage with problem-solving in a variety of ways within a consistent lesson structure: Fluency, Launch, Learn, Land. According to the Grade 3-5 Implementation Guide, Lesson Structure, “Each lesson is structured in four sections: Fluency, Launch, Learn, and Land. Lessons are designed for one 60-minute instructional period. Fluency provides distributed practice with previously learned material. It is designed to prepare students for new learning by activating prior knowledge and bridging small learning gaps. Launch creates an accessible entry point to the day’s learning through activities that build context and often create productive struggle that leads to a need for the learning that follows. Every Launch ends with a transition statement that sets the goal for the day’s learning. Learn presents new learning related to the lesson objective, usually through a series of instructional segments. This lesson component takes most of the instructional time. Suggested facilitation styles vary and may include direct instruction, guided instruction, group work, partner activities, interactive video, and digital elements. The Problem Set, an opportunity for independent practice, is included in Learn. Land helps you facilitate a brief discussion to close the lesson and provides students with an opportunity to complete the Exit Ticket. In the Debrief portion of Land, suggested questions, including key questions related to the objective, help students synthesize the day’s learning. The Exit Ticket provides a window into what students understand so that you can make instructional decisions.”
Examples of varied approaches across the consistent lesson structure include:
Grade 3, Module 2, Topic A, Lesson 3, Teach Book, Launch, students analyze representations of objects and their weights, identify relationships among the representations, and explain and justify their reasoning through the Which One Doesn’t Belong? routine. “Students engage in discussion about the combined weights of objects. Introduce the Which One Doesn’t Belong? routine. Display the picture of the four scales. Invite students to examine the four scales in the picture. Give students one minute to find a category in which three of the items belong, but a fourth item does not (e.g., number of objects on the scale). Invite students to explain their chosen categories and to justify why one item, or group of items, does not fit. Highlight responses that include reasoning about combining the weights of objects to make a total weight or otherwise adding, subtracting, multiplying, or dividing the weights of objects. Ask questions that invite students to use precise language, make connections, and ask questions of their own. Sample questions: ‘The pictures have different numbers of objects. What does that make you think about?’ (The marker doesn’t belong because it’s only 1 object and does not have smaller parts. The ten-stick doesn’t belong because it is 10 things put together into 1 object. The other pictures do not have anything put together.) ‘Is there a relationship between the number of objects and the weight?’ (The ten-stick is 10 grams, so we know each cube is 1 gram. There are two pencils that weigh 10 grams, so I wonder if each pencil is 5 grams.) Select one or two pictures that generate good discussion and consider asking the following questions. ‘(Ten-stick) If all we know is what we see in the picture, how can we find the weight of each cube?’ (Divide 10 grams by 10.) ‘(Pencils and marker) How can you find the combined weight of the pencils and the marker, without weighing them together?’ (Add their weights together.) ‘(Marker) How can we find the weight of four markers by using only the information in this picture?’ (Multiply 10 grams by 4.) Transition to the next segment by framing the work. ‘Today, we will represent and solve word problems involving weight.’”
Grade 4, Module 1, Topic B, Lesson 5, Teach Book, Launch, students analyze place value representations, identify relationships among the representations, justify which representation does not belong, and discuss how units can be composed and renamed. “Introduce the Which One Doesn’t Belong? routine. Display the picture of the four charts. Invite students to study the picture of the charts. Give students 1 minute to find a category in which three of the items belong, but a fourth item does not. When time is up, invite students to explain their chosen categories and to defend why one item does not fit. Highlight responses that emphasize reasoning about place value units, about composing units, and about place value representations. Ask questions that invite students to use precise language, to make connections, and to ask questions of their own.” Sample questions include: “‘Which one doesn’t belong?’ (Chart A does not belong because the units are written with numbers instead of words. Chart C does not belong because the rest of the charts are labeled with the units and that one isn’t. The disks are labeled with 1. Chart B does not belong because it has thousands, and the rest of the charts only go to hundreds. Chart D does not belong because there are fewer than 10 hundreds, and the rest of the charts have more than 10 of a unit.) ‘How many more hundreds does chart D need to rename to the next largest unit? How do you know?’ (1 more because that would be 10 hundreds, which could be renamed as 1 thousand.) ‘What larger unit can be composed with 10 ones? 10 tens?’ (1 ten. 1 hundred.) ‘How can the one in chart C be renamed as tens and ones?’ (They can be renamed as 1 ten 5 ones.) ‘How can the tens in chart A be renamed as hundreds and tens?’ (They can be renamed as 1 hundred 3 tens.)” Students then turn and talk about how the thousands in chart B can be renamed.
Grade 5, Module 5, Topic D, Lesson 27, Teach Book, Learn, students work with a partner to apply their understanding of volume as they plan and design a sculpture composed of right rectangular prisms. “Pair students. Distribute one Sculpture Guidelines card to each student pair. Direct one student from each pair to remove Sculpture Recording Sheet from their book. Allow students time to read the guidelines and to review the recording sheet. Invite students to turn and talk about the guidelines and share ideas they have for the design of their sculptures. Then invite them to share. ‘What ideas do you have for the design of your sculpture?’ (We want our sculpture to have prisms arranged in a random way, like some modern art we have seen before. We want our sculpture to look like an animal. We want our sculpture to look like a castle.) ‘To make the right rectangular prisms in your sculpture, you will have three bases to choose from. You will cut them out, and you can change the volumes by changing their heights. Watch me cut one of the prism patterns and make a prism.’ Demonstrate cutting the Base 6 cm by 3 cm pattern.”
Students have opportunities to share their thinking, receive feedback from teachers and peers, monitor their progress, and adjust their strategies or apply feedback to future work. Examples include:
Grade 3, Module 1, Topic E, Lesson 23, Teach Book, Universal Design for Learning: Action & Expression, students self-evaluate their problem-solving approaches after comparing solution strategies and consider whether they would use the same strategy in a similar problem. “After the class compares solution strategies, encourage students to monitor their own progress by prompting them to evaluate the success of their problem-solving approach. For example, provide guiding questions for students to ask themselves. How did I do? Did I show my thinking? Did my strategy work? Will I use the same strategy to solve a similar problem next time? Why or why not?”
Grade 4, Module 3, Topic A, Lesson 2, Teach Book, Universal Design for Learning: Action & Expression, students monitor the effectiveness of their selected strategy and consider whether they need to adjust their approach. “Support students in monitoring their own progress by encouraging them to engage in self-questioning as they select a strategy. Emphasize the importance of adjusting strategies or changing course if a strategy is not working. Model using a think-aloud while asking questions such as the following: Is my strategy working? Should I do anything differently?”
Grade 5, Module 2, Topic A, Lesson 3, Teach Book, Universal Design for Learning: Engagement, students receive teacher feedback that identifies successful aspects of their work, areas for improvement, and how they can apply what they learn from errors to future work. “Consider providing feedback throughout the lesson that emphasizes individual effort, encourages setting goals for improvement, and acknowledges the value of finding and correcting errors. Use feedback such as the following: Your effort really shows here when you correctly labeled the total in your tape diagram. You partitioned the tape correctly and identified the unknown part with a question mark. That really shows your effort. Let’s talk about what you can do next time to be sure you have the correct number of parts shown in your tape. Let’s talk about what you can do next time to accurately label the total in your tape diagram. When you are learning something new, it is normal to make mistakes. What is important is to learn from mistakes and apply that learning next time.”
Indicator 3m
Materials provide opportunities for teachers to use a variety of grouping strategies.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 provide opportunities for teachers to use a variety of grouping strategies.
The materials provide teacher guidance for varied types of student interaction and a variety of grouping formats, including whole-group, small-group, partner, and individual work.
Examples include:
Grade 3, Module 3, Topic D, Lesson 20, Teach Book Fluency state, “‘Let’s play Ready, Set, Multiply. Today, we will use both hands.’ Have students form pairs and stand facing each other. Model the action: Make two fists and shake them on each word as you say, ‘Ready, set, multiply.’ At ‘multiply,’ open one or both fists and hold up any number of fingers. Tell students that they will make the same motion. At ‘multiply,’ they will show their partner any number of fingers. Consider doing a practice round with students. Clarify the following directions: To show zero, show closed fists at ‘multiply.’ Try to use different numbers each time to surprise your partner. Each time partners show fingers, have them both say the product. Then have partner A say the multiplication equation starting with the number of fingers on their own hands, followed by partner B saying a related division equation. See the sample dialogue under the photograph. Switch roles after each round. Circulate as students play the game to ensure that each student is trying a variety of numbers.”
Grade 4, Module 3, Topic D, Lesson 15, Teach Book, Learn states, “Use the Numbered Heads routine. Organize students into groups of 3 and assign each student a number, 1 through 3. Present the problem: 83 times as much as 52. Give students 2 minutes to find the product as a group. Remind students that any one of them could be the spokesperson for the group, so they should be prepared to answer. Groups should be prepared to share the following information: their group’s process for finding the partial products; the product; and how place value supports determining the partial products and product.”
Grade 5, Module 6, Topic C, Lesson 12, Teach Book, Learn states, “Students draw quadrilaterals in the coordinate plane and classify quadrilaterals based on their properties. Divide students into groups of four. Give each group a set of Quadrilateral Cards. Assign one card to each group member and direct students to follow the instructions on the card. When each student has drawn a quadrilateral, tell groups to look at the four quadrilaterals and determine the most specific name for the quadrilateral on each card. Prompt students to use their knowledge of lengths and angles in the coordinate plane and of the properties of quadrilaterals to support their response. When groups are finished, display the graphs of the four quadrilaterals.”
Indicator 3n
Assessments offer accommodations that allow students to demonstrate their knowledge and skills without changing the content of the assessment.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 partially provide assessments which offer accommodations that allow students to demonstrate their knowledge and skills without changing the content of the assessment.
The materials provide accommodations including text-to-speech/read-aloud, reading assessment content in a student's home language where appropriate, additional time, and digital accessibility tools. The materials provide guidance for teachers on implementing accommodations, including enabling text-to-speech for individual students or entire classes, reading assessment directions or problems aloud as necessary, and extending assessment time when appropriate. However, the materials provide limited guidance for teachers on determining which students would benefit from specific accommodations. The identified accommodations support access to assessments without changing the mathematical content or grade-level expectations.
Examples include:
Great Minds Digital Help Center, Assessments and Reports, Assessments, provides guidance for teachers on enabling text-to-speech for an entire class or individual students. “Enable Text-to-Speech for Assessments, Teachers can enable the text-to-speech/read-aloud feature for entire classes or for specific students. This feature allows students to have text read aloud to them when taking an assessment. Text can be read aloud for both English and Spanish assessments.” The resource provides step-by-step directions for teachers to activate the accommodation: “1. Select Assessments from the main menu. 2. Select Assessment Settings at the top right. 3. Select a class section from the list. 3. To enable text-to-speech for the entire class, click the toggle next to Text to Speech for all students. 4. To enable the option for an individual student, locate their name in the student list and toggle the setting to On. 5. In the pop-up, select Yes, Turn It On to confirm your changes.”
Grade 1-2 Implementation Guide, Assessment, Exit Tickets, provides teachers with guidance for determining when to extend the allotted time for students to complete Exit Tickets. “Exit Tickets are short, paper-based assessments that close lessons. These assessments use at least one problem, question, or writing prompt to assess whether a student has learned the basic skills and concepts needed for success in upcoming lessons. Items reflect the minimum that students must demonstrate to meet the lesson objective. You may look for evidence of the mathematical practice identified as the focus mathematical practice for the lesson in student work on the Exit Ticket. In a typical classroom, most students with basic understanding can finish within 3-5 minutes. In some settings, honoring the timeframe is more important than requiring students to finish. For example, a student’s inability to finish within 5 minutes may be valuable information. In other settings, you may extend the time to allow all students to finish as appropriate. Exit Tickets are not graded. They are paper-based so that you can quickly review and sort them. Occasionally, an alternative assessment activity may substitute for an Exit Ticket at the end of a lesson.”
Great Minds Digital Help Center, Student and Family Resources, Use Text-to-Speech Tools, provides guidance for students on using text-to-speech and screen mask tools during assessments. Students can adjust the dictation speed, text highlight color, and speech mode when using text-to-speech. The Screen Mask tool allows students to tint the page and focus on a selected portion of the assessment. “Once the text-to-speech setting has been enabled by their teacher, students can utilize text-to-speech (read aloud) and screen mask tools when taking assessments. Use the Text-to-Speech Tool, Student can utilize the text-to-speech tool to have text and image alt text read aloud to them when taking assessments.” The resource also provides directions for adjusting the available tools, including “Dictation speed: Slow, Medium, or Fast, Text highlight color, Speech mode: Choose to click or hover over the text you want read aloud” and Screen Mask settings for opacity and color.
Great Minds Digital Help Center, Assessments & Reports, Assessments, Assessment Settings, provides guidance on how to turn on tools for students when taking the digital version. “Teachers can customize various assessment and scoring settings when assigning an assessment to their class(es). To modify assessment settings, select the Advanced settings option at the bottom left of the assign window. Assessment Settings, Teachers can set a time limit for students to complete the assessment if desired. Teachers can allow access to a basic or scientific calculator tool. Teachers can allow students access to annotation tools, including a highlighter and notepad. If Allow Students to Check Answers is turned on, students can select a multiple-choice option in an assessment, select Check answer, and immediately learn whether their answer is correct or incorrect.” No specific guidance is offered as to which students would benefit from these tools being available.
Great Minds Digital Help Center, Assessments & Reports, Assessments, Customize Assessments, provides additional guidance on how to add and remove assessment items from either a printable or digital version. “Teachers and administrators can duplicate assessments from the Great Minds Library. Once an assessment has been copied, items can be added, removed, and rearranged. Additional assessment details, including title, type, and grade level, can also be modified. Copy an Assessment from the Great Minds Library: 1. Select Assessments from the main menu. 2. Select the Great Minds Library tab. 3. Locate the assessment you wish to copy in the library. 4. Click the kebab icon and select Make a copy from the drop-down menu to the right of the assessment. You can now add, remove, and rearrange items in the copied version of the assessment. Any edits to the copied assessment will not change the original assessment in the Great Minds Library. Customize Assessment: You can customize an assessment by modifying the assessment details, or by adding, removing, and/or rearranging items. Update the Assessment Details: To change the assessment title, select the pencil icon to the right of the title at the top of the page. To modify the assessment details, select the gear icon. Add Item, To add items to the assessment, select Find Items at the top of the item list. Search for items by Keyword using the keyword search at the top left. Search for items by Curriculum Attribute (Grade, Module, Lesson, Topic), Language (English or Spanish), or by Standard using the search field on the right. To filter search results, begin typing "grade", "module," "topic," "lesson," or a specific standard code. This will populate filters you can select to narrow your results. You can preview items by selecting the eye icon to the left of the item. Select items by checking the boxes to the left of the item. Select Add Item(s) to add them to the copied assessment. Once you have added all items, click the Back button at the top of the page to return to your draft. Remove and Rearrange Items: To remove items, first select them by checking the boxes to the left of each question, and then select the Remove button at the top of the list. To rearrange items, select the drag bar and drag the item to the desired position in the item list.”
Grade 3-5 Implementation Guide, Assessment, Module Assessment, provides some guidance on having problems or directions read to students as needed. “Students complete Module Assessments independently, with directions or problems read aloud as necessary. Module Assessments take up to one class period to complete in a typical setting.”
The materials provide guidance on how to implement accommodations and identify some circumstances in which they may be appropriate. However, the guidance does not consistently identify the student needs that would warrant specific accommodations or support teachers in determining which accommodations would be most beneficial for individual students.
Indicator 3o
Materials provide a range of representation of people and include detailed instructions and support for educators to effectively incorporate and draw upon students’ different cultural, social, and community backgrounds to enrich learning experiences.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 provide a range of representations of people and include detailed instructions and support for educators to effectively incorporate and draw upon students’ different cultural, social, and community backgrounds to enrich learning experiences.
Examples include:
Grade 3, Module 4, Topic D, Lesson 13, Teach Book, Learn, students solve a two-step area word problem involving a real-world situation using self-selected strategies. Teacher guidance states, “Students reason about, represent, and solve a two-step area word problem. Display the problem: Ivan washes the outsides of 5 rectangular windows. Each window is 6 feet wide and 8 feet high. What is the total area of the windows that Ivan washes? Prompt students to use the RDW process to solve the problem. Allow students to select their own solution strategies. Circulate and observe student work. Select two or three students to share their work in the next segment. Purposefully choose work that allows for rich discussion about finding large areas. The student work samples demonstrate using multiplication followed by addition and using addition followed by multiplication.” Teachers are also encouraged to adjust the problem's context to reflect students' school or community while maintaining its mathematical complexity. Universal Design for Learning: Engagement states, “Consider adjusting the problem to make it more relevant to students in your class. For example, identify items in the school or community with the dimensions and quantity in the problem and change the problem to reflect the more relevant context. When you select a different context, the units of measure could change, but the quantity 5 and the dimensions 6 by 8 should remain the same to maintain the complexity of the problem.”
Grade 4, Module 2, Topic D, Lesson 19, Teach Book, Launch, students identify and describe the area and perimeter of rectangles in real-world objects, including a raised garden bed and dump trailer. Teacher guidance states, “Students identify the areas and perimeters of rectangles in pictures of real-world objects. Display the picture of the raised garden bed. ‘Where do you see a rectangle in the picture of a raised garden bed?’ (The frame around the dirt and plants is a rectangle.) ‘How can you describe the perimeter of the raised garden bed?’ (The perimeter is represented by the wooden frame.) ‘How can you describe the area of the raised garden bed?’ (The area is represented by the inside part, where the dirt is.) ‘What would we need to know to find the perimeter of the raised garden bed?’ (We would need to know the length and width of the outside edges of the frame.) Display the picture of the dump trailer. ‘Where do you see a rectangle in this picture of a dump trailer?’ (The bottom of the trailer forms a rectangle. The sides of the trailer form a rectangle.) ‘What is the perimeter of the dump trailer represented by?’ (The perimeter is represented by the sides of the trailer.) ‘What is the area of the dump trailer represented by?’ (The area is represented by the bottom part inside the trailer, or the bed of the trailer.) ‘What would we need to know to find the area or perimeter of the dump trailer?’ (We would need to know the length and width of the bed of the trailer.)” Universal Design for Learning: Representation provides guidance for teachers to connect the contexts to students’ prior experiences with gardens and trailers. “Consider activating students’ prior knowledge of a raised garden bed and dump trailer. Ask students about their experiences working in a garden, seeing beds or planters, and the shapes they noticed. Ask students about the different types of trailers they have seen and the uses of the trailers. Consider displaying additional pictures of garden beds and dump trailers if students are unfamiliar with the contexts.”
Grade 5, Module 4, Topic E, Lesson 30, Teach Book, Learn, students draw on their personal experiences and collaborate with partners to develop word problems involving decimal operations in real-world situations. Teacher guidance states, “Students brainstorm word problem situations and develop examples for each operation. Invite students to Think–Pair–Share about real-world situations that might involve decimals. Record their ideas as they share them. Possible responses include the following. Buying items at a store, Making a recipe, Measuring ribbon, Running a race, Riding a bike, Filling containers. Invite pairs to choose one situation from the list, or any situation that they thought of that was not shared. Have pairs write one example for each operation that shows how they might use the operation in the situation.” Universal Design for Learning: Engagement encourages teachers to incorporate contexts relevant to students’ lives. “The situations presented are samples. Invite the class to brainstorm real-world situations that are relevant to their lives, which provides the opportunity to anchor instruction in contexts that are familiar and meaningful to students.” Teacher Notes further suggests, “If time allows, consider having pairs write their examples on chart paper and hang them up around the room for all students to see throughout the lesson.”
Throughout the program, illustrations of hands used for counting include different skin shades, and illustrations of students and adults represent people with different appearances and abilities.
The materials provide teachers with instructions and resources for incorporating and drawing upon students’ cultural, linguistic, family, and community knowledge and experiences during instruction. Math Past resources situate mathematics within historical and cultural contexts and provide examples of how people from different cultures and communities developed and used mathematics. The Additional Resources include a Culturally Responsive Teaching Resource with resources for teachers and leaders, including Valuing Students’ Assets and Knowledge, Creating a Culture of High Expectations for All Students, Communicating and Collaborating with Students and Families, Empowering Students as Agents of Change, and Supporting Culturally Responsive Teachers.
Examples include:
The Supporting Culturally Responsive Teachers resource provides guidance for educators to consider how culture affects communication, incorporates students’ home languages, partners with families and community organizations, and brings real-world issues that are important to students into the mathematics classroom. The resource directs educators to “Ask families about the types of community organizations they think would make good partners for the school and which issues are of concern to them.” In Valuing Students’ Assets and Knowledge, teachers are directed to acknowledge the experiences and knowledge students bring to the classroom, actively identify those assets, and connect them to new learning. The resource directs teachers to “learn about the interests and assets of students and their families.”
In Communicating and Collaborating with Students and Families, the materials provide specific guidance for incorporating students’ cultural and linguistic backgrounds into instruction. Teachers are encouraged to recognize differences in verbal and nonverbal communication styles, encourage students to use their home languages, and include families as partners in the learning process. The resource states, “In a culturally responsive classroom, teachers encourage students to use their home language and view this as an asset.” It also describes families as “respected partners who are included in the learning process and valued for the funds of knowledge they contribute.” At the lesson level, teachers receive Multilingual Learner Support margin notes, language objectives, and guidance for using strategic, flexible grouping to leverage students’ home languages and knowledge.
In Empowering Students as Agents of Change, the materials direct teachers to learn about students’ cultural, linguistic, and academic assets and incorporate real-world issues that matter to students into mathematics instruction. The resource states, “As teachers, it's important we take time to learn about students in and out of school, including their cultural, linguistic, and academic assets.” Teachers are also directed to use Data Talks, Data Investigations, and everyday situations in word problems to connect mathematics to issues in students’ schools and communities. These resources provide opportunities for students to use mathematics to investigate issues that matter to them, consider how decisions affect their communities, and propose actions or solutions.
Indicator 3p
Materials provide supports for different reading levels to ensure accessibility for students.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 partially provide support for different reading levels to ensure accessibility for students.
The materials identify strategies for reducing reading barriers while maintaining access to grade-level mathematics, including wordless context videos, picture supports, vocabulary supports, familiar phrasing, and connections among visual, physical, and oral representations.
The Grade 3-5 Implementation Guide, Lesson Facilitation, Readability states, “A student’s relationship with reading should not affect their relationship with math. All students should see themselves as mathematicians and have opportunities to independently engage with math text. Readability and accessibility tools empower students to embrace the mathematics in every problem. Lessons are designed to remove reading barriers for students while maintaining content rigor. Some ways that Eureka Math² clears these barriers are by including wordless context videos, providing picture support for specific words, and limiting the use of new, non-content-related vocabulary, multisyllabic words, and unfamiliar phonetic patterns.”
Examples include:
Grade 3, Module 4, Topic D, Lesson 13, Teach Book, Learn, use a visual to access the word problem before interpreting the situation mathematically. Teacher Note states, “A context video for this word problem is available. It may be used to remove language or cultural barriers and encourage student engagement. Before providing the problem to students, consider showing the video and facilitating a discussion about what students notice and wonder. This supports students in visualizing the situation before being asked to interpret it mathematically.”
Grade 4, Module 5, Topic A, Lesson 2, Teach Book Learn, receive vocabulary support to distinguish and make sense of mathematical terminology. Teacher Note states, “The term decimal is sometimes used as a shortened way to refer to a decimal point or to a number written in decimal form. Model precision by using the more specific terms, decimal point and decimal form, and support students as they make sense of these terms with familiar phrasing.”
Grade 5, Module 4, Topic B, Lesson 9, Teach Book, Fluency, students count decimal numbers using different mathematical language to express tenths and hundredths. Teacher Note states, “Students may count by tenths and hundredths in many ways. Choose one way for students to count decimal numbers during the activity. Consider one of the following ways: Zero, zero and one tenth, …, zero and nine tenths, one; Zero, zero point one, …, zero point nine, one; Zero, point one, …, point nine, one.”
Indicator 3q
Manipulatives, both virtual and physical, are accurate representations of the mathematical objects they represent and, when appropriate, are connected to written methods.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 meet expectations for providing manipulatives, both virtual and physical, that are accurate representations of the mathematical objects they represent and, when appropriate, are connected to written methods.
Each lesson includes a list of materials for the teacher and the students. As explained in the Implementation Guides, Lesson Overview, “Materials lists the items that you and your students need for the lesson. If not otherwise indicated, each student needs one of each listed material.”
Examples include:
Grade 3, Module 1, Topic A, Lesson 1, Teach Book, Lesson at a Glance, Materials state, “Teacher: 100-bead rekenrek, Color tiles, plastic, 1 inch (60–150), Interlocking cubes, 1 cm (100), Computer or device,* Projection device*, Teach book*, Students: Color tiles, plastic, 1 inch (60–150 per student pair), Interlocking cubes, 1 cm (60–150 per student pair), Organizational tools, Dry-erase marker*, Eraser*, Learn book*, Pencil*, Personal whiteboard*, Personal whiteboard eraser*, *These materials are only listed in lesson 1. Ready these materials for every lesson in this module.” In Fluency, the materials are referenced in the Teach book, “Students count by tens in unit and standard form to develop an understanding of multiplication. Show students the rekenrek. Start with all the beads to the right side. ‘Say how many beads there are as I slide them over. The unit is 10. In unit form, we say 1 ten. Say 10 in unit form.’ Slide the second row of beads all at once to the left side. ‘How many beads are there now? Say it in unit form.’ Continue sliding over each row of beads all at once as students count. Slide all the beads back to the right side. ‘Now let’s practice counting by tens in standard form. Say how many beads there are as I slide them over. Let’s start at 0. Ready?’ Slide over each row of beads all at once as students count.”
Grade 4, Module 5, Topic A, Lesson 2, Teach Book, Learn, Lesson at a Glance, Materials state, “Teacher: Meter stick. Student: Tenths in Decimal Form and Fraction Form (in the student book) Scissors.” In Learn, the materials are referenced in the Teach book, “Students decompose 1 meter and write tenths in decimal form and fraction form. Trace along the edge of a meter stick to create a number line with a length of 1 meter. Draw and label tick marks to represent 0 and 1. ‘Let’s represent tenths another way. How can we use the meter stick to partition the number line into tenths?’”
Grade 5, Module 3, Topic A, Lesson 1, Teach Book, Launch, Lesson at a Glance, Materials state, “Teacher: Personal whiteboard eraser* These materials are only listed in lesson 1. Ready these materials for every lesson in this module. Student: Centimeter cubes (12), Dry-erase marker, Learn book*, Pencil*, Personal whiteboard*, Personal whiteboard eraser* *These materials are only listed in lesson 1. Ready these materials for every lesson in this module.” In Launch, the materials are referenced for use. “Students use centimeter cubes to find fractional units of a set. Distribute 12 cubes to each student and ask them to take out their whiteboards. Display the problem. Mr. Perez has 12 eggs. He uses \frac{1}{3} of the eggs to make a cake. How many eggs does Mr. Perez use to make the cake? Invite students to turn and talk about what they notice about the problem and what the problem asks them to find. Direct students to use the cubes to solve the problem. Circulate and observe student work. Allow students the opportunity to struggle productively. They might not find the answer.”
Criterion 3.3: Intentional Design
Materials include a visual design that is engaging and references or integrates digital technology, when applicable, with guidance for teachers.
The materials reviewed for Eureka Math2 Grade 3 through Grade 5 include or reference digital technology that provides opportunities for teachers and/or students to collaborate with each other, when applicable. The visual design supports student engagement with the content and is clear and organized without being distracting. The materials include or reference digital tools that facilitate collaboration among teachers or students. The materials partially integrate technology, including interactive tools, virtual manipulatives, and dynamic mathematics software, to engage students with grade-level standards.
Indicator 3r
Materials integrate technology such as interactive tools, virtual manipulatives/objects, and/or dynamic software in ways that engage students in the grade-level/series standards, when applicable.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 partially integrate technology such as interactive tools, virtual manipulatives/objects, and/or dynamic mathematics software in ways that engage students in the grade-level standards, when applicable. Teachers can utilize interactive tools to engage students in grade-level content.
According to the Instructional Design & Curriculum Components, “The digital platform provides seamless digital access to items in Teach, Learn, and Apply. It also includes lesson slides, videos, digital interactives, assignments and assessments, implementation videos, asset-based teaching supports, and data science projects and activities.”
The Instructional Design & Curriculum Components, Building Data Literacy, states, “Students live in a data-rich society. Incorporating elements of data science into mathematics instruction helps students develop crucial data literacy skills. Students with strong data literacy skills build knowledge by using data to interpret their world, make connections across content areas, effectively communicate their findings, have increased access to job opportunities, and use data to understand the world and impact their communities. Eureka Math² includes two products designed to work together, Data Talks and Data Investigations. Data Talks give students short, frequent exposure to data while Data Investigations provide time for students to explore data in greater depth.”
The Instructional Design & Curriculum Components, Research-Based, Multimodal, Terminology Support, states, “Lessons invite students to engage with concepts through mathematical discussions and experiences, such as digital interactives, manipulatives, or math language routines, before they learn mathematically precise terminology for the concept.”
The materials provide digital interactives within the Digital Platform; however, the materials do not provide student-facing data collection or modeling tools. Digital interactives are primarily designed for teacher-facilitated use, although teachers can send interactive slides to student devices. The Digital Platform states, “Lessons that include digital interactives are authored so that while you demonstrate the digital interactive, students engage with the demonstrations as a class. Eureka Math² digital interactives help students see and experience mathematical concepts interactively. You can send slides to student devices in classroom settings where it feels appropriate to do so. Use Teacher View to present, send slides to students, monitor student progress, and create student discussions. If you send interactive slides to students from this view, you can choose to view all students’ screens at once or view each student’s activity individually.”
Digital tools support student engagement in mathematics. Materials incorporate digital interactives and context videos throughout the curriculum. In Module Resources, Instructional Design & Curriculum Components, Digital Resources, “The digital platform provides seamless digital access to items in Teach and Learn. It also includes lesson slides, videos, digital interactives, assignments and assessments, implementation videos, asset-based teaching supports, and data science projects and activities.” Digital resources include fluency activities, videos, teacher-led interactives and demonstrations, images and text from Teach or Learn, and pages from Learn, including Classwork, removables, Problem Sets, and Exit Tickets.
The digital materials are fixed in format and cannot be customized for local use.
Indicator 3s
Materials include or reference digital technology that provides opportunities for teachers and/or students to collaborate with each other, when applicable.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 include or reference digital technology that provides opportunities for teachers and/or students to collaborate with each other, when applicable.
Great Minds Digital Help Center, Curriculum & Instruction, Navigation, provides a Teacher Platform Overview that describes the digital resources available to teachers and methods for sharing resources with students. “Resources, Teachers have access to curriculum materials and resources for all Great Minds products licensed to their organization. Select a grade level at the top left. Navigate to a specific module and other resource categories using the tabs. Drill down into the selected module using the drop-down menus. You can download individual resources from the resource card, or you can select a resource to preview it. When viewing an individual resource, teachers can: Navigate to other resources in the section using the Next and Previous arrows. Download or print the resource using the buttons at the top left. Use the language drop-down to access the Spanish version of the resource (if available). PDF resources can be annotated using the in-platform annotation tools. Student-facing resources can be shared with students in multiple ways: Copy the shareable link to send to students or embed in an LMS, Share the resource to Google Classroom, Assign the resource to students in Great Minds.”
The Teacher Platform Overview also describes reporting features available to teachers: “Reports: In Reports, teachers can access visual assessment reports for their classes. For more information on each type of report, see the below articles: Student Report, Assessment Report, Class Standards Report, Single Standards Report.”
The digital platform provides mechanisms for teachers to distribute resources and assignments to students and review student assessment information. However, the evidence does not demonstrate that teachers and students or students and other students use digital technology to communicate, jointly complete mathematical work, exchange mathematical thinking or feedback, or otherwise collaborate with each other.
The digital technology supports student-to-student and teacher-to-student collaboration.
Indicator 3t
The visual design (whether in print or digital) supports students in engaging thoughtfully with the subject, and is neither distracting nor chaotic.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 have a visual design (whether in print or digital) that supports students in engaging thoughtfully with the subject, and is neither distracting nor chaotic.
The materials use a consistent design across modules, topics, and lessons, including recurring lesson structures, icons, color coding, headings, and organizational features. Student materials use consistent font sizes, placement of directions, and designated space for students to show their mathematical thinking. Printable Student Task Statements, Assessment PDFs, and Learn books provide space for students to record calculations and responses. Teacher materials organize content by module, topic, lesson, and lesson component and use consistent formatting and navigation features.
According to the Grade 3–5 Implementation Guide, visual design includes:
Lesson Overview states, “Each lesson begins with two pages of information to help you prepare to teach the lesson. Language Objectives describe the primary language domain of each lesson (reading, writing, speaking, or listening). They also describe the modes of communication (collaborative, interpretive, or productive) and any math language that students will use during the lesson. Key Questions help focus your instruction and classroom discourse. Achievement Descriptors (ADs) are standards-aligned descriptions that detail what students should know and be able to do based on instruction. The number of ADs addressed in each lesson varies depending on the content. Turn to the Resources section at the end of the Teach book to see the proficiency indicators for each AD. Proficiency indicators help you assess your students’ level of proficiency. The Lesson at a Glance is a snapshot of the lesson framed through what students should know, understand, and do while engaging with the lesson. It includes information about the tools, representations, and terminology used in the lesson. The Agenda shows the sequence and recommended time length of the sections of the lesson. Materials lists the items that you and your students need for the lesson. Lesson Preparation provides guidance about materials that need to be created, assembled, or placed in advance.”
Lesson Structure states, “Each lesson is structured in four sections: Fluency, Launch, Learn, and Land. Lessons are designed for one 60-minute instructional period.” Lessons consistently present Fluency, Launch, Learn, and Land in the same sequence.
Visual Design states, “In the Teach book, color coding and other types of text formatting are used to highlight facilitation recommendations and possible statements, questions, and student responses. These are always suggestions and not a script. Each section includes a bold line of text that gives the purpose for that section. These purpose statements, taken together, support the overall objective of the lesson. Dark blue text shows suggested language for questions and statements that are essential to the lesson. Light blue text shows sample student responses. Text that resembles handwriting indicates what you might write on the board. Different colors signal that you will add to the recording at different times during the discussion. Bulleted lists provide suggested advancing and assessing questions to guide learning as needed.”
Inside Learn, “Learn is students’ companion text to the instruction in Teach. It contains all the pages your students need as you implement each lesson. The components that go with each lesson are indicated by icons in the student book. The magnifying glass icon indicates a lesson page that students use during the guided or directed portion of the lesson. The gears icon indicates the Problem Set. This is a carefully crafted set of problems or activities meant for independent practice during the lesson. Items from the Problem Set may be debriefed in Land, or you may use the items as formative assessment or for deeper discussion about a specific aspect of the instruction. An orange bar on the side of a page indicates a removable, a student page that should be removed from the Learn book. A removable may be used inside a personal whiteboard so students can practice skills several times in different ways, or it may be cut, assembled, or rearranged for an activity during a lesson or across multiple lessons.”
Images, graphics, and mathematical models communicate information and support student understanding of mathematical concepts. Each module includes a table of contents that identifies topics and lessons by page number and uses bold, orange text to distinguish sections. Module overviews include visuals of sample student work, manipulatives, or mathematical representations used within the topics. Lessons also include visuals that correspond to the mathematical content.
For example, Grade 3, Module 5, Module Overview, Topic C, includes a double number line labeled with fractions with a denominator of 8 that corresponds to students’ work representing and comparing fractions on a number line. The overview states, “Fractions on the Number Line Students continue to formalize their understanding of fractions as numbers by representing fractions from 0 to 1 on a number line. They partition number lines with fraction tiles, and they compose and decompose 1 whole by using strategies similar to those used with number bonds and tape diagrams in topic B. Students relate a fraction’s value to its size, its location on a number line, and its distance from 0 to find pairs of equivalent fractions. They generalize their understanding of fractions on a number line to build a ruler that they use to measure lengths within fractions of an inch and to create line plots representing fractional length data.” Module overviews across the grade band use similar structures to pair descriptions of mathematical content with corresponding visuals and representations.
Student materials use consistent organizational features. Each Learn book begins with a table of contents that identifies the topics and lessons within the module. A What’s Included section describes the recurring components of the Learn resource and includes visuals identifying these components. Grade 4, Learn, Module 6, What’s Included, states, “Welcome to Learn, students’ companion text to the instruction in Teach. This resource contains all the pages that students need, including in-class work pages, glossaries, and opportunities for practice. Lesson pages needed during the lesson are labeled by lesson number and include learning outcomes. Pages that include an orange bar are meant to be separated from the book and used during class. The Problem Set, which follows the new learning of the lesson, offers daily independent practice with problems organized from simple to complex for easy differentiation. An Exit Ticket is a brief, formative assessment of key learning in the lesson. The back of each Exit Ticket includes space for students to reflect on their understanding of the day’s objective. Spiral Review reinforces skills and concepts through distributed and interleaved practice.”
Each Learn book also includes a Terminology section with definitions, corresponding visuals, and lesson references for mathematical terms introduced within the module. For example, Grade 4, Learn, Module 6, Terminology, states, “These terms are introduced in the module. Use the blank space to make notes and drawings. cup A cup (c) is a unit for measuring liquid volume. 2 cups equal 1 pint. A small school milk carton holds 1 cup. (Lesson 20).” An accompanying visual shows a small milk carton to represent the unit of measure.
Indicator 3u
Materials provide teacher guidance for the use of embedded technology to support and enhance student learning, when applicable.
The materials reviewed for Eureka Math² Grade 3 through Grade 5 provide teacher guidance for the use of embedded technology to support and enhance student learning, when applicable.
Eureka Math² integrates digital resources with lesson materials and provides point-of-use guidance for their use. Teacher guidance identifies lesson-specific digital interactives and explains how teachers can use the tools to support students in representing mathematical ideas, exploring mathematical relationships, identifying patterns, explaining their thinking, and solving problems.
Examples include:
Grade 3, Module 3, Topic B, Lesson 8, Teach Book, Learn, Teacher Note, provides guidance for using the Associative Property Arrays digital interactive to support students in visually decomposing quantities. “The digital interactive Associative Property Arrays supports students breaking apart a quantity visually. Consider allowing students to experiment with the tool individually or demonstrating the activity for the whole class.”
Grade 4, Module 2, Topic C, Lesson 14, Teach Book, Launch, directs teachers to use the Distributing Pencils digital interactive to support students in representing division through decomposing units. Teachers “open and display the Distributing Pencils digital interactive” and present a problem in which a principal distributes 1 case of pencils, 3 boxes of pencils, and 6 individual pencils equally among 4 teachers. Teachers use the interactive to decompose 1 case into 10 boxes and then decompose a remaining box into 10 individual pencils as students determine how the pencils can be distributed equally. Students turn and talk throughout the demonstration to explain how the quantities should be decomposed and distributed.
Grade 5, Module 5, Topic A, Lesson 1, Teach Book, Learn, guides teachers to use the Geometry World: Side Length Explorer digital interactive to support students in investigating relationships among the angle measures of quadrilaterals. Teachers “open and display the Geometry World: Side Length Explorer digital interactive,” display a quadrilateral, and have students discuss what they notice about its angles. Teachers adjust the vertices to demonstrate that “the 4 angle measures in a quadrilateral always sum to 360°.” Students then Think–Pair–Share about the relationship between the angles of the quadrilateral and the degrees in a circle and use the relationship to determine whether the sum of the angle measures is a property of quadrilaterals.
The Great Minds Digital Help Center also provides guidance for teachers on accessing and implementing student-facing digital resources. Teachers can assign PDFs and videos to a class or individual students, provide instructions, determine how students submit work, and review student submissions. Teachers can also copy direct links to student-facing resources for use in other digital systems.
The Grade 3-5 Implementation Guide provides additional guidance for implementing digital resources and identifies virtual manipulatives, how-to videos, downloadable activities, and assessment and reporting resources available to support instruction.