3rd Grade - Gateway 1
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Focus & Coherence
Gateway 1 - Partially Meets Expectations | 57% |
|---|---|
Criterion 1.1: Focus | 2 / 2 |
Criterion 1.2: Coherence | 0 / 4 |
Criterion 1.3: Coherence | 6 / 8 |
The instructional materials reviewed for Grade 3 partially meet the expectations for focus on major work and coherence. The instructional materials do not meet the expectations for focus due to not spending a majority of class time on major work. The instructional materials partially meet the expectations for coherence, and they show strengths in having an amount of content that is viable for one school year and fostering coherence through connections within the grade.
Criterion 1.1: Focus
The instructional materials reviewed meet the expectation for not assessing topics before the grade-level in which the topic should be introduced. Overall, there are assessment items that align to topics beyond Grade 3, but these items could be modified or omitted without affecting the underlying structure of the materials.
Indicator 1a
The instructional materials reviewed for Grade 3 meet the expectations for assessing grade-level content. Most of the assessments include material that is appropriate for Grade 3. In the instances where material is above grade-level, the material could easily be omitted or modified by the teacher to assess the grade-level standards being addressed. Probability, statistical distributions, similarity, transformations and congruence do not appear in the assessments.
In the teacher’s edition, assessments for each unit are listed including portfolio opportunities recommending which student work would be appropriate. Assessments are found in the Assessment Sourcebook.
Content from future grades is introduced occasionally on Grade 3 assessments. These items could easily be modified to stay on grade-level.
- Unit 7 Quiz 2 asks students to add 3 digit numbers that go beyond 1,000 (3.NBT.2 calls for students to fluently add and subtract within 1000). “Three apples have a mass of 880 grams. Two plums have a mass of 375 grams. What is the total mass of these 5 pieces of fruit? A. 1,155 grams B. 1,250 grams C. 1,255 grams D. 1,265 grams”
- Unit 7 in the Solving Addition and Subtraction Problems assessment, found in the Assessment Sourcebook, asks students to add decimal monetary amounts (5.NBT.B). This assessment could be removed.
Criterion 1.2: Coherence
Students and teachers using the materials as designed devote the large majority of class time in each grade K-8 to the major work of the grade.
The instructional materials reviewed do not meet the expectation for students and teachers devoting the large majority of class time to the major work of the grade when the materials are used as designed. Overall, the materials do not spend at least 65% of class time on the major work of Grade 3.
Indicator 1b
Instructional material spends the majority of class time on the major cluster of each grade.
The instructional materials reviewed for Grade 3 do not meet the expectations for spending the majority of class time on the major clusters of the grade. Overall, approximately 63 percent of class time is spent on major work of the grade.
The instructional materials are separated into eight units. Each unit is composed of two, three, or four investigations, and each investigation is divided into sessions. The Implementing Investigations guide states in Part 4 (Classroom Routines) within the Overview that each session includes a Classroom Routine activity that is “introduced as a session activity and are then used outside of math time (e.g., during morning meeting, just before or after lunch or recess, or at the beginning or end of the day) or integrated into the math lesson as the first 10 minutes of a 70-minute math block.” The Ten-Minute Math activity provides practice with current skills or review of previously learned skills. Each session requires sixty minutes. Three perspectives were used when calculating major work of the grade: number of investigations, number of minutes (including Ten-Minute Math), and number of sessions (excluding Ten-Minute Math).
- Approximately 15 of the 25 investigations focus on major work of the grade. This represents approximately 60 percent of the investigations.
- If the Ten-Minute Math activity times are added into the Session minutes, approximately 6,060 of the minutes focus on major work of the grade. This represents approximately 60 percent of the minutes.
- Approximately 90 of 144 sessions focus on or support the major work of the grade. This represents approximately 63 percent of the sessions.
The third perspective, number of Sessions, is the most reflective of the instructional materials because it is based on the Sessions which includes the instructional activities, review, and practice but does not include the Ten-Minute Math activity that is done outside of math time. As a result, approximately 63 percent of the materials focus on major work of the grade.
Criterion 1.3: Coherence
Coherence: Each grade's instructional materials are coherent and consistent with the Standards.
The instructional materials reviewed for Grade 3 partially meet the expectations for being coherent and consistent with the Standards. The instructional materials show strength in having an amount of content that is viable for one school year, but due to not always identifying work that is off grade-level, the materials are not always consistent with the progressions in the Standards. The materials do foster coherence through connections within the grade, but few of those connections are between major work of the grade and supporting work.
Indicator 1c
Supporting content enhances focus and coherence simultaneously by engaging students in the major work of the grade.
The instructional materials reviewed for Grade 3 partially meet expectations that supporting content enhances focus and coherence simultaneously by engaging students in the major work of the grade. Supporting standards are not always used to support major work of the grade and often appear in lessons with few connections to the major work of the grade.
Although some attempts to connect supporting work to major work are made, students can often complete problems aligned to supporting work without engaging in the major work of the grade.
- In Unit 2 Session 1.5 on Student Activity Book page 82, students answer problems about paper airplanes using a scaled pictograph. The questions connect supporting work (3.MD.3) with major work of the grade (3.OA.A and 3.OA.D). However, in Unit 2 Session 5, students make a scaled pictograph to represent data about the favorite sports of students. Student Activity Book page 81 states that students should use their pictographs to answer questions; however, students have the numbers represented in the pictograph listed in table form. As a result, the questions that could require students to engage in the major work of multiplication (3.OA.A) can instead be answered with subtraction (1.OA.1). Also, in Unit 2 Section 1.4 students solve problems with scaled bar graphs, but the problems require students to read the graph, add numbers, or subtract numbers, which are not major work of Grade 3.
- Unit 4 Investigation 3 focuses on standard 3.G.1. Sessions 3.1 and 3.2 require students to build and identify triangles; these Sessions are below grade-level and not connected to major work of Grade 3. Sessions 3.3 and 3.4 focus on 3.G.1, but no connection to major work of the grade is made. In Session 3.5, students continue to work with standard 3.G.1. Session 3.5 includes one assessment problem that has alignment to the major work standard 3.MD.7d. The one assessment problem (page A46 of the Assessment Sourcebook) requires students to find the area of a shape. The Sessions in Unit 4 Investigation 3 do not clearly connect the supporting work standard 3.G.1 to the major work of the grade.
Occasionally supporting standards are used to support the major work of the grade.
- In Unit 6, materials aligned with the supporting standard 3.G.2 support students developing understanding of fractions, 3.NF.A. In Session 1.2 students make and label fractions sets and consider whether two differently shaped sixths of the same whole are equal. In Session 1.4 students make one whole with combinations of halves, thirds, and sixths by using pattern blocks. In Sessions 1.7 students share brownies to identify fractional parts and fraction expressions.
Indicator 1d
The amount of content designated for one grade level is viable for one school year in order to foster coherence between grades.
The instructional materials reviewed for Grade 3 meet the expectations for the amount of content being viable for one school year.
- The instructional materials are divided into 8 units that have a total of 144 sessions.
- Each session is designed to be completed in 60 minutes. Each session is accompanied by a Ten-Minute Math activity that is designed to be completed in 10 minutes outside of math time.
- Each unit consists of 2-5 investigations. Each investigation ranges from 4-9 class sessions.
- Each unit takes between 2.5 to 5.5 weeks to complete according to the “Grade 3 Curriculum Units and Pacing Chart” on page 9 of the Implementing Investigations in Grade 3 guide. Each unit includes an additional 2.5 days beyond the days required to finish the sessions. These days could be used to complete the Intervention, Practice, and/or Extension activities that are included at the end of each investigation.
- These instructional materials include approximately 164 days.
Indicator 1e
Materials are consistent with the progressions in the Standards i. Materials develop according to the grade-by-grade progressions in the Standards. If there is content from prior or future grades, that content is clearly identified and related to grade-level work ii. Materials give all students extensive work with grade-level problems iii. Materials relate grade level concepts explicitly to prior knowledge from earlier grades.
The materials reviewed for Grade 3 partially meet the expectations for being consistent with the progressions in the Standards. In general, the materials develop according to the grade-by-grade progressions in the Standards, but content from future grades is not clearly identified. The materials provide extensive work with grade-level problems for most standards, but the materials do not relate grade-level concepts explicitly to prior knowledge from earlier grades.
The materials develop according to the grade-by-grade progressions in the Standards, but content from future grades is not clearly identified. Examples of unclear identification include:
- In Unit 2 students work with line plots. Questions guide students to discuss the shape of the data. The materials use terms like range, mode, and outliers, which are more closely aligned to 6.SP.B.
- In Unit 4 Session 2.5 students are finding the area of irregular shapes (6.G.1).
- In Unit 7 Session 2.4 students are asked to fluently add beyond 1000. The 3rd grade standard is for students to fluently add within 1000. In Session 3.6 students are asked to add and subtract monetary amounts in dollars and cents such as in the student activity book page 455 when students are asked how much change from various amounts ($0.47 from $1.00, $3.18 from $5.00, etc). The above-grade level content in these sessions is not identified as such and is treated as on-grade level.
The materials often give all students extensive work with grade-level problems.
- The materials have different types of practice for students during each lesson. There are Teaching Resources in the Resource Masters and Activities in the Student Activity Book which are both aids during lessons. There are Daily Practice and Homework pages in the Student Activity Book which are indicated to be session follow-ups that review and practice grade-level content.
- Recommendations for differentiation allow students to primarily work with grade-level tasks.
- The materials give students extensive work with most domains. However, 3.NF is found in Unit 6 in 13 sessions. Of these 13 sessions, eight sessions teach fractions as a part of an object or shape, three sessions demonstrate fractions on a number line, and two sessions ask students to represent fractions by drawing shape models. These sessions may not allow all students to develop understanding of fractions as numbers. 3.MD.A, tell time to the nearest minute and measure time intervals in minutes, is found in 19 Ten-Minute Math activities which may not provide enough explicit instruction or extensive practice with measuring time in intervals for all students.
The materials do not consistently relate grade-level concepts explicitly to prior knowledge from earlier grades. The scope and sequence found in the Implementing Investigations book gives some limited information relating to knowledge from earlier and future grades by listing major topics and which units in prior and future grades address those topics. Each unit has a “Connections: Looking Back” section at the beginning of the unit. Several units specifically refer to work from prior grades without providing explicit connections to specific standards.
- Unit 1 specifically says the unit builds on the work done in K-2 as students use knowledge of counting groups to work with equal-sized groups and rectangular arrays leading to an understanding of multiplication and division.
- Unit 2 describes how students will use learning from K-2 to represent data on bar and picture graphs with more than one-unit scales and on line graphs.
- Unit 3 states the unit builds on K-2 work with an understanding of place value to 1000, operations of addition and subtraction, and the properties of operations along with fluency in addition facts within 20 and adding and subtracting within 100.
- Unit 4 “builds on the work students have done in previous grades” in understanding the importance of standard units of measure and familiarity with measurement tools.
- Unit 6 refers back to work done in Grade 2 with understanding fractions and fraction notation and the idea that fractions represent part of a whole.
Indicator 1f
Materials foster coherence through connections at a single grade, where appropriate and required by the Standards i. Materials include learning objectives that are visibly shaped by CCSSM cluster headings. ii. Materials include problems and activities that serve to connect two or more clusters in a domain, or two or more domains in a grade, in cases where these connections are natural and important.
The instructional materials reviewed for Grade 3 meet the expectations for fostering coherence through connections at a single grade, where appropriate and required by the Standards.
The materials begin each investigation with a planner that lists objectives for each session, and in the session materials, Math Focus points are listed at the beginning of each session. The instructional materials include objectives and Math Focus points that are visibly shaped by the CCSSM cluster headings for Grade 3.
- In Unit 1 Session 1.1 the Math Focus Points are “understanding multiplication as combining equal groups” and “writing, representing, and solving multiplication problems in context.” These are visibly shaped by cluster 3.OA.A, represent and solve problems involving multiplication and division.
- In Unit 3 Session 4.3 in Math Workshop students work on a set of activities that involve finding the difference between 2-digit and 3-digit numbers under 200. They focus on the strategy of using 100 as a landmark number for finding the difference between these numbers (3.NBT.A).
- In Unit 6 Session 1.5 students represent halves, fourths, eighths, thirds, and sixths on a number line and discuss fractions equivalent to ½ and ⅓. This session is visibly shaped by cluster 3.NF.A, develop understanding of fractions as numbers.
The instructional materials include problems and activities that connect two or more clusters in a domain or two or more domains.
- Unit 5 Session 3.3 connects clusters 3.OA.A, 3.OA.B, and 3.OA.D as students solve multi-step contextual problems involving multiplication and addition.
- Unit 5 Session 1.3 connects 3.OA.A and 3.OA.D as students use cube trains to write equations to represent multiples and non-multiples.
- Unit 5 Session 2.1 connects 3.OA.A and 3.MD.C as students work with arrays and multiplication facts.