Overview Link to this section
| Mathematics* | 50-70 mins every day |
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| MORNING Routines | 5-10 mins every day. May or may not be connected to the lesson |
| Lesson ACTIVITIES | 50 mins (minimum) every day |
| Math CENTERS | 15-25 mins, within the lesson (K-1); Addition to Core lesson time (3-5) |
*The components listed may be taught at different times of the day, aside from K-1 Centers that are within the lesson (i.e. Extend your Morning Meeting to include daily routines).
Priority Standards Link to this section
What students will know, what students will do, and what thinking skills students will develop to apply and transfer mathematical understandings that endure within the discipline, leverage deeper understandings, and/or support readiness for success at the next grade level.
In Second Grade focus on these critical areas:
Instruction: Signature Elements Link to this section
Below are signature elements of SFUSD Math instruction that students should experience regularly throughout Kindergarten as they develop as mathematicians.
Materials
Below are items you should have to support your students' Math instruction. If you are missing anything from the list, please first contact your site administrator or designated support. If they are unable to resolve the issue promptly, please contact your site’s liaison from the C&I Math Department.
Student Classwork and Homework booklets are centrally printed and provided by the SFUSD Math Department. Here are PDFs of the Student Pages.
Manipulatives have already been provided to each site and should remain with the classroom. Here is a list of manipulatives for each grade Pre-K through 5.
Units
Unit Design
SFUSD units are designed around four tasks. These tasks offer all students opportunities to engage in meaningful and rigorous mathematics that allow for the development of the Standards for Mathematical Practice. These tasks give information about how students are learning the core concepts and skills of the unit.
All tasks are used for formative assessment—gathering information about what students know and are able to do—but these tasks are not tests. The Entry, Apprentice, and Expert Tasks allow for student collaboration and individual accountability without being graded based on an expectation of mastery. The Milestone Task can be used as an individual assessment for grading students.
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- Entry Task: What do you already know?
- Apprentice Task: What sense are you making of what you are learning?
- Expert Task: How can you apply what you have learned so far to a new situation?
- Milestone Task: Did you learn what was expected of you from this unit?
Units
| Unit | Description | Orientation | |
|---|---|---|---|
| The first week of school is focused on setting up the heterogeneous classroom and culture for the year and developing routines that support the development of the Standards for Mathematical Practice. | |||
| A collection of objects can be put into equal groups of 2s, 5s, and 10s. Coins come in denominations of 1¢ (penny), 5¢ (nickel), 10¢ (dime), and 25¢ (quarter). | Unit 2.1 Orientation | ||
| Lengths can be estimated, measured, and compared using inches, feet, centimeters, or meters. The longer the unit of measure, the fewer units it takes to measure an object. | Unit 2.2 Orientation | ||
| Numbers can be combined by thinking about the values of their digits, combining tens with tens and ones with ones, and sometimes composing 10 ones into 1 ten. | Unit 2.3 Orientation | ||
| Time can be expressed using different units that are related to each other. Telling time requires an understanding of the relationship between minutes and hours. | Unit 2.4 Orientation | ||
| Numbers can be subtracted by thinking about the values of their digits, subtracting tens from tens and ones from ones, and sometimes decomposing 1 ten into 10 ones. | Unit 2.5 Orientation | ||
| Real-life situations can be represented by addition and subtraction equations with unknowns in any position. We can solve them using understanding of place value and the meaning of operations. | Unit 2.6 Orientation | ||
| Just as 10 ones make 1 ten, 10 tens make 1 hundred, and 10 hundreds make 1000. Counting, writing, and comparing numbers greater than 100 requires understanding of the value of each place. | Unit 2.7 Orientation | ||
| Numbers can be added and subtracted by thinking about the values of their digits. When adding or subtracting three-digit numbers, one adds or subtracts hundreds and hundreds, tens and tens, ones and ones; and sometimes it is necessary to compose or decompose tens or hundreds. | Unit 2.8 Orientation | ||
| Shapes can be described uniquely by their attributes, such as the size and shape of their sides and angles. Shapes can be composed and decomposed to make new shapes. | Unit 2.9 Orientation | ||
| Two-step problems involving adding to, taking from, joining, separating, and comparing can be solved with addition and/or subtraction. | Unit 2.10 Orientation | ||
| Categorical and numerical data can be collected, recorded, and organized. There are various ways to represent, display, describe, and interpret data using tables and graphs. | Unit 2.11 Orientation |
Lesson Structure and Core Math
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LAUNCH |
The launch of a lesson or task is a brief hook that might relate to previous learning, establish an inquiry question, or connect to real-world situations or interests. It will also support students to understand what is being asked of them, which may include guidance on the use of materials such as manipulatives. |
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Key Questions How can you connect to students' interests/lives (hook)? |
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EXPLORE |
During the Explore part of a lesson or task, students carry the cognitive load. Students experiment together with the most important math of each unit to develop, deepen and secure their mathematical understanding. Students represent their thinking by using numbers, words, pictures, and/or visuals; an example of a visual representation would be an array or a number line. Students are talking throughout this part of the lesson and build on each other’s ideas and questions. The Explore often includes a math game. |
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Key Questions What are students doing? What work do you want to highlight? What does their work show about what they understand? What language are the students using to describe their work? |
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SUMMARIZE |
During the Summarize part of a lesson or task, the teacher facilitates a conversation where students share what they have learned related to the core math. They notice and name similarities, differences, or connections across several different pieces of math work. A summary often, but not always, includes routines for consolidation of learning, such as a gallery viewing or individual reflection in a notebook. |
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Key Questions How will you sequence the work to elicit peer-to-peer academic discourse?
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Planning Guide
This calendar is intended as an instructional guide to help with year-long planning. There is no expectation that you teach a particular lesson on a particular day. Each unit is set within a “window” of time that gives you some flexibility.
Reflection Questions Link to this section
- How are students' developmental needs, communities, and experiences being reflected and honored, or how could they be?
- What opportunities do you see for developing equitable access & demand, inquiry, collaboration, and assessment for learning?
- What are the implications for your own practice? What strengths can you build upon? What will you do first?
Want More?
Standards
More Resources
- The SFUSD Math Core Curriculum Second-Grade Overview includes the priority standards, the scope and sequence of units and standards, the unit design, class norms, key instructional strategies, and icons used throughout the curriculum to support planning.
- Assessment resources (in addition to the embedded formative assessment in the Core Curriculum)
Contact the Math Team:
This page was last updated on July 20, 2025
