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What do you notice?
What do you wonder?
What's Behind My Back Stage 1 Recording Sheet
The purpose of this activity is for students to learn Stage 1 of the What’s Behind My Back? center. Students find multiple decompositions of a number. Students begin with a tower of connecting cubes. One student breaks the tower into 2 parts and shows the parts to their partner. Their partner finds and states the number of cubes in each of the 2 parts. Each partner represents the 2 parts on their recording sheet by coloring the connecting cubes and writing an expression. It may be helpful to give each group of students a single color of connecting cubes so the color of the cubes doesn’t distract students from identifying the two parts. In future stages of this center, students hide cubes behind their back after snapping a tower. If needed, you can choose not to use the name What’s Behind My Back? when playing this stage or let students know they will do that in future stages of this center.
In this lesson, students break a tower of 8 cubes. The recording sheet is printed in the student book for this activity. There is a blackline master available for students to begin with towers of 5–10 connecting cubes during centers in future activities and lessons.
When students write an expression to match the connecting cubes, they reason abstractly and quantitatively (MP2).
8 cubes
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8 cubes
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The purpose of this activity is for students to decompose numbers in more than one way. This is the first time that students begin with written numbers rather than a group of objects. Students may use objects, such as connecting cubes, to represent each number and find different ways to decompose the number into two parts.
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9 |
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None
The purpose of this activity is for students to choose from activities that offer practice with addition and subtraction.
Students choose any previously introduced stage from these centers:
Choose a center.
What's Behind My Back?
Check It Off
Bingo
Find the Value of
Expressions
Shake and Spill
Display a tower of 7 connecting cubes or draw an image of one:
“Jada made a tower with 7 connecting cubes. What are 2 ways that she could break the tower into 2 parts? How do you know?” (She can break off 2 cubes. Then she would have 2 cubes and 5 cubes.)
Share and record responses. Record each student’s decomposition with an expression.
We can break apart numbers in different ways.
8 pattern blocks
2 red trapezoids and 6 green triangles
8 pattern blocks
3 green triangles and 5 red trapezoids
6 connecting cubes
6 is .
6 connecting cubes
6 is .