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What do you notice? What do you wonder?
The purpose of this activity is for students to share a collection of objects with a partner so that both students receive the same amount and as many objects as possible. They separate groups of objects into 2 equal groups and identify numbers of objects that can be split into 2 equal groups with “no leftovers” and those that can be split into 2 equal groups with “some leftovers.” In the Synthesis, students discuss the fact that numbers with “some leftovers” can only have 1 leftover. Create a t-chart that lists the numbers that students find for each category. Students will add more to the t-chart in the next lesson.
When students notice that some collections of objects can be shared equally while others cannot, they observe an important mathematical structure (MP7) which they will name in a future lesson.
This activity uses MLR8 Discussion Supports. Advances: speaking.
Choose a container. Share the counters equally with your partner. Then complete the table.
| total | my share | my partner’s share | number of leftovers |
|---|---|---|---|
MLR8 Discussion Supports
Andre has 17 marbles. He wants to play a game with his sister. They each need to start with the same number of marbles. They want to use as many as they can.
What if Andre had 18 marbles? How many would each player get? Would they use all of the marbles? Show your thinking using drawings, numbers, or words.
Draw 12 dots or arrange 12 counters in the following configurations:
“Which representations help you see if 12 blocks could be split into 2 equal groups?” (A helps because I can see that each row has the same amount, and because there are 2 groups with the dots in each group matched up. C helps because I can see the 2 groups, and there are the same amount of dots in each group.)