T4T Mathematicians Work Together (Lesson 3 of 6)
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Lesson excerpt:
NC Mathematics Standards:
Measure lengths.
NC.1.MD. 2 Measure lengths with non-standard units.
• Express the length of an object as a whole number of non-standard length units.
• Measure by laying multiple copies of a shorter object (the length unit) end to end (iterating) with no gaps or overlaps.
NC.1.MD.1 Order three objects by length; compare the lengths of two objects indirectly by using a third object
Standards for Mathematical Practice:
1. Make sense of problems and persevere in solving them.
4. Model with mathematics.
6. Attend to precision.
Student Outcomes:
● I can work with a partner to complete a math task.
● I can use blocks to build a tower that is taller than one object but shorter than another.
Math Language:
· Attribute, bigger, compare, mathematician, shorter, smaller, taller
Materials:
● Laptop, access to internet, speakers, building blocks, multi-link (pop) cubes, one drinking bottle or cup, one cereal box, photos of people working together
Advance Preparation:
● Preview Wonder Gove: Work Together as a Team video, copy class set of Towers and Teamwork recording sheet, print or get access to pictures of people working together
Launch:
- Introduce the word mathematician.
· Say: Mathematicians solve problems. During our daily math time, we will be mathematicians and solve problems with objects, shapes, and numbers.
· Explain: Many times mathematicians work together to solve problems.
· Show pictures of people working together. Ask: What do you notice in these pictures? What do you see that tells you the partners are doing a great job working together?
·
knees to knees
· After video, say: Maria had trouble building a tower. Talk to your partners about ways the friends work together to help Maria. Remember, when walk talk to our partners, we sit “knees to knees.” Then, we decide who shares first. I say something, then my partner says something. We keep taking turns until the teacher gives a signal. (Model with a student if needed).
·
Sample
Chart:
Only
record
items
students
share.
Math partners…
· listen
· take turns
· talk quietly
· explain their thinking
· are helpful.
· encourage each other
- Introduce today’s
task.
· Before introducing today’s math task, arrange students in pairs. Distribute blocks and/or multi-link pop cubes. Allow 2-3 minutes of free exploration time.
· As students are busy exploring, build a block tower that is taller than a drink bottle/cup.
· Bring students back together (away from the blocks).
· Explain task. Say: Today’s math task is partners will work together to build block towers, just like Maria did with her friends.
· Say: Look at my tower I’ve made (place drink bottle/cup beside it). How does my tower compare to this drink bottle/cup (i.e., bigger/smaller/taller/shorter)? Turn and talk with your partner.
· Your challenge is to build towers taller than this drink bottle/cup but shorter than this cereal box. As you work, be sure to remember the things mathematicians do when they work together.
Explore:
- Allow 8-10 minutes for partners to build their towers. This exploration time is useful for observing and collecting formative data on students’ current level of understanding. If students are productively grappling, walk around asking questions to elicit thinking (see chart). If the class shows unproductive frustration, pull students back together. Redirect the entire class by asking questions to elicit thinking.
Observation |
Questions to Ask |
They are each building their own tower, rather than working together. |
Students may not have had previous experiences working with partners, and need help getting started. · How many towers did Maria and her friends build when they were working together? · What can you do to start building one tower together (take turns adding blocks)? |
Partners are disagreeing or one is doing all the work. |
Refer to the “Math partners” chart. · What is one thing you and your partner can do so that both of you are building the tower (take turns adding blocks, talk about where the blocks should go, etc.)? |
They are building the tower but not using the benchmarks of the drinking bottle/cup and the cereal box. |
Ask students: What were the directions of the task? What does our tower need to be taller than?” What does it need to be shorter than? |
· As each pair of students finishes their tower, place the drinking bottle/cup and cereal box beside the tower. Ask: Is your tower taller or shorter than the drinking bottle/up? Is your tower taller or shorter than the cereal box? How do you know? Then partners complete the recording sheet by drawing their tower and the cereal box. Teacher moves on to next partner team.
· Select a few towers to share during the “Discuss” section of the lesson (both taller and shorter than the cereal box). Determine sequence in which students will share (e.g., justifications for knowing why the tower is taller or shorter than the cereal box as they progress from least to most sophisticated).
Discuss:
- Bring students together on the carpet (leave papers at tables/desks).
- Remind students that they were mathematicians and they worked with their partner to build a tower.
- Ask questions to elicit thinking, and draw attention to the attributes taller than/shorter than or bigger/smaller.
Sample Questions |
Possible Responses (in order of least to most sophisticated) |
· How does your tower compare to the (cereal box, drinking bottle/cup)? |
· It is taller/bigger. · It is shorter/smaller. · It is the same height. |
· How did you know that it was taller? · How did you know that it was shorter? |
· I can look and see it. · I used a lot of blocks/not enough blocks. · It is higher/lower than the box. · It is above/below the box. · It is the same height/level as the box. |
- As each picture is shown, ask students to turn and talk to their partner and decide if the tower is taller or shorter than the cereal box. Do the same with the drinking bottle/cup.
- Say:
We all are mathematicians. Today, we learned how to work with a
partner to solve a math task. Today
and every day, we will be mathematicians and keep talking about math,
looking for math in our world, and using math to solve problems.