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| Content Note |
| Volume is the measure of the space occupied by, or the space inside, an object. When a volume is measured of the inside of an object, it is also sometimes referred to as the objects capacity. For the purposes of this lab, we use the term volume to refer to the capacity of the containers. An important idea of this lab is that examining a single dimension of a container (e.g., height only) will not yield an accurate picture of its volume. (See the TIMS Tutor: The Concept of Volume for more information.) |
Show the three containers youve selected for the lab. Ask, Which container do you think will hold the most marshmallows? Have students record their predictions in their journals. Explain that students will test their predictions during the lab.
Tell students they will use the TIMS Laboratory Method to complete this experiment. Before students begin, model the lab procedure.
Ask students to draw pictures of the investigation, using your demonstration as a guide. Although students will work in pairs, each student should draw a picture of the lab on the Marshmallows and Containers Lab Pages (page 65). An example of student work is shown in Figure 1.

Figure 1: Sample student drawing of investigation
Identify the important lab elements when viewing student pictures. The pictures should identify the two main variables. The procedure for the lab should also be apparent in some way to you as you examine the picture.
Part 2. Collecting Data
Display the transparency of the Marshmallows and Containers Data Table (page 65). Remind students that data tables help scientists organize data and look for patterns in the data.

Figure 2: Sample student data table with title, containers, units, and data
Encourage students to group their marshmallows by tens and count them. As students collect data, observe their grouping and counting skills. Encourage the use of ten frames, 200 charts, connecting cubes, or other manipulatives that might assist with this process.
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| Have each student pair keep their marshmallows in plastic bags for later use. |
After students complete their tables, encourage them to compare their data with one another. Ask, How many marshmallows did the tall container hold? Did every team get the same number? Differences in data will surface at this point. Ask, Why do you think teams counted different numbers of marshmallows for the tall container? Possible reasons include:
Part 3. Graphing the Data
Show a transparency of the Marshmallows and Containers Graph (page 66). Fill in the title and labels on the graph.
Point out the vertical axis on the transparency and ask students to describe how it is labeled. Ask, Does this part of the graph look like anything you have used before? (In Unit 5, Exploring the Number Line, students recorded numbers on lines by skip counting.) Write the title, the units, and the container names in the appropriate blanks on the graph. Instruct students to fill in the missing numbers along the vertical axis of the graph and to graph the data. Provide assistance as needed.

Figure 3: Sample student graph including labels and data
Part 4. Analyzing the Data
Ask student pairs to answer the questions on the Marshmallows and Containers Lab Pages (page 67). Encourage students to share the data they collected and their answers to the questions. Students should explain how they determined which container has the greatest number of marshmallows and the largest volume.
Pose the following situation: Suppose you filled the containers with water instead of marshmallows. Which container would hold the most water? Which container would have the greatest volume? How could you test your ideas? These questions can be used as an informal assessment to check if students understand the relationship between quantity of water or marshmallows and volume.
Encourage students to check their journals and find the predictions they made at the beginning of the lab. Ask, Did your predictions agree with the data? Were you surprised by the number of marshmallows the tallest container held? What do you have to think about when predicting volume? (We need to consider length, width, and height of a container when considering its volumenot just one of the three.)
Ask students to complete Class Problem 1 and Class Problem 2. The problems on these pages use mathematics to make inferences and conclusions about a containers volume. You may prefer to have students answer the questions orally rather than having them write answers. Class Problem 1 shows three containers, D, E, and F, and the number of beans each container holds. Use the questions to help students clarify their understanding of volume. Have marshmallows or other manipulatives available for students use. Class Problem 2 triples the number of marshmallows that fill a container. Each F container can hold 29 beans. Encourage students to share their answers in a class discussion.
Present student pairs with the Partner Problems Activity Page. Partner Problems asks students to use data to answer questions similar to the class problems. Discuss students answers and solution strategies.
Use these journal prompts to assess individual progress:
Students should be able to articulate that both the height and the width of a container are related to the containers volume.
| At a Glance |
Part 1. Introducing Volume and Modeling the Lab
Part 2. Collecting Data
Part 3. Graphing the Data
Part 4. Analyzing the Data
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Click on the icon to the left to see a video of students working on this lab. The footage shows students drawing the lab setup, collecting data, and making graphs.
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