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This Warm-up prompts students to carefully analyze and compare equations. In making comparisons, students have a reason to use language precisely (MP6). The activity also enables the teacher to hear the terminologies students know and how they talk about characteristics of equations. During the Synthesis, students discuss how two different equations are related, which is helpful as students continue to deepen their understanding of how both an addition and subtraction equation can be used to represent or solve the same story problem.
Which 3 go together?
A
B
C
D
The purpose of this activity is for students to create equations that represent familiar story problems. Students also compare the story problems to describe how they are the same and different. This activity focuses on problem types that students are most familiar with:
As students compare the story problems, they may notice differences in the structure of the problems and continue to describe stories that include actions and those that are about part-part-whole relationships. The equations also provide another way to compare story problems as students may notice how the same operations may be used to solve different kinds of problems or as they compare story problems that include an unknown addend and those that do not.
During the Synthesis, students discuss a Put Together, Both Addends Unknown problem and consider how the structure of the problem is different from the others.
6 students play with chalk.
3 more students come to play.
How many students play now?
Equation: _________________________
Some students play with chalk.
7 students draw pictures.
2 students write their names.
How many students play with chalk altogether?
Equation: _________________________
9 students look for bugs.
6 students leave to play something different.
How many students look for bugs now?
Equation: _________________________
9 students look for bugs.
5 students look in the grass.
The rest look in the trees.
How many students look in the trees?
Equation: _________________________
The purpose of this activity is for students to represent and solve story problems, including representing them with equations. Students are divided into 8 groups and each group gets one of the story problem cards used in previous lessons. Students individually solve the story problem and write an equation to match it before creating a poster with their group. During the Synthesis, students explain how the equations match the story problem. When students recognize that the numbers in the equations represent specific quantities in the story problems, they reason abstractly and quantitatively (MP2).
Students may create equations before they solve or after they solve. They may also use equations with an unknown or with the known quantities after they’ve solved the problem. The focus should remain on students explaining the connections between their equations and the problems and discussing how equations can be a useful tool for representing a problem or communicating how they solved a problem.
The story problems used in this activity are the same as those used in the previous “Card Sort: Match Stories and Equations” activities so that reading the problems is more accessible. Depending on the reading ability of your class, consider adapting the lesson to involve partner or group reading before students solve independently. As students begin the activity, consider which groups may be most important to listen to first to ensure reading is not a barrier to accessing the mathematics.
Show your thinking using drawings, numbers, or words.
Equation: ________________________________
“Today you wrote your own equations to represent story problems. You described how story problems are the same and different.”
Display previous identified posters.
“For some stories, you noticed you could write more than one equation.”
“How does this story match both an addition and subtraction equation?”
Reread the story problem for each poster as needed. Highlight student responses that emphasize part-part-whole relationships, comparative relationships, and the relationship between addition and subtraction.
Repeat with other posters as time allows.