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Which three go together? Why do they go together?
A
B
C
D
Invite each group to share one reason why a particular set of three go together. Record and display the responses for all to see. After each response, ask the class if they agree or disagree. Since there is no single correct answer to the question of which three go together, attend to students’ explanations, and ensure the reasons given are correct.
During the discussion, prompt students to explain the meaning of any terminology they use, such as “variable,” “coefficient,” “product,” “factor,” and “percent increase,” and to clarify their reasoning as needed. Consider asking:
If time allows, invite 2–3 students to briefly share what they notice that all of the equations have in common. (For example, they could all represent an 8% increase from 25 to 27.) The purpose of this concluding share out is to remind students how an equation can represent a situation involving percent increase or decrease, which will be helpful for this lesson.
Students might fail to notice that Elena and Andre buy multiple cans of tennis balls and packages of socks, respectively. Ask students to figure out how much 2 packages of socks (or 3 cans of tennis balls) will cost.
If students automatically give the 15% discount on all of Elena's purchases, ask students which of Elena’s items fall under the discount.
Students might apply the discount after adding in the sales tax. Remind students that the discount is applied to the subtotal before the tax is calculated.
Some students may include the sales tax when calculating the percentage of Andre’s savings. Remind them that the problem specifies “before tax.”