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Encuentra mentalmente el valor de cada expresión.
The purpose of this activity is for students to move back and forth between equations, situations, and diagrams. Each member of a group is assigned one of the representations to begin with and all of the representations can represent the same situation. This is the first time in this unit students have been asked to write situations that represent division equations or diagrams. As students work, ask them to explain how the diagram represents the number of objects being shared and the number of equal shares.
Students go back and forth between equations, situations, and diagrams, interpreting the diagrams and equations and creating situations that these diagrams and equations represent (MP2).
Compañero A
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Compañero B
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Compañero C
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Seis estudiantes comparten 4 libras de arándanos equitativamente. ¿Cuántas libras de arándanos recibe cada estudiante? |
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The purpose of this activity is for students to solve problems about the same context. The context for both problems is equally splitting some gold. There are three related quantities:
In previous lessons, students solved problems where the unknown was the amount each person gets after some people shared something equally. In this activity, the unknowns are the amount of gold the friends share and the number of friends sharing the gold. Students may need to draw diagrams to interpret the unknown. During the Activity Synthesis, connect the meaning of division to the meaning of a fraction.
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“¿Cómo representa esta ecuación la situación en la que unos amigos comparten oro?” // “How does this equation represent the situation about friends sharing gold?” (5 grams of gold are being shared by some friends and each friend gets grams of gold.)
“¿Qué número hace que la ecuación sea verdadera? ¿Cómo lo saben?” // “What number makes this equation true? How do you know?” (6. The first number in the division equation is the numerator, the number of objects being divided. The second number is the denominator, the number of equal shares.)