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Find the value of each expression mentally.
The purpose of this activity is for students to apply what they learned in earlier lessons to represent a division situation. During the Activity Synthesis, students connect what they know about division to multiplication. Students see that the situation of 2 people equally sharing the distance in a 3 mile race can also be described as each person running one-half of the three mile race. Students connect the language they used to describe the situation to multiplication and division expressions. This relationship between multiplication and division is the focus of the next several lessons.
This activity uses MLR2 Collect and Display. Advances: Conversing, Reading, Writing.
MLR2 Collect and Display
The purpose of this activity is for students to build on the previous activity to interpret diagrams as representing different expressions. Both diagrams in the activity represent solutions to the running situation in the previous activity. In this activity, the diagrams are interpreted without the running context. As students use the diagrams to interpret expressions, they begin to see relationships between the expressions , , , , and . In this activity, students make sense of different ways to interpret a given diagram and relate the operations of division and multiplication (MP7).
Record answers to the questions below for all to see and save responses to revisit during the Activity Synthesis of an upcoming lesson.
“When did we use multiplication today?” (In the first activity, we found one half of three miles and we can show that with . The diagrams from the second activity represent and .)
“When did we use division today?” (During the first activity, we divided 3 miles into 2 equal parts to figure out how far each person ran. The diagram from the second activity represents , and .)
“What did we learn about the relationship between multiplication and division?” (We can use both of them to solve and represent the same problem.)
“What do you still wonder about the relationship between multiplication and division?” (Can we always use multiplication or division to solve a division problem?)