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This Warm-up prompts students to carefully analyze and compare length measurements given in different units, reminding about the relationships between yards, feet, and inches. In making comparisons, students need to attend to both the meaning of each unit and its relationships to other units, and they have a reason to use language precisely (MP6). The activity also enables the teacher to hear the terminology students use to talk about the characteristics of length measurements given in different units.
Which 3 go together?
A
3 feet
B
yards
C
inches
D
yard
In this activity, students analyze length measurements, perform multiplication, and convert distances from yards to feet in order to compare and order them. The quantities in yards involve only whole numbers while those feet involve fractional amounts, to encourage students to convert from the larger unit to the smaller one.
There are 6 students throwing discs on field day. Here is some information about each person’s first throw.
| student | distance |
|---|---|
| Han | 17 yards |
| Lin | feet |
| Clare | feet |
| Andre | 22 yards 2 feet |
| Elena | |
| Tyler |
Elena’s disc went 3 times as far as Clare’s disc.
Andre’s disc went 4 times as far as Tyler’s disc.
Complete the table, with Elena and Tyler’s distances. Explain or show your reasoning.
Who are the top 3 throwers for that round?
Find out by ordering the students and their distances from longest to shortest.
| rank | student | distance (feet) |
|---|---|---|
| 1 | ||
| 2 | ||
| 3 | ||
| 4 | ||
| 5 | ||
| 6 |
In this activity, students apply their knowledge of multiplicative comparison and ability to convert feet and inches to solve a logic puzzle. They use several given clues to determine the heights of four objects. As they use the clues to reason about the heights of the towers and who built them, students reason abstractly and quantitatively (MP2).
This activity uses MLR5 Co-craft Questions. Advances: writing, reading, representing.
MLR5 Co-craft Questions
While on an outing, a group of friends had a stone-stacking contest to see who could build the tallest stone tower.
How tall is each person’s stone tower?
| person | tower height (inches) |
|---|---|
| Andre | |
| Tyler | |
| Clare | |
| Diego |
Invite students to share how they reasoned about the height of each stone tower. Ask others if they reached the same conclusions but reasoned differently, or if they reached different conclusions.
“One clue says that Tyler’s tower is 5 times as tall as the shortest tower. We know that Tyler’s tower is 4 feet 2 inches. Is it easier to find the height of the shortest tower using 4 feet 2 inches or using 50 inches? Why?” (The first uses two different units, so we’d have to divide 4 feet by 5 and 2 inches by 5, or think about what number multiplied by 5 gives 4 and 2. If we use inches, we’re dealing with one number that is clearly a multiple of 5.)
“How did you decide whether Elena’s tower is greater than 6 feet? Did you convert the 6 feet into inches, convert Diego’s tower into feet, or do something else?”
Record strategies. Highlight that while it is often helpful to express a larger unit in terms of a small unit, some problems can be reasoned without doing so.