This Warm-up prompts students to carefully analyze and compare a variety of ways to use partial quotients to find a single quotient. In making comparisons, students 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 the different strategies shown.
As students use partial quotients to find more complex quotients, they need to be strategic about which multiples of the divisor to subtract. Small multiples may be easier for finding the partial quotients, but it takes more of them to give a sum that is equivalent to the dividend.
Which 3 go together?
Sample responses:
A, B, and C go together because they start with a multiple of 5 in the quotient.
A, B, and D go together because they show the value of the quotient.
A, C, and D go together because they subtract 10 groups of 82.
B, C, and D go together because they show work, not just an answer.
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This Warm-up prompts students to carefully analyze and compare a variety of ways to use partial quotients to find a single quotient. In making comparisons, students 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 the different strategies shown.
As students use partial quotients to find more complex quotients, they need to be strategic about which multiples of the divisor to subtract. Small multiples may be easier for finding the partial quotients, but it takes more of them to give a sum that is equivalent to the dividend.
Which 3 go together?
Sample responses:
A, B, and C go together because they start with a multiple of 5 in the quotient.
A, B, and D go together because they show the value of the quotient.
A, C, and D go together because they subtract 10 groups of 82.
B, C, and D go together because they show work, not just an answer.