Not all roles available for this page.
Sign in to view assessments and invite other educators
Sign in using your existing Kendall Hunt account. If you don’t have one, create an educator account.
The purpose of this True or False? is to elicit strategies students have for estimating. The reasoning students do here helps to deepen their understanding of how they may use what they know about place value and computation strategies, such as looking for friendly numbers, to decide whether or not an answer makes sense. It will also be helpful later when students determine whether an estimate is reasonable or not.
Decide if each statement is true or false. Be prepared to explain your reasoning.
The purpose of this activity is for students to consider what it means for an answer to make sense. They see that they can use what they know about place value and strategies, such as finding friendly numbers, to estimate the answer to a problem and determine if an answer makes sense.
The quantities chosen are close to multiples of 10 to encourage students to consider strategies like front-end estimation (for example, in this task, adding or subtracting just the tens place). If students begin computing the exact numbers of seeds, remind them of the situation and language of the problem. For example, the first problem says that “Mai makes an estimate” and “about 80 seeds.” Also remind students that they do not need to solve to determine if the answer makes sense.
As students work, prompt them to explain their strategies for making estimates and relate those strategies to the ways students have reasoned about place value or methods they have used to add and subtract, such as looking for friendly numbers (MP3). When students use language, such as “about 80 seeds” to convey that they are estimating, they practice communicating with precision (MP6).
There are 54 apple seeds in a bag. Then 32 more seeds are placed into the bag.
Mai estimates that there are about 80 seeds now. Does her estimate make sense? Explain your reasoning.
Decide if each estimate makes sense. Explain your reasoning to your partner.
There are 82 corn seeds in a bag. Kiran uses 28 for his art project. How many seeds are left in the bag?
The purpose of this activity is for students to determine if different estimates make sense and to make their own estimates for different problem types. In order to help students focus on reasoning about estimation, the activity uses simple Add To and Take From problem types. Students are asked to reason about an estimate and create their own estimates for a simple two-step problem. The actual answers to these problems are not shared, and it is not recommended that you have students find the actual answers to avoid students focusing on trying to find the “closest estimate” at this point. Help students focus on justifying and making reasonable estimates based on place value.
Are the estimates for each problem too high, too low, or about right? Create your own estimates for the last problem. Show your thinking using objects, drawings, numbers, or words.
Tyler starts a game with 54 seeds. Lin captures 25 of his seeds. How many seeds does Tyler have now?
about 60 seeds| too low | about right | too high |
|---|---|---|
Jada collects 24 apple seeds and 42 orange seeds. Then she collects 21 sunflower seeds. How many seeds does she have in all?
about 80 seeds| too low | about right | too high |
|---|---|---|
Diego starts a game with 25 seeds. He captures 24 seeds. Then he captures 27 more. How many seeds does Diego have now?
Record an estimate that would be “too high,” “too low,” and “about right.”
| too low | about right | too high |
|---|---|---|
“Today we talked about what it means for answers to make sense. How would you describe what it means for an answer to make sense to a friend?” (It’s close to the actual answer. It makes sense when I think about the numbers or what's happening in the situation. It’s possible.)
“What are some ways you would know that an answer does not make sense? Give an example if it is helpful.” (The size of the answer’s number doesn’t make sense with the numbers in the problem. The answer gets bigger when it should get smaller.)