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.
This Warm-up prompts students to carefully analyze and compare features of equations. In making comparisons, students have a reason to use language precisely (MP6). The activity also enables the teacher to hear the terminologies students know and how they talk about characteristics of different equations.
During the Synthesis, students build on their work in the unit with addend-unknown problems to describe the relationship between a subtraction equation and an addition equation with an unknown addend. Students will continue to make sense of and begin to produce equations in the next section.
Which 3 go together?
A
B
C
D
The purpose of this activity is for students to make sense of a problem before solving it by familiarizing themselves with a context and the mathematics that might be involved (MP1). Students are asked to tell a story about an image in order to generate observations that lead them to ask mathematical questions about the context. This prepares students to solve story problems about the given context in the second activity.
What math questions can you ask about this image?
The purpose of this activity is for students to solve a variety of story problems that could be represented as an equation with an unknown addend. Students solve Put Together/Take Apart, Addend Unknown; Compare, Difference Unknown; and Add To, Change Unknown problems. Students may solve in any way they want and should be encouraged to explain how their representations and solution methods match the actions or quantities in each story (MP2). Listen for the ways students explain how their representations, including any expressions or equations they may use, represent the story.
Look for ways students' understanding of story problems and the types of representations they use have developed over the course of the unit. In particular, look for students who show they may be thinking flexibly about addition or subtraction when solving problems that involve an unknown addend, including Add To, Change Unknown problems. This idea is explored in the Lesson Synthesis, although all students are not expected to use this strategy at this point in the course.
Priya has 10 pattern blocks.
7 are triangles.
The rest are squares.
How many pattern blocks are squares?
Show your thinking using drawings, numbers, or words.
Elena has 4 pattern blocks.
Tyler has 6 pattern blocks.
How many fewer pattern blocks does Elena have than Tyler?
Show your thinking using drawings, numbers, or words.
3 students work at a table.
Then some more students join.
Now there are 8 students at the table.
How many students join the group?
Show your thinking using drawings, numbers, or words.
None
The purpose of this activity is for students to choose from activities that offer practice adding and subtracting within 10. Students choose from previously introduced stages of these centers:
Choose a center.
Capture Squares
Shake and Spill
What's Behind My Back?
Display and read this problem from the second activity:
3 students work at a table.
Then some more students join.
Now there are 8 students at the table.
How many students join the group?
“Tell your partner what happened in this story.”
Monitor for students who emphasize the actions to share.
Display:
“Does this equation match what happens in the story? Why or why not?” (No. The story is about some students joining, we just don’t know how many. Addition would match the story better.)
Display:
“I heard some people say that addition would better match the story because some students joined, we just didn’t know how many.”
“Can we use to find what number would make this equation true? Why?” (We can because subtraction is like finding an unknown addend.)
“We’ve learned from solving different kinds of story problems that subtraction is like finding the value of an unknown addend. If we have to find an unknown addend, we can subtract. If we need to subtract, we could think about how much to add to the smaller number.”
“Even though doesn’t match the actions, we can still use it to solve the problem because we can use subtraction to find an unknown addend.”
We solved “are there enough?” problems. We decided which amounts were “more” or “fewer.”
We solved story problems about “how many more?” and “how many fewer?”
Andre has 4 cubes.
Clare has 10 cubes.
How many fewer cubes does Andre have than Clare?
We learned the difference between a bigger amount and a smaller amount is the answer to “how many more?” or “how many fewer?
Andre has the smaller amount.
Clare has the bigger amount.
The difference is 6 cubes.
We learned that these problems can be solved with addition or subtraction.
or