Are you beginning to get your school “groove” for the year? Right around day 20-25 is when I think that students really begin to “hear” your voice. Clarification, they have heard your voice enough over that time period that it can begin to pierce their little current train of thought and you can more easily and quickly gain their attention. It took me a couple of years to learn this, but its almost like magic when it takes hold! We are in our fifties at this point in the school year and have come such a long way!

In math, I really feel like we are making great strides and have found the routine and groove for making it all happen! The last three times I met with my math groups our main focus was on answering the question, “Why do teens have a 1?”

“Why do teens have a 1?”

The first day was almost brutal as we started with a discussion and didn’t get very far. We used some **manipulatives** and made some teen numbers to try and find out why, but nothing really seemed to stick by the end of our exploration. We used a decomposing statement to write down what we made and boy did I make a big deal out of this number one that we saw!

We’ve seen this statement every day since the beginning of school** **as part of our **calendar routine**, but now we took our fingers and rainbow slid the number from the statement to the correct place value in the first box.

I don’t want to say that I expected it, but I figured we’d need a few times of hitting this to really get the concept. *Oh boy.* Some of them may have appeared more confused than anything. Would we really be able to learn our teens better by understanding why 13 looks the way it does? This is my hope.

Would we really be able to learn our teens better by understanding why 13 looks the way it does?

The second time we met, they looked like deer in the headlights as I re-asked the question, “Why do teens have a 1?” But would you know it that almost one in each group was able to communicate enough to share that they had gotten it… just when I thought **no one** had connected the dots. But, that’s just 1 out of 6 in a group! So, we began exploring again…

Using ten frame foam mats and bingo chips as counters, we made teen numbers and explored numbers larger (depending upon the group) to see why they don’t have a one. Well, this began to grow some excitement. Their eyes lit up in three out of four groups to begin to see that they could form larger numbers in counting by tens and then switching to ones. Using our **clapping and snapping** they wanted to put their counters and a partner’s counters together. Then they wanted to put them together with another, and then combine them all!

Over the duration of one additional lesson, we had enough time and practice to start small and work up to big numbers (up to 91), all the while writing our decomposing statement as we went that many of them are really figuring it out!

things are really beginning to click

Things are really beginning to click and they are seeing the why behind this portion of our **calendar time**, more than just the routine of doing it everyday. So now, they smile when I ask, “Why do teens have a one?” because we are proud to feel like we’ve cracked the code as we are learning more about these numbers!

I am looking forward to the next weeks climbing into December to work on solidifying, working through misconceptions as they come and continuing to excite them about those big numbers and using what they are learning about counting by tens and ones to put it all together!

I share this since its something different I am trying this year instead of first learning what each numeral looks like (I know how much we kinder teachers love 11, 12, 13 and 15 {wink} and then learning how to make it, we are relying on our rote counting and 1:1 counting skills to make it first and then determine why it looks the way it does. By trying it this way we are hitting all of these **Common Core Standards:**

- K.NBT.1.a Compose numbers from 11-19 from a group of ten ones and additional ones using objects.
- K.NBT.1.b Decompose numbers from 11-19 into a group of 10 ones and additional ones using objects.
- K.CC.3.c. Print numbers from 0-20 when prompted
- K.CC.3.d. Recognize numbers from 11-20 out of sequence.
- K.CC.5.a. Count up to 20 objects that are in an order by answering the question “how many”.

Let me remember this the next time I want to try something new and it feels like I’m trying to herd a group of cats up Mount Sinai… that with a question and guided exploration we can make it click!

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### More Math

- Download a free decomposing sheet (as seen above). Great for laminating and using in groups.
- Teach how to draw a ten frame
- Describe 2D shapes
- Exploring Decomposing and Composing Numbers with Equations
- A Decomposition/Composition Sample Lesson Plan
- Decomposing Teen Numbers Game

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