During my first two years of teaching, I got pretty good at disguising worksheets as activities and games.

Card sorts? Without a doubt. Tarsia puzzles? You betcha. Hole Punch games? Check. QR Cards? Of course! Scavenger Hunts with problems around the room? Yep.

Those, along with several others, found their way into my classroom on a regular basis. I could convince my 6^{th} graders just about anything was a game and used that to my advantage more times than I can count.

For a while, I honestly thought that these types of activities, and only these types of activities, were enough. As I dove deeper into the MTBoS world and became a bit more experienced as a teacher, whether I was willing to admit it or not, I knew my classroom was lacking in rich mathematical tasks that encouraged students to think creatively and connect the math I wanted them to learn to the math they encounter in real life. However, I was unsure of how to implement those types of things into my classroom, so instead, I focused on finding new ways to disguise worksheets as activities -I became better at something I was already doing a fairly decent job of.

Don’t get me wrong, I absolutely believe card sorts and the like have their place in and will continue to use them as *part *of my curriculum (not my *entire *curriculum), especially now that you can create card sorts in Desmos!

Although I still have a *long *way to go, this past year I slowly started stepping out of my comfort zone and tried other types of activities. I started grad school last fall, and that played a big part in that. I was forced to start applying the things I was learning in class to my own classroom as part of my grad school assignments. Grad school also helped me to be more intentional about the types of activities I use and has helped me become a more critical consumer of resources.

As I was working on curriculum one day a few weeks ago and was looking at a list of activities I had compiled for 8^{th} grade algebra that went beyond disguising worksheets as activities, I remembered thinking something along the lines of, “All of these activities are great. Now, how do I incorporate them into my lessons so that students make sense of them?” And the reality of trying to do all of these new things I’ve been finding in addition to doing my action research project for grad school hit me, and I started feeling defeated with everything I wanted to change this year before the school year even started.

Insert Dylan’s keynote at TMC.

As I sat there listening to what he had to say, it almost felt like he had heard the thoughts going on within my head a few weeks prior. It was so encouraging to have those thoughts and my experiences my first few years teaching validated by someone else. I was also encouraged to hear him admit that he doesn’t have all of those things figured out yet. (You can watch his talk here.)

Dylan talked about how his first year teaching he used many of the things people within the MTBoS community have created, but that these clever ideas do not add up to coherent curriculum. He also talked about how that we as teachers have to develop skills around using these videos, tasks, and activities and getting students’ engagement around these things to go toward mathematical thinking.

One of the quotes he used in his presentation was this, “Like so much else in education, ‘what works’ is the wrong question because everything works somewhere and nothing works everywhere” (from *Embedding Formative Assessment* by William). I needed to hear that for a couple reasons. 1) I can’t assume that what works for other people will always work for me. 2) I can’t assume that the stuff I’m super passionate about doing in my classroom is what’s right for other people. Both of those are normal and ok.

He went on to quote Steve Leinwand who said that it’s unprofessional to ask teachers to change more than 10% a year, that it doesn’t respect their expertise, knowledge, and skills that they bring to the table. However, it’s also unprofessional to not expect teachers to try to change 10% every year. Dylan challenged us to choose 10% that will make the biggest impact on students day in and day out.

The idea of 10% has been really beneficial for me as I’ve been processing TMC and the rest of the professional development I’ve done this summer. I can’t change everything all at once. Instead, I need to really hone in on and focus on 10%. Here’s where I’m at in deciding what my 10% will be for this coming school year.

**Assessment Feedback:**This is the crux of my action research project. It stemmed from being frustrated when passing back tests and seeing students look at their grade, turn the test over, and never look at it again. It is my goal to change that process in a way that will encourage students to look at their mistakes and learn from them. I admit that I don’t have all the details figured out of how this will play out in my classroom, but I’m excited to make changes in this area.**Math Talks:**I’ve tried them a little bit, but I want to get better at them and use them more regularly and more purposefully.**Routine for Math Tasks:**After listening to Dylan’s keynote and attending David Wees’s session on Connecting Representations, I know I will benefit from coming up with a routine for myself and students to use when incorporating some of those mathematical tasks I mentioned earlier. I was intrigued by Heather’s presentation on using the Engineering Design Process in math and am also interested in learning more about Contemplate then Calculate (also by David Wees).

That will likely take up more than my 10%, but here is a list of some of the other things that stood out to me from TMC.

**Desmos:**You can now create your own card sorts and marble slides! See Julie’s post for a more detailed explanation of how to do this.**Pre-Tests:**I was reminded by Michelle Naidu in our morning session that pre-tests should cover skills students should know going into a unit and that we should do our best to ensure that each question on a pre-test assesses one skill so that we know exactly what students are struggling with.**Feedback Quizzes:**I actually stumbled across Julie’s slides from her TMC presentation last summer and that was one of two things that really got me thinking I wanted to do my action research on something related to this topic. I attended her session this year and one of the things she said really got at the heart of why I want to change how I go over tests in my classroom was this, “How students compare to others isn’t in their control. How they improve is.” I want students to see assessments as a way for them to improve, not as something that compares them to their peers.**Warm-ups:**I went to Lisa and Jessica’s session on warm-ups. I was familiar with several of the warm-up strategies they mentioned, but counting circles were new to me and that’s something I want to explore more.**The Fun Math Game with the Lame Name:**Joel shared with us his game, Variable Analysis. You can watch his presentation here. The game itself isn’t very complicated, but he does a good job of explaining how to carry out the game and how all students participate throughout the entire game. My students struggle with equations involving more than one variable, and I think this game is something I would like to try when covering that.**Fractions:**I went to Brian Bushart’s session on fractions and there were two main things that*really*stood out to me.- Verbs vs. nouns. (I stole this picture from Heather’s post.) Many students don’t have enough understanding of fractions to understand that a fraction is a number that can be represented on a number line. They can’t get past seeing fractions as adjectives (1/2 of a pizza), but we need to get them to seeing fractions as nouns.
- We also discussed how fractions are the first time student see the same number represented in multiple ways (ex: ½ = 2/4 = 4/8). This is a BIG thing that I know I tend to go over very quickly. I thought this fraction applet that Brian showed us was pretty neat and does a nice job of helping students see different representations of the same number on a number line.

**Glen Wendell:**Glen’s entire My Favorite is worth a watch. A quote that resonated with me was, “You don’t face your fears once and beat them. You have to face your fears regularly.”**Birthdays and Functions:**Hannah shared how she celebrates birthdays in her classroom and how she relates this to functions. It’s brilliant! I will definitely be stealing this idea. Check out the slides from her presentation here and her actual presentation here.

Lastly, I’ll leave you with the TMC Song. Enjoy!

This is awesome! I didn’t know what Tarsia puzzles were 20 minutes ago. I want to add that to my list of things to try this year. Thanks for collecting so many great ideas, I’ve had trouble processing everything I saw at TMC and it’s fun to go through things again.

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This is one of the websites I found a few years ago that got me started using them. http://www.mrbartonmaths.com/jigsaw.htm

The preparation that goes into them is a pain and the software is old, but once they are created it’s a nice way to change up the typical bookwork. I’ve seen a couple blog posts of people creating these in Google Slides and having students do them electronically, but haven’t tried that yet. I’m also curious to see if Desmos comes out with something similar to this in the future.

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Cool! Hopefully I’ll find a chance to try it this year.

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