Fun With A Sticky

Earlier this year, I wrote about Fun With A Dot and A Line, a Math 6 lesson I loved because it had:

• A simple question/task.
• A competition.
• Student creativity.
• Students assessing the work of each other (accountability).
• Students defining the necessary vocabulary/rules.
• Students determining the necessary tools to help solve the task. 

As my 7^th graders approached surface area, I prepared a few activities in preparation for File Cabinet. Here is one of those activities. I give you Fun With A Sticky:

Launch:

Hand each student a 3” x 3” sticky as they enter. Post the following on the board:

Explore (creativity):

A few students might do something like this.

Give the class a hint or two (if they need it):

1. This can be done with four lines.
2. Think Tic-Tac-Toe

Here's what we're going for:

If a student is still clueless, encourage them to look around and see what their classmates are doing. As the teacher, keep your eyes peeled for students who are approaching this with some creativity. Sarah and Pricila used the straightedge of their binders to draw lines. Gerardo tried folding the sticky in thirds like this.  

Student accountability:

When done, have each student write their name on the back of the sticky. Have each group of 3-4 students decide who has the best 9 squares and bring that one sticky up to the teacher. In no particular order, place them under the document camera for all students to see. Without sharing, ask each student to quietly (mentally) pick the top 2 stickies they feel have the best 9 squares. 

Vocabulary/Rules:

Ask students for input. 

Me: "Without telling me which stickies you’ve picked, how are you determining which sticky has the best 9 squares?" 

Jesus: They drew straight lines.

Carla: They are perfect squares.

Have the class define a perfect square.

Carla: Each side is the same length

I now had students take their top 2 and pick their favorite one. Somehow get your students to vote; little sheets of scratch paper, SmartBoard Responders, iPads, etc. I labeled each sticky alphabetically to avoid “this” sticky and “that” sticky. I had each student stand up. I then said, "Sit down when I say the letter of your sticky with the best 9 squares."

Necessary Tools:

They narrowed it down to about 3 stickies and gave great rules for finding the best 9 squares.

Me: What tools can I use to make it even more precise?

Student: A ruler. 

Me: Ok. What do I measure and what am I looking for on these stickies?

Here’s where you get students to discuss (or discover) how each square should have a width of 1 inch and a length of 1 inch. In other words, you’re defining a square inch with your students. Okay, there will be some "squares" that are just garbage and can be eliminated by eyeballing them. However, here's where you get to be dramatic with your students. Get them worked up. Ask them which ones you should measure. Mess with them a little and joke with them how they're unable to determine the correct "squares". Have fun with it. Either way, make sure students see the squares being measured. If I had more time, I could have redistributed the stickies and passed out rulers for the students to measure each other's "squares". You can see from this picture that the winning sticky note had a total of 3 "perfect squares."

Congratulations to my winners! They received a brand-new whiteboard marker.

Here’s the icing on the cake (and lesson design telling me something wonderful just happened):

• Itzco wanted a chance to do it again. He'd been sleepy in class all week.
• Genesis wanted a ruler if we did a second round. Let's just say her attitude toward math all week was subpar and she has difficulty being a self-starter.
• Students wanted a chance to improve and try again. Especially students who initially drew ridiculous "squares".

There it is, Fun With A Sticky. Here's that list one more time:

• A simple question/task.
• A competition.
• Student creativity.
• Students assessing the work of each other (accountability).
• Students defining the necessary vocabulary/rules.
• Students determining the necessary tools to help solve the task. 

Sticky,

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The Broadcaster and The Artist

We have a 30-minute intervention period four days a week at my school as part of our RtI program. Monday and Tuesday are slotted for math intervention. Thursday and Friday are slotted for Language Arts intervention. The students that report to me on Friday are supposed to participate in some type of activity that helps them improve with collaboration and/or communication. Here's a quick little activity we did last week you can try with your students. It's really cool to see how the students communicate with each other.

I made these two slides in Keynote.

I took my students to the outside lunch tables to sit across from their partner. One partner (artist) had a blank sheet of paper and their partner (broadcaster) had one of the sheets pictured above.

Job Descriptions:
Broadcaster: without showing the artist the sheet of paper, use descriptive language to help them draw the picture in front of you. You can't touch the artist's paper or point where anything should be drawn.

Artist: follow the directions of the broadcaster and ask any clarifying questions.

Add or subtract any rules you'd like. When groups are finished, have them compare their drawing with the original. After they see how accurate or inaccurate they were and have a good laugh, switch roles. If they had the yellow sheet during round 1, their group now gets the blue sheet during round 2.

The fun part is having each group pick their favorite drawing and we do a little competition back in class. I display their drawings using the document camera and we share some compliments and some good laughs. Hope you give it a shot.

Some Student work:

Broadcast,
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Presentations & Workshops

Last month I added the Lessons page to Estimation 180 so you can quickly access lessons I've made. I will continue to add lessons as I make them and host them in that space.

This month, I'm adding a Presentations & Workshops page to the site. Since last November, I've been fortunate to work with some amazing math teachers at conferences and workshops. I've learned a lot and have truly enjoyed doing math with teachers as we share instructional strategies and lessons. My goal is to help support math teachers in strengthening their instructional tool belt for the Common Core classroom. 

I'm excited about this new chapter. Drop me a line if you're interested.

PD,
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Collaboration: Virtual vs. Face-to-Face

First, I don't like the "vs." in the title, but decided to leave it. Don't think of it as a competition or that one form of collaboration is superior to the other. After reading this post, you can interpret the "vs." however you like.  I'm going to do my best to keep this post short even though I thought I could fill it with many links.

One thing I know is this:

My face-to-face collaboration has improved as a result of my virtual collaboration.

Monday, I met up with Fawn (@fawnpnguyen) in Los Angeles to prepare our CMC session for when we present both in November (CMC-South) and December (CMC-North).

Tuesday, I met with the other math teachers at my school to plan out our year as we transition to Common Core State Standards. I wish I could share their twitter handles and/or blog addresses, but those don't exist. Hopefully, they one day will.

Tuesday evening, I presented at Global Math Department. I was grateful to test out a Back to School Night presentation a la Ignite style with Jessica (@algebrainiac) and Amy (@zimmerdiamonds).

Wednesday (today), I have a chance to reflect.

Meeting with Fawn is always a blast. It's both fun, productive, and interlaced with our typical banter and joke-slinging at each other. We usually collaborate via email. However, we both know there are so many virtual ways to communicate and collaborate on anything math-related. We both cherish the online math community as a professional learning network and have greatly benefited from it. But in person. Let me repeat that, IN PERSON! (face-to-face), I feel so much more can be accomplished because of the immediacy and tangible elements a virtual collaboration can lack.

Meeting up with my colleagues at school on Tuesday was great too. Our 7th grade teacher and I went off on a tangent during the afternoon as we talked about the Estimating Celebrity Age activity. We had a blast as we tried to decide a winner if you made this activity an in-class competition. We came up with about four different ways by hashing things out, giving counterexamples, and coming up with strong arguments. Two math teachers totally in the thick of Mathematical Practice 3: Construct Viable Arguments and Critique the Reasoning of Others. It left me thinking that teachers need to take these 8 Math Practices to heart, not just in the classroom, not just with students, but when collaborating with other teachers, virtually or face-to-face.

Global Math Department could not have been anymore beneficial. The online math community showered us presenters with constructive feedback and suggestions, even some jokes. This virtual collaboration was exciting too. We did our presentations and people were honest about the appearance, content, delivery, layout, format, timing, etc. With such a large group of people attending, the Global Math Department has a solid format and structure to allow the presenters to say their piece and receive viable feedback from a respectful community.

Again, this is not a competition. These two types of collaboration are so important and can truly benefit each other. I can safely say that collaborating with others virtually, through this online math community, has helped me improve my face-to-face (in person) collaboration. I'm excited for the school year to start so I can utilize both, once again. Summer has been great, but I miss that face-to-face interaction.

What lies ahead?

• This year, collaborate like crazy with my school colleagues. Go beyond anything I've done in the past. 
• Invite others at my school to practice our BtSN presentations to each other ahead of time. We could help each other by providing constructive feedback.
• Continue collaborating formally/informally with all of you in this digital-virtual medium known as The Internet, and our online math community.

Collaborate,
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