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I've never been a huge baseball fan, but I do like data. This interactive display shows the total expenditure of every Major League Baseball team (from 1998 out until a few years in the future). Clicking on a team in the top chart will break that expenditure down per player and show what each player makes per year. Just looking at this chart for a few minutes, I've come up with the following questions that could be used in a math class for a problem solving lesson. Some of these questions would also require the students to locate some additional data as well. * Is there a correlation between team expenditure and winning the Championship/making the playoffs/number of wins in a season? * What percent of a team's total expenses do "star players" take up? * Are star player's "worth it" for a baseball team? * How have team expenses changed over the past 15 years? * Are baseball players being paid more today than in the past or are their salaries just keeping up with inflation? * How much do today's baseball stars make in comparison to the stars of the late 90's and early 00's? Is this difference warranted? I'm sure there are plenty of better questions here that I'm missing.

"Set up a surprise, such that resolution of that becomes the lesson that you intended. Anything that makes students ask the question that you plan to answer in the lesson is good, because answering questions that haven't been asked is inherently uninteresting." This article discusses how to create lessons that provoke student interest and prime them for your lesson. We all know that it is important to have a good introduction or a "hook" for a lesson, but this concept goes one step further. A hook that provides too much information leads to waning engagement. The goal is not just to get the student interested, but to make them curious and ask questions that we plan to answer on that day. Although this particular blog post and the examples within are math related, this technique can be implented in any content area.

"Too often kids have trouble with word problems. Too often they don't know what to do with two numbers let alone a bunch of numbers. They guess at division when one number is big and one is small. They add when they see two fractions. They multiply because that was how they solved the last word problem. I will also do this with my 8th graders because I suspect they will have trouble too. And this is exactly the kind of trouble we need to get into. Now rather than later. This task gets them thinking about ratios - which is like the most important math thing in all of the math things." This is a short description of how to get your students developing questions for mathematical scenarios. This would be a great activity to work on if you feel like your students are having difficulty deciphering word problems or are stumped when presented with unfamiliar mathematical scenarios.

A great collection of Bloom's math question stems

Short list of questions for teachers to use while problem solving

Quick sheet with samples of three different types of reflective questions for students.

"Solving a math problem means unfolding a mystery, enjoying the pleasure of discovery. But in every geometry lesson that year, I blundered along and blurted out the secret. With a few sentences, I'd manage to ruin the puzzle, ending the feast before it began, as definitively as if I'd spat in my students' soup. Math is a story, and I was giving my kids spoilers." This post speaks directly to math, but can be applied to any content. When we provide students with the answers rather than developing lessons that let the students ask (and answer questions), we take the fun out of learning.

h/t Dan Meyer via Twitter

"Mark talked about the idea of using Evidence-Based Arguments as a starting point. Every historical investigation needs to begin with a great question. Then they asked kids to do research and create videos. But what they got was disappointing. What they got was basically text with pictures, a script with a background. It wasn't a story, it wasn't engaging, and it often didn't really answer the question.  They begin to realize that they needed to learn more about how to create high-quality documentaries, how to use images and video to actually tell a story. And eventually they came up with a Four Step Process that students work through to create high-quality documentaries:" 4 Step Process for creating HST videos. I don't necessarily agree with the author's thought that tech should not be introduced until step #4, as tech can enhance 1-3 just as well. The teacher just needs to model good behavior and help students develop structures for the work in these phases for it to be successful.

Are we questioning the status quo? An interesting innovation website focused more on the business community, but the concepts can be applied in education. Site contains innovation model and pyramid: Question >Observe>Network>Experiment>Associate>Innovate

"The GIF below runs through the plates in sequence, from 2348 B.C., "The Deluge" (Quin, not unusually for his time period, was a Biblical literalist) through A.D. 1828, "End of the General Peace."" So my initial thought upon seeing this GIF was that it is eerily similar to the "fog of war" effect from Warcraft, Starcraft, and other similar games from my childhood. Based on this idea, you might be able to do something with these maps related to the essential question, "How has expansion changed our perception of the world?" (This is probably not phrased perfectly, but gets to the general idea...) Additionally, this could be an interesting item to analyze when discussing the essential question, "Have we made progress?" Students could make similar Gifs for shorter time periods to show their understanding of change over time.

"Students asking questions and then exploring the answers. That's something any good teacher lives for. And at the heart of it all is curiosity."

Although some of the lesson plans are relatively vague, this a pretty solid site overall. There are a number of lesson plans here that could be adapted to fit your specific unit/essential questions. The best thing about these lessons is that the lesson documents (PDFs) contain a wide variety of primary and secondary sources that you can use in a variety of ways. The Zinn Education Project is free to sign up for and use.

A good explanation of math questioning with blooms taxonomy.

By viewing the page source here, you can now make multiple variable webpage generators. They might be useful for things like this which is a for refining project based questions or you could use as elements in a writing prompt. I have another one that randomizes images as well that works slightly differently.

This framework helps was created to help drive instructional practice. Specifically, collaborative group work, writing to learn, literacy groups, questioning, scaffolding, and classroom talk.

There are a lot of great problems here that could be used in math class. Starting class with one of these problems could be a great way to hook students into the lesson and have the students start generating their own questions and problem solving methods. Then, the math can be brought in appropriately. A lot of these problems seem to lend themselves to the "3 Act Task" model. A video/image representing the problem could go a long way in getting kids hooked.

A guide including Blooms question stems and activities.

This article answers a question I have had since 10th grade English - "Is it possible to make Jane Eyre interesting?" I watched the Hamlet video and was thoroughly entertained. I could see these videos being used in 8th grade and high school English classes, especially if you edited one or two short segments (he says a** and b****, but other curse words are bleeped out within the video). These clips could be really useful when discussing the topic of "audience." As a culmination to a unit/lesson on audience, I could see students making their own version of "Thug Notes" or "rewriting" a book to some extent and adapt the work for a specific culture/group of people.

I'd make it "learning" rather than "science" but that's on the money. ""To me, that's the beauty of science: to know that you will never know everything, but you never stop wanting to, that when you learn something, for a second you feel crazy smart, and then stupid all over again as new questions come tumbling in. It's an urge that never dies, a game that never ends.""