As I have been using the Mathematics Vision Project to support my teaching of quadratics, I have truly enjoyed watching my students discover key structures of quadratic expression and functions.
They can complete the square with ease because they can actually visualize the squares they are attempting to make.
They view factoring as writing the area of a rectangle in terms of its side lengths.
They discovered the pros and cons of the three forms through experience. I told them almost nothing.
I've just been asking questions.
So many questions! My students have been incredibly frustrated by some of my questions, and it has been wonderful. Their perseverance is increasing, and their ability to think outside the box (or, rather, inside the square) has expanded dramatically. My favorite thing to ask has become "How else could you think about this?"
My next step is going to be integrating more technology use into the lessons. I'm considering having my students keep digital portfolios or at least reflective blogs. The possibilities are endless!
They can complete the square with ease because they can actually visualize the squares they are attempting to make.
They view factoring as writing the area of a rectangle in terms of its side lengths.
They discovered the pros and cons of the three forms through experience. I told them almost nothing.
I've just been asking questions.
So many questions! My students have been incredibly frustrated by some of my questions, and it has been wonderful. Their perseverance is increasing, and their ability to think outside the box (or, rather, inside the square) has expanded dramatically. My favorite thing to ask has become "How else could you think about this?"
My next step is going to be integrating more technology use into the lessons. I'm considering having my students keep digital portfolios or at least reflective blogs. The possibilities are endless!

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