I have to write this down so I don't forget and I can reflect upon it later.
Students are in study hall right now. I passed out some multiplication flash cards for the students to work on. One students held two up together: 10 x 3 and 10 x 7. Another student said that make 100. His reasoning was that 10 x 3 = 30, 10 x 7 = 70 and 30 + 70 = 100. I would like to explore the insight of his reasoning. Maybe I'll ask him later about it.
Also, these 5th graders like the sense of being on a team (mine being UCSD).
Also also, some students are making games out of the flash cards.
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Showing posts with label reasoning. Show all posts
Showing posts with label reasoning. Show all posts
Wednesday, September 1, 2010
Friday, January 16, 2009
When are we ever going to need this?
Overall, this week went be a whole lot better than last week. Although I am really tired now, I didn't seem to be longing for the weekend as much as I was last week. Even though I had no prep today since I was subbing for a colleague, I think today went really well.
For Algebra, we are going over multiplying polynomials. My students often ask, "When are we ever going to need this?" For this topic in particular, I have been trying to ascertain the concept myself. Instead of trying to make my students understand the underlying concept of multiplying polynomials, I have been trying to make them understand the procedures and think about their own reasoning. For example, when a student goes up to the bed to solve a problem, I ask them to explain their work. They have to understand how and why every step works.
I hope to continue this trend of board work and understanding the reasoning. They don't like it, but I know it helps them understand what they are doing. In the long-run, they will become better learners and retain more knowledge.
For Algebra, we are going over multiplying polynomials. My students often ask, "When are we ever going to need this?" For this topic in particular, I have been trying to ascertain the concept myself. Instead of trying to make my students understand the underlying concept of multiplying polynomials, I have been trying to make them understand the procedures and think about their own reasoning. For example, when a student goes up to the bed to solve a problem, I ask them to explain their work. They have to understand how and why every step works.
I hope to continue this trend of board work and understanding the reasoning. They don't like it, but I know it helps them understand what they are doing. In the long-run, they will become better learners and retain more knowledge.
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