There are times during the school year when I think I spend too much time on a math topic….not because the kids seem bored with it or anything like that, but because I have to get so many concepts covered that I’m afraid I’ll run out of time; so spending more time than I’m “supposed to” occasionally stresses me out. But most of the time, I’m glad I spend so much time on concepts, even though I appear to be “behind” when talking with other teachers about “where we are.” When I say that I spend more time, it’s not that I make the students do worksheet after worksheet; instead, we practice/interact with the same skills in different ways, as I’m sure you do. For example, before the holiday break, we worked on finding the GCF. In the past, most of the students had only been taught one method to find GCF - by listing out the factors. I taught the students the prime factorization method and the ladder method (personally, I LOVE the ladder method, for most sets of numbers). Then we had the holiday break. So on our first day back, we briefly reviewed the methods and then I had the students partner up (using the equivalent expressions partnering cards!) and write short paragraphs to explain each method (and include their own examples). That took most of the math class (after our warm up and reviewing….only a 40 minute class). The following day, with the same partners, the students started their GCF Footloose, which included listing of factors, finding GCF of given numbers, and quite a few GCF word problems. The students in the first class period didn’t even get half-way through the Footloose cards, and I started thinking, “Oh, no, now we have to use another day to finish this tomorrow…or maybe we shouldn’t finish, just move on.” BUT, as I listened to my students’ discussions, class after class, I decided that we

__definitely__needed to finish the next day. And I definitely need to continue to spend the same amount of time on topics that I have been spending, in all the different ways I employ. Their discussions with and comments/advice to each other were such a confirmation that spending this time is best for my students. As they worked, I heard them finding factors of larger numbers by testing divisibility rules (without me advising them to!), using

GCF Footloose |

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