Students analyze the problem, consider the multiple strategies that could be used, and construct a plan to solve.
If you see students who . . .
Mathematically proficient students need regular opportunities to dive into math problems that offer them the chance to reason and problem solve. Additionally, students need the opportunity to explore problems with multiple entry points to develop an understanding of the mathematical concept being taught.
For this strategy to work, you must understand what the problem is asking you to do and be able to formulate a plan to solve it. Ask yourself, What is this problem asking me to do/solve? What steps can I take to find a solution to the problem?
This strategy is not only one of the first we introduce, but one we model throughout the school year. Students who are proficient mathematicians understand that there are multiple ways to solve a problem. They also understand the importance of using an efficient strategy to arrive at a solution. (Note: This can vary from student to student, depending on their level of understanding.)
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Give students an organizer to help them organize their thinking. (What do I know? What do I need to find out? What tools/strategies will help me?) This student work can be used as a launch point for discussion or reteaching during individual or small-group conferring sessions.
These strategies may provide support before, during, and after teaching this strategy:
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