Questions, Questions, Questions…

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Sometimes-the-questions-are-complicated-and-the-answers-are-simple-Dr.-Seuss-quote

I recently had the opportunity to participate in a math workshop covering Singapore Math strategies. I was looking forward to spending time in the classrooms of the school hosting this event to learn more about the use of manipulatives, bar modeling, etc. But what I actually witnessed was even more valuable than a lesson in problem solving.

I was listening to the teacher of a 4th grade class deliver a geometry lesson. The students were busy working with partners using dry erase boards and protractors, while cutting out and measuring triangles. I suddenly realized that the teacher wasn’t teaching in the traditional sense of the word, but rather she was leading the students by asking questions…….and more questions……..and even more questions. Even when a student answered a question, his answer was followed by yet another question such as “Suppose we didn’t know the length of the hypotenuse…?” or “What would happen if instead of being an isosceles triangle…?” When a student gave an answer that wasn’t exactly what the teacher was looking for, instead of saying they were incorrect, she asked them to explain their line of thinking. The level of engagement in the classroom was electric – I could almost see the proverbial “lightbulb” illuminate above each student’s head as the answers clicked and their “AHA” moment occurred.

What I was witnessing was an example of a constructionist approach to learning. Using this approach, students become actively involved in the learning process, and use knowledge gained from both the classroom and life experiences to apply to problem solving. These students are “constructing” their own learning experience as the teacher leads them towards self-discovery of the answers. Using this method of learning, students are also encouraged to defend their line of reasoning as the teacher poses questions that may seemingly contradict a student’s response.

From a teaching perspective, this approach is not always easy to implement. As educators, we have been trained to impart knowledge to our students. We prepare students for assessments and make sure that they are ready to take on the challenges of the next grade level. The learning goals of the curriculum are addressed and we must ensure that our students are able to demonstrate proficiency in a variety of skills.

Is it possible then to encourage students to take the lead in the learning process while still moving along the curriculum continuum? Interestingly enough, it most definitely is! Active problem solving, collaborative learning, and making connections to real-world situations, are all ways in which students not only demonstrate proficiency, but exhibit cognitive growth and the ability to use higher order thinking skills. Sure, teachers may have to modify lesson plans or adjust a pacing schedule to accommodate an extended discussion among classmates. But the lessons learned from such a discussion have the potential to create a greater and more substantive learning experience for the students.

So what lesson did I learn in that classroom last week? Admittedly, Geometry was never one of my favorite subjects. The theorems, the angles, the postulates – none of it ever really made sense as I struggled to envision how a three-dimensional model could be sketched on a one-dimensional piece of paper. But sitting in this class of 10-year-old students, I suddenly had my own “AHA” moment. Maybe it was the way the students were manipulating the shapes on their boards, or cutting along the lines of the graph paper. Maybe it was the sheer intimidation factor of being in a room of young children who exhibited confidence in their ability to converse using geometric terms in a way in which I was never comfortable. But more than likely, it was the active learning and the excitement in the classroom as everyone constructed their own answers to the presented questions. And so for me, this simple geometry lesson provided “proof” that sometimes in life, the questions are more meaningful than the answers.

2 responses »

  1. Hi Joanie,

    Thanks for sharing. Great process for learning!

    In large part, what you described is the very “old fashioned,” “traditional,” חברותה “chavruta,” paired or collaborative learning that I dare say regularly takes place in yeshivot.

    Students prepare tthe facts of the Mishna or Gemorah in pairs (or small groups) Then, they try to solve the issues presented by the facts by formulating a hypothesis. Their approach is then challenged by other groups or the teacher by asking “what about this or what about that,” until the final conclusion is arrived at. The talmud is written in exactly the format of: given facts, question on the facts, followed by a possible answer, followed by a question on that answer and so on. Talmud is not a bottom line study. It is a dynamic learning process, hopefully engaging the learners in the process of learning and discovering the underlying concepts of the particular law under analysis.

    In this way the student fulfills the obligation to become the owner or aquirerer of Torah. It is yours! You created it, you discovered it. Everyone in the process can take ownrership.

    RRK

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