How can I
(1) engage newcomers in my discipline in cycles of inquiry?
I can engage newcomers in my discipline in cycles of inquiry by not basing mathematics on specific interpretations, but instead help them to create different strategies for studying and interpreting word problems. I feel as if learning math is hard and discouraging when you continuously don’t know how to do the problems. Newcomers will be able to be engaged if they first learn how to study for math and interpret word problems because this will help them to correctly complete problems. Correctly answering and continuously doing well is encouraging, motivating and will engage newcomers in my discipline.
(2) Engineer and scaffold their success?
I can engineer and scaffold their success by introducing different reading strategies grounded in transactional reading. It is important that I, as a future educator, encourage my students and newcomers to math, to bring their own knowledge that they have to the classroom. I can have them compare their own real life experiences to things in the textbook such as word problems. They can also engage in a dialogue with the author and transform the author’s meaning and interpret it to their own (Pearson & Fielding, 1991). The three strategies in the article I read were based off of transactional reading. These strategies are Say Something, Cloning an Author, and Sketch-to-Stretch. The Say Something strategy “is based on the assumption that a reader’s comprehension results from an evolving dialogue with both the text and other readers” (Borasi et al 1998). Cloning an Author is when “readers are asked to stop reading whenever they choose and to write what they regard as important ideas on cards. After they have finished reading the text in this manner, they are asked to arrange their cards to show the relationships among ideas” (Borasi et al, 1998). Finally, the strategy Sketch-to-Stretch has students actually draw out their interpretations of the text and then share their interpretive drawing others. Incorporating these strategies in the classroom will help students learn. All students learn differently and having the students try all of these should help them find one that works for them. Once they find a strategy that works, they will learn better, do well with the discipline and will then be more engaged.
Borasi, R., Siegel, M., Fonzi, J., & Smith, C. F. (1998). Using transactional reading strategies to support sense-making and discussion in mathematics classrooms: An exploratory study.Journal for Research in Mathematics Education, 29(3), 275-305.