RenjiAbaraiGR (2018). Espada Numbers Brushes. [image] Available at:
https://www.deviantart.com/renjiabaraigr/art/Espada-Numbers-Brushes-192776736
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The Focus this week in our
mathematics course was to take a look at how students solve problems
differently and how there are many different ways to represent math
problems. By having students explore their peers’ solutions to problems they
can start becoming more flexible in their mathematics. With this in mind we had
gallery walks this week and solved a number of problems. This showed each of
the teacher candidates that there are many ways to solve the problem and that
creativity is important in math. This is especially compounded by the videos we
watched in our Math Minds Module this week.
The
Math Minds Module this week looks at how students who are successful at math
tend to be the ones that can be flexible with numbers. Creativity, being open
to multiple solutions, as well demonstrating an ability of connect different
math concepts together is the marker for success in mathematics. To Further
this concept, it is known that “individuals persist in using one general but
not always optimal strategy for solving a group of mathematics problems, even
when they have knowledge of more efficient alternatives.” (Liu, Wang, Star,
Zhen, Jiang, Fu, 2018) With this in mind most students might get trapped by the
idea that there is only one way to go about solving a problem. I at times have
struggled with this and not knowing the process impeded my way of solving the
problem because I was not seeing the problem as something solvable with a
number of solutions but rather something that had to have a formula or a set of
steps to solving. With this in mind having students think about problems would
be very beneficial in making it something solvable with creativity and not
something that a robot could solve with the right set of prompts.
Ru-De Liu, Jia Wang, Jon R. Star, Rui Zhen, Rong-Huan Jiang,
& Xin-Chen Fu. (2018). Turning
Potential Flexibility
Into Flexible Performance: Moderating Effect of Self-Efficacy and Use of Flexible Cognition. Frontiers in
Psychology, Vol 9 (2018).
https://doi.org/10.3389/fpsyg.2018.00646/full
Hi Robert, I also believe that activities such as the gallery walk are extremely beneficial to student learning because of the collaborative piece which inspires creativity when seeing how others solved a problem. On this note, you mentioned that there is more than one way to solve a problem, which is a concept that we as teachers need to encourage when teaching mathematics. Great points!
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