This week we discussed one of my favourite strands of math, patterning
and algebra. Growing up I have always loved putting puzzles together. This love
for solving puzzles was soon re-discovered when the topic of pattering and
algebra was introduced to me in math class in elementary school. However my
math skills have become a little rusty over time and when asked to play the
matching game, it became a little daunting at first. The task was to match an
equation to its corresponding t-table, graph and picture. Having the facilitator
on board really helped maneuver our thoughts and also helped guide and scaffold
our thinking to figure out why we chose certain cards to match one another. It
really helped vocalize our thoughts and actions.
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| Match the following (Khalid, N © 2016) |
I would like to highlight the facilitator’s role in the activity that
we had in the beginning of class. It was very interesting to see how this was
incorporated in today’s lesson, because as future teachers our job it is our
job to facilitate a student’s learning. This is done by asking the right questions,
which I know I need a lot of practice within my placement. The article on
asking effective question is a great resource and one that I will constantly
re-visit to make sure I am helping ‘provoke student thinking.’
Aha Moments:
There were some more aha moments in class this week when we
learned how to come up with an equation. For example the equation t= 2n + 4, is related to the t-table. Where the
‘+4’ represents how much is added onto the input (or the constant) and ‘2n’ is the
difference between the terms in the output. This made figuring out the equation for the t-table simple and easy to understand.
So far four parts of algebra have been discussed the graph, equation, t-table, and picture. The final part is to solidify that knowledge further by creating real life scenarios for students. This will help them conceptualize and hopefully make connections to the different parts of algebra.
So far four parts of algebra have been discussed the graph, equation, t-table, and picture. The final part is to solidify that knowledge further by creating real life scenarios for students. This will help them conceptualize and hopefully make connections to the different parts of algebra.
At my Placement:
Next week in placement I have to come up with a lesson plan to teach an
introductory session on patterning. I am really nervous because I will have to
create a lesson that is both interesting and interactive to captivate and engage
the students. I plan to use the activity in Dr. Small’s “Making Math Meaningful.”
The activity in the textbook describes solving an equation by maintaining a balance
where an unknown number of tiles are placed in the bag and students must figure
out how many tiles are in the unknown bag. Through trial and error students figure out
how many tiles by putting certain number of tiles on the other end of the scale
till it becomes balanced. Students then make the connection as to how many
tiles were in the bag and can come up with an equation to represent the
situation. I really liked this activity and I hope to fit it into my lesson plan as it uses a very interactive approach
and every student can participate in the learning process
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| Balancing Act (Photo captured from Dr.Small's textbook 'Making Math Meaningful') (Khalid, N © 2016) |


Great post, Nuha!
ReplyDeleteI agree that this week's opening activity was super effective especially since it covered patterning AND algebra. This made the question even more challenging though. However, doing these types of questions in groups make it much less stressful as it is reassuring you have others to talk to to help solve it together. I find this is where I learn the most as other can correct me when I am not doing something right so I am able to fix it for the future and I can also apply my knowledge when correcting others. Math talk is a very effective strategy and was key during this activity.
Also, finding the constant was also an a-ha moment for me as I did not know it was so simple. I always thought a concept like that was complex to find out and when seeing an expression in different forms (graphs, tables, equation), it helped me understand what the constant actually means. This resulted in being able to quickly determine what the constant was for each set of patterns.
Nuha, your posts are well constructed in an engaging style. You have connected inclass activities and experiences with assigned readings/viewings and continue to draw insightful conclusions about all the strands we cover. You have shown deep thinking in relating all of this to your personal experiences and plans for teaching math.
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