Refreshed
and ready to begin another day of teaching, I made my way to the
Nzara Secondary School, where 20 Senior ll students were awaiting
their Mathematics teacher. Me. I had been previously asked by the
headmaster of Nzara Secondary School to assist the students of Senior
ll by teaching them basic algebra, and how to solve basic algebraic
equations. As the students are gearing up for their upcoming
examination in March, the headmaster's request of me was one I
welcomed.
When
I arrived in the classroom I was pleased to see all the students had
given me their undivided attention. They were all seated, pens and
paper out on their desks and ready to learn. Without waisting any
time I posed a question to the class, and wanted to get a reading on
how well the material I will be teaching today will go over. I asked,
“have any of you been introduced to algebra, or know anything about
solving algebraic expression?” As expected, the class remain
silent, whether they were apprehensive to answering the question, or
unsure of the answer I was looking for was not revealed. Thus, not
dwelling on it I simply took note of the shyness of the class. I
thought, “well if this is the way it's going to be, these students
will not learn very much.”
I
started off with notes for the class to take, defining algebraic
terms and concepts the students will/need to learn. Then I moved into
introducing basic algebraic expressions. Stating, let “m”
represent 1 mango, than, I wrote
a equation of the board. Hoping to get the class moving and thinking
in the right direction.
Evaluate
this expression: m + m + 2m =?
That
simple equation was to serve as the ice-breaker and allow the
students begin thinking mathematically. Upon the first algebraic
question posed to the class the students were quite, reserved and
shy. I realized that if I wanted to have a productive class session
that I would have to call on individuals to solve or participate in
solving the equation at hand, and not rely on the students
volunteering the answers. That would get us no where. I called on a
student that were looking inquisitively at the board, and he
unconfidently announced the answer.c 4m, 4 mangos. The
fact that he had gotten the correct answer was a step in the right
direction and a model for his peers.
From
personal experience I know that learning a seemingly foreign concept
is quite challenging. And for these students learning new and
challenging ideas in, what may be their second or third language must
be a challenge in and of itself. For that reason I knew standing in
the front of the class giving a lecture will ultimately not provide
the students with the knowledge I wanted them to have.
After
we wrapped up the note taking and class examples I provided, I wanted
to begin a more hands-on approach in helping the students strengthen
their grasp of algebra. I did this by dividing the students in to 5
groups of 4, with 10 questions per group for them to collectively to
solve. As the students got into their respective groups I put each
groups designated questions on the black board. Each group had its
own set of questions to prevent the convenient and inconspicuous,
“what did you get for number 1” scenarios.
Examples
of the algebraic expressions the students were to solve are as
following:
Group 1 Group 2 Group 3 Group 4 Group 5
z
+ z =? 2g + g =? 3d + 2d =? 7m + 5m
=? b + b =?
2n
+ 2n =? 8g + 3g =? 8m + 5m =? 6n + 2n =? 7b + 8b =?
3m
– m - 2m =? 20h – 10g =? 9n – 7n =? 3x – x =? 12m – 8m =?
10m
– m =? 5z – 2m =? 15m – 8m =? 11m – 11m
=? 9n – 4n =?
4m
× 4m =? 6m × 10m =? 7d × 9d =? 10n × 3n =? 15m × 4m =?
10n
× 10m = ? n × n =? 6m × 4m =? 5d × 3d =? 13n × n =?
1z
÷ 1z =? 20z ÷ 2z =? 25n ÷ 5n =? 10m ÷ 5m
=? 30x ÷ 2x =?
24z
÷ 4z =? 6n ÷ 2n =? n ÷ n =? 30n ÷
6n =? 15n ÷ 3n =?
20m
÷ 5m =? (5m – 2m)²=? 16x ÷ 4x – x =? (10d × 2d)²=? 14b – 7b + 5b =?
(4m²)
– (2m²) =? 28n ÷ 7n = (12m)²=? 18m + 9m -m
=? (8n ÷ 2n)²
As
the students were working in their groups, I went to each group
consecutively and, provide assistance and reassurance as they
attempted these algebraic expressions. My hope was, as I allowed
these small groups to carry on, students who had acquired a basic
understanding of concepts of algebra I was teaching would help other
students who were still in a confused state understand this new
material. To my surprise this is exactly what transpired. Amongst the
chitter chatter, off topic and different language communication
taking place, there were those students working diligently within
their groups acting as leader. Showing the other students the way in
which to go about solving the expression, and helping the others make
sense of it. I was very happy to see this taking place.
Walking
around and assisting the students was my role as they engaged this
group activity. As I went from group to group the students addressed
me as “master, or teacher”. I did not think much on having an
official title, other than “George”, because as I surveyed the
students, I came to realize. I am no older than they are, yet I am
here teaching them information I learned at a younger age. I quickly
gave thanks for my being educated in the United States, because
without that, I would not be here, and I would not be sharing
information with these students. Needless I, of course, decided to
dwell on those thoughts later, because now I am teaching.
As
class was soon drawling to a close. I had one student from each group
come up to the black board and write in their answers. As each group
came up and did so, I lead the class in assessing the expression to
see whether the anticipated answer was correct or not. In the event
that the answer was incorrect, I then demonstrated the expression on
the board while giving other similar examples to ensure the student's
understood. With each ensuing group representative that came up to
put their groups answers on the black board the students became more
and more comfortable announcing whether or not the designated groups
answer to the corresponding expression was correct or not. This
showed me that not only were the students slowly emerging from the
apprehensive and shy states they demonstrated at the beginning of
class, and becoming more and more comfortable with my teaching
methods and myself overall as their teacher, but ultimately it showed
me that the students were now, in fact, getting a firm grasp on the
information before them.
When
class came to a close, I assigned the students home work, similar to
the work they did in their small groups. Once each student copied
down the homework they were free to leave. What I did not expect
happened next. As each student was exiting the classroom they came up
to me and shook my hand saying, “thank you for the lesson of today.
It was good, and it helped me.” I was overjoyed that each student
was now walking away from the classroom smarter then they were upon
their arrival, and I was grateful for that. Those actions really
showed me that one person can really make a difference in someones
life, and today I have made a difference in 20 student's lives and
broadened their educational awareness, which was both an honor and
privilege to have done.
Reflections
on what went well in todays teaching:
The
students displayed a firm understanding of the material taught. Some
students also demonstrated great leadership as they helped their
peers make sense of this new material. I thought todays lesson went
tremendously well, with an outstanding results that the students are
now at at the point where newer and more intellectually challenging
material can be introduced to them. Again, I felt relieved on
progression of the lesson. My initial fear was that, because the
students had not been exposed to algebraic expression before it my
not make any sense to them as to why there are variables in their
math problems. However, the students were able to grasp the concepts
and the lesson went well.
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