- Dave Hewitt’s article related to “Arbitrary and Necessary” forces me to think that math is not about the memorization of the “arbitrary” terms and names rather than the awareness of the “necessary” mathematical knowledge. According to Hewitt, “arbitrary” are the conventions, symbols, or the names, which we are using in math. I would say the conventions mean the mathematical language. These conventions are just the choices made at sometime in the past. These did not have any proofs or reasons behind their names or their existence. For example, why we call tangent as a tangent? We cannot prove the name “tangent” because it is arbitrary. On the other hand, when we talk about the properties of the tangent (it is a line, which touches the given circle at one point), then these properties are the “necessary” for the students. They may have the awareness of this fact or the teacher can introduce tasks, which help students to use their awareness in coming to know what is “tangent”.
- In my lesson plan, I would try to relate the necessary and arbitrary. For example, I would relate the words tangent and touch (the line which touches the circle). Hence, from the word touch they can easily relate the tangent. Consequently, if they understand about the tangent then they would continue to explore about the properties of the tangent. My role is to encourage and scaffold the students to use their own awareness.
Sunday, 22 November 2015
"Arbitrary and Necessary"
Snap Math Fair Feild Trip to Museum of Anthropology
Wednesday, 18 November 2015
SNAP MATH FAIR
SNAP Math fair reminds me the family math fair which i had attended in UBC campus. It was so exciting because the problem which we took was not age specific and it was tried by everyone in the family as the name of the fair is family- fair. For instance , a small kindergarten girl tried that problem and with the help of parents she finally solved it. In the similar way, i also want to do the same kind of math fair in my practicum in which the problem would be given to the groups of students In my opinion it would gives an opportunity to everyone to explore the problem without the fear of failure as they are going to solve the problem in groups. Also in that fair i would appreciate their efforts rather than its outcomes.
Tuesday, 27 October 2015
Gladus and mandeep's Reflection on "Apprenticeship and workplace11"
The main objective of this course is to provide the mathematical understanding and critical thinking skills ,so that the students can enter into the trades at post secondary and for direct entry into the workforce.
Topics of this course are:
* Investing and Borrowing money
*Managing money
*Working with graphs
*Slope and Rates
*Linear Relations
*Surface areas
*Volume and Capacity
*Drawing shapes and Objects
*Solving Right angle properties
At the end ,the assessment of what student has learned is done by the two methods ;ie Formative & Summative assessment
Topics of this course are:
* Investing and Borrowing money
*Managing money
*Working with graphs
*Slope and Rates
*Linear Relations
*Surface areas
*Volume and Capacity
*Drawing shapes and Objects
*Solving Right angle properties
At the end ,the assessment of what student has learned is done by the two methods ;ie Formative & Summative assessment
Sunday, 25 October 2015
Battle Ground Reflection
The
article “Battle Ground,” presents the argument, which resonates every math
teacher. There are two reasons behind
that. The first reason is, it makes us as math teachers to critically evaluate
our teaching methods, whether our teaching gives the learner enough pace to do
experimentation with the problem or it expects just the right answer from the
learner by following the well-established formulas. I totally agree with the Dewey’s argument in which he advocated the development
of high quality mental process and scientific attitude. For instance, I remember the time
when I was in grade seven and taught by the traditional method. At that time,
it was very difficult for me to digest those formulas. Consequently, I do not
want my students to suffer from the same difficulty. Hence, I am eager to teach
my students by involving them in exploring the problem rather then telling them
to follow some steps.
Friday, 23 October 2015
Ninja star with paper
In my micro teaching ,i chosen paper folding activity to make a ninja star in order to relate maths with art. According to my peers they considered it as a wonderful presentation and steps involved are easy to follow. Time is a little bit constrained , they want to make more .On the other hand, if i would give more future applications of that model of paper ,then it would be good. I am also thinking in the same way as if i have more time than i will assess them formally ,how they will do it independently. As they did that activity following me. For the future application i would have mention its uses in maths project .
Tuesday, 20 October 2015
Micro teaching topic
Name Mandeep Kaur Kanwar
Topic: Paper
folding activity
Objective: Students will be able to pull and push
to make the Octagon into starand vise- versa
Hook: Students we are going to make the Ninja –
star.
Material required:
Scrap- paper of different color.
Prior knowledge:
Student should know how to handle scissors and fold the paper.
Activity as well as the
Assessment:
The students are
doing the activity along with the teacher. The teacher is doing the activity as
well as scaffolding the students and assessing them whether they are able to do
the activity by themselves or they need help from the teacher.
Application:
Students can easily use their knowledge to find the number of sides of an
octagon and of the star.
Resource:
http://www.whatdowedoallday.com/2015/03/transforming-ninja-star.html
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