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OPM1501 Assignment 2 (QUALITY ANSWERS) 2024

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This document contains workings, explanations and solutions to the OPM1501 Assignment 2 (QUALITY ANSWERS) 2024. For assistance call or us on 0.6.8..8.1.2..0.9.3.4..... 1. In OPM1501, we advocate for the need for mathematics teachers to shift from traditional teaching approaches and embrace an approach that promotes learner engagement and meaning making. 1.1. Use your own words to explain what the above statement means for you. (5) 1.2. Give THREE reasons why there should be a shift in the thinking about mathematics teaching. (3) 1.3. Comment on the following statement: ‘it is easier for a mathematics teacher to teach through rote learning’. (2) 1.4. Write a 1000-word essay in which you critically demonstrate your understanding of the above statement with a lens on the teaching and learning of measurement in any grade in the Intermediate Phase. You should include examples, either from your learning experience at school, general reading, your understanding of the curriculum or observation as a learner to illustrate the points that you make. Please use rubric 1 provided at the end of this Tutorial Letter, to guide the structuring of your essay. It is important that you use this rubric to do self-evaluation before you submit to ensure that you have completed all the required elements for the essay adequately. (30) [40] 2. Describe what is meant by compensation to add or subtract. (4) 2.1. Provide TWO examples for compensation to add and demonstrate how you would teach the method to your Grade 4 learners . (8) 2.2. Provide TWO examples for compensation to subtract and demonstrate how you would teach the method to your Grade 4 learners. (8) 3. Illustrate the following numbers using base 10 blocks: (a) 845 (2) (b) 976 (2) (c) 2051 (2) ASSESSMENT 02 UNIQUE NUMBER –839194 Closing date: Friday, 21 June 2024, 11:00 PM OPM1501/102/0/2024 (d) 2376 (2) (e) 101 (2) 4. Test the following numbers for divisibility by 5, 6 and 11(Do not divide or factorise). a) (3) b) (3) 5. To this end, Van de Walle et al (2016) see a lesson as consisting of three main parts: before, during and after. For each of the following statements, state the part of the lesson they represent: a) Provide hints and suggestions when the group is searching for a place to begin or when they stumble. (2) b) Time for the class to share ideas. (2) c) Give learners space to explain their solutions and processes. (2) 6. When you set tasks for your learners, you could tell them: “Use the ideas you own to solve this problem”. 7. Use Dienes blocks to illustrate the following operations: a) 34 + 47 (2) b) 296 + 205 (2) c) 64 – 27 (2) d) 516 – 209 (2) 8. Use the place value chat to represent the following numbers: a) 4875 (2) b) 39870 (2) c) 27 (2) 9. Compare the following fractions 35 and 37 by using the area model. Make accurate drawings.

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OPM1501
Assignment 22024
Unique #:839194
Due Date: 21 June 2024



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, QUESTION 1

1.1 (2 ANSWERS PROVIDED)

To me, the statement emphasizes the importance of transforming the role of the
mathematics teacher from a traditional instructor to a facilitator of learning.
Instead of imposing knowledge on students, teachers should engage learners
in active participation and negotiation of mathematical concepts. This shift
encourages students to be actively involved in "doing" mathematics, which may
involve peer discussions, individual tasks, and quiet reflection. Rather than
viewing students as passive recipients of knowledge, this approach recognizes
them as active creators of their own understanding.

In practical terms, this means that as a mathematics teacher, I need to shift my
focus from simply imparting information to creating an environment where
students can construct their own knowledge. It involves creating opportunities
for students to engage with the material, work through problems, and connect
new ideas with their existing understanding. This approach values the individual
experiences and perspectives of each student, recognizing that they bring their
own ideas and mental structures to the learning process.

This shift requires me to foster a collaborative and interactive classroom where
students are encouraged to ask questions, explore, and make meaning of
mathematical concepts. It means embracing the idea that learning is a
constructive process, and my role as a teacher is to guide and support students
in their journey of knowledge construction.

OR

For me, the statement means that as a mathematics teacher, I need to move
away from simply presenting information to students and instead focus on
facilitating their active participation and understanding of mathematical
concepts. This involves encouraging students to engage in discussion,
problem-solving, and reflection, as well as allowing them the space to work
through tasks on their own. It also means recognizing and valuing the prior
knowledge and experiences that students bring to the classroom, and



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