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TMN3704 Assessment 2 (Complete Answers) 2025 (152676) - Due 4 July 2025

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TMN3704 Assignment 2 2025 (Unique Number: 152676) - Due 4 July 2025 ;100 % TRUSTED workings, Expert Solved, Explanations and Solutions. For assistance call or W.h.a.t.s.a.p.p us on ...(.+.2.5.4.7.7.9.5.4.0.1.3.2)........... Teaching Mathematics - TMN3704 1.1 The National Curriculum Statement Grades R-12 serves to equip learners, irrespective of their socio-economic background, race, gender, physical ability or intellectual ability, with the knowledge, skills and values necessary for self fulfilment, and meaningful participation in society as citizens of a free country. What are your thoughts on this view? In other words, you need to state your opinion, provide reasoning and present a balanced perspective. (4) 1.2 One strategy that you could use to connect mathematical ideas is personification. It is a figure of speech in which human qualities/attributes are given to inanimate (non-human) objects or the representation of an abstract quality/idea in a human form. It is advisable to use this strategy for Grade 4 learners. Select a topic in Mathematics from a specific grade and demonstrate how you can illustrate this strategy. Provide three examples (6) 1.3 a. Using examples from mathematics, differentiate between relational and Instrumental understanding and explain how they differ. (4) b. Although relational understanding is often thought to be a better alternative to instrumental understanding, when do you regard each type of understanding as useful, particularly in Mathematics? Provide one example in each case to support your discussion. (6) 6 1.4 TMN3704/ASSESSMENT 2/0/2025 a. Discuss the significance of integrating societal context into mathematics teaching and how this approach can influence learners' perspectives on the subject. (2) b. The indigenous games should focus on practical application and societal relevance. What is your opinion on this statement? (2) c. What challenges do you anticipate in incorporating indigenous games to enhance the teaching of Mathematics? Mention three. (3) d. How could these challenges impact learners’ perspectives on the subject? (2) 1.5 1.6 1.7 1.8 Develop an activity for the intermediate phase learners that covers ‘routine procedures and problem-solving’ cognitive assessment levels. Choose any topic from the content area, Measurement. (8) Thematic teaching, which focuses on themes such as celebrations, current issues, and learners' interests or hobbies, can promote and enhance students' understanding of various phenomena or concepts. Design an activity to illustrate how you could build awareness of the natural disasters that normally occur in the world. Your activity should be guided by the mathematics concepts and skills you want to develop. Refer to Section 3 of the CAPS document. (6) Evaluate the statement that “teachers should identify their learners' individual learning styles and design instruction accordingly”. Use three examples to illustrate how a particular mathematical concept may be taught using different learning styles. (9) a. Compare and contrast problem-solving and demonstration approaches to describe their pedagogical technique in mathematics teaching and learning. (6) 7 1.9 TMN3704/ASSESSMENT 2/0/2025 The teachers implement the following activity to support learners in constructing knowledge. Learners are required to count all the triangles of any size they can identify in Figure A. Each teacher approached the activity in a manner he/she believed would be most effective in promoting conceptual understanding. Teacher 1 provides her learners with a formula for determining the number of triangles Teacher 2 allows her learners to actively engage in exploring, experimenting, and discovering concepts to determine the number of triangles Teacher 3 puts his learners into groups of five and have them discuss the best strategy to solve this problem, providing clarity during the discussion and encouraging them to report what the group discovers. Teacher 4 brings scissors, coloured pencils demonstrating how to count the number of triangles and highlight to them what is given. He asked them to use the given information to solve the problem. Discuss each teacher's view on what constitutes effective learning. (8) 1.10 The general view is that there is no preferred method or approach to teaching and learning Mathematics. What is important is to ensure that you, as the teacher differentiate your lesson/teaching based on ability and provide sufficient support so that all learners in your lesson make good progress. Use examples to demonstrate how you can use a practical work approach to enhance the teaching of fractions. (10) 8 TMN3704/ASSESSMENT 2/0/2025 1.11 According to Hiebert et al. (1997), effective Mathematics teaching begins with learners' understanding and knowledge of the topic. What is the implication of this statement? Motivate your answer. (4) 1.12 How could you, as the teacher use social/affective strategies to build a positive atmosphere in a mathematics classroom? Mention three ways. (3) 1.13 Briefly discuss how brainstorming as the teaching approach could support the effective learning of ‘Transformation’(mathematics concept). Provide examples to justify your argument. (6) 1.14 What are the advantages of using media when teaching and learning mathematics? Mention five. (5) 1.15 How can you, as the teacher, help learners use a clock or watch as a learner centered resource to develop their understanding of percentages? Additionally, it is essential to include a sketch of a clock/watch for reference. (6) Total [100] © UNISA 2025

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Uploaded on
May 31, 2025
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Written in
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TMN3704
ASSIGNMENT 2 2025

UNIQUE NO. 152676
DUE DATE: 4 JULY 2025

,Teaching Mathematics

1.1 I think this view is very important and fair. Every learner, no matter where they come
from or what they are able to do, deserves to get good education. The National
Curriculum Statement helps give all learners the same chance to learn and succeed. It
allows them to develop skills and knowledge that will help them in life and in making a
difference in their community. This approach respects human rights and promotes
equality in schools.

1.2 Let’s say the topic is "Shapes" for Grade 4 learners. To use personification:

 I can say, "Mr Square is proud of his four equal sides and sharp corners. He
always stands straight and strong."
 "Miss Circle loves dancing because she has no corners to stop her. She rolls
smoothly everywhere she goes."
 "Triangle is always sharp and clever with his three strong sides, making sure he
balances everything." These examples make learning fun and help children
remember the properties of shapes.

1.3a Relational understanding is when learners understand why something works in
mathematics. For example, they understand why 3 x 4 is the same as 4 x 3 because of
the idea of groups and repeated addition. Instrumental understanding is when learners
know how to get the answer but not necessarily why. Like knowing the formula to find
the area of a rectangle (length x width) but not understanding what area really means.

1.3b Relational understanding is useful when learners need to apply maths in real life or
solve new problems. For example, when figuring out how much paint is needed for a
wall, they need to understand how area works. Instrumental understanding is useful
when learners need to work quickly or follow steps, like in a test. For example, quickly
using a times table to solve 8 x 7.

, 1.4a Integrating societal context makes maths feel real and useful to learners. It shows
them how maths is part of everyday life, like budgeting, farming, or building. This helps
learners respect and value the subject.

1.4b I agree with the statement. Indigenous games are part of learners' culture and
make learning meaningful. Using these games helps learners connect maths to real life
and makes lessons enjoyable.

1.4c Three challenges could be:

 Lack of knowledge by teachers about the games.
 Not enough time to plan and include these games.
 Some games may need space or materials that the school doesn’t have.

1.4d If these challenges are not managed, learners may see maths as boring or too
difficult. They might also think it has nothing to do with their lives or cultures, which can
affect their interest and performance.

1.5 Topic: Measurement – Capacity Activity:

1. Give learners containers of different sizes (e.g. cups, bottles, jugs).
2. Ask them to estimate how many small cups of water are needed to fill the larger
containers.
3. Learners then test their guesses by pouring and measuring.
4. They record their results and compare with their estimations. This activity uses
routine procedures (measuring) and problem-solving (estimating and testing).

1.6 Activity: Measuring Rainfall (Natural Disaster: Floods)

1. Introduce the theme: floods caused by heavy rainfall.
2. Learners collect rain in bottles for a week and measure how much falls each day.
3. They draw graphs to show their results and discuss which day had the most rain.
This helps learners understand measurement, data handling, and connects
maths to real-world issues.

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