EMA1501 Assignment 3 Portfolio Answers 2026 - Due October 2026
EMA1501/ASSESSMENT/3/2026
ASSESSMENT 3/ PORTFOLIO 2026
Emergent Mathematics
EMA1501
Year module
Department of Early Childhood Education and
Development
This tutorial letter contains important information about your portfolio.
BARCODE
INTRODUCTION
Dear Student
Welcome to the module Emergent Mathematics (EMA1501) at NQF level 5. I hope your
engagement with this module will be an enlightening and enriching experience.
• Assessment 3 is a final assessment, in the form of a PORTFOLIO of evidence. The
PORTFOLIO will count 80% towards the final module mark.
• NB: THE PORTFOLIO IS REGARDED AS YOUR FINAL EXAM!!!
1.1 Outcomes of Assessment 3/Portfolio
•
In this assessment, you will be required to demonstrate that you have met the outcomes
and assessment criteria from ALL the Learning Units (1 to 7)
• Please take time to go through the instructions in completing the practical activities in
the portfolio.
• Complete and submit this Unisa portfolio as is – do not redesign your own.
•
REMEMBER THAT THIS FORMS PART OF YOUR FINAL EXAMINATION
PORTFOLIO.
You will receive the final portfolio mark in December.
If you have any administrative queries relating to your assessment, please contact: Ms Siko
() from the Assessment Section.
You will only receive the final portfolio mark in December as it is an examination
portfolio.
No individual marks for each portfolio are provided.
1.2 Resources
To complete this assessment, refer to the content of ALL the learning units.
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1.3 Submission of Assessment 3 Portfolio
Note that your assessments must be submitted online only, before the due dates.
Assessments may not be submitted by email. To obtain detailed information on the
requirements for the assessments, consult the Study @ Unisa publication/website.
Please ensure that you submit the correct assessment. You have three opportunities to
submit, whereafter the portal will block you from making any further attempts. To ensure that
you find and upload the correct assessment, always save an assessment under your student
number, surname, module name and assessment number (for example, 1237654 Msibi
EMA1501 Ass 3 Portfolio).
Make sure you understand the wording of the assessment correctly. Do not deliberately
interpret the assessment incorrectly to make it easier to answer.
Work systematically. Work out a scheme before you start answering the question. The first
page of your submission should have a cover page with your name and student number, as
well as the relevant assessment information.
In the case of handwritten assessments, use the official answer pads and assignment covers.
Write on one side of the paper only and ensure that the various pages are attached in the
correct order. Scan and submit online as a single PDF document.
1.4 Plagiarism
We want to remind you that it is unethical (and unacceptable) to hand in assessments that
are not your own work. Whenever the University becomes aware of such malpractices, it will
take stern measures against the student concerned. When doing assessments, you must
submit your own ideas, in your own words, sometimes interspersed with relevant short
quotations that are properly referenced. Also note that, although you may work together
with other students when preparing assessments/assignments, each of you must
submit your own individual assignment. It is unacceptable for students to submit
identical assignments on the basis that they worked together. That is regarded as
copying (a form of plagiarism), and none of those assessments will be marked.
Furthermore, you may be penalized or subjected to disciplinary proceedings by the
University.
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HONESTY DECLARATION FOR THE DEPARTMENT OF EARLY CHILDHOOD
EDUCATION
Module Code: EMA1501 Assessment: 3 Portfolio
1.
I know that plagiarism means taking and using the ideas, writings, works or inventions
of another as if they were one's own. I know that plagiarism not only includes verbatim
copying but also the extensive use of another person’s ideas without proper
acknowledgement (which includes the proper use of quotation marks) or any attempt to
cheat the plagiarism checking system. I know that plagiarism covers the use of material
found in textual sources and from the Internet.
2. I acknowledge and understand that plagiarism is wrong.
3. I understand that my assessment/exam answers must be accurately referenced.
4. This assessment/exam file/portfolio is my own work. I acknowledge that copying
someone else’s work, or part of it, is wrong and that submitting identical work to others
constitutes a form of plagiarism.
5. I have not allowed, nor will I in the future allow anyone to copy my work with the intention
of passing it off as their own work.
6.
I understand that I can be awarded 0% if I have plagiarized.
7.
I understand that my assessment/exam file/portfolio may be submitted automatically to
Turnitin.
8. I confirm that I have read and understood the following Unisa policies:
8.1 Policy on Copyright and Plagiarism
8.2 Policy on Academic Integrity
8.3 Student Disciplinary Code
Name……………………………………………… Student Number: .............................
Signed ……………………………………………. Date …………………………………..
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EMA1501/ASSESSMENT/3/2026
ASSESSMENT 3 PORTFOLIO
ACTIVITY 1: PLAY
Play is often referred to as a child’s work. It is the way that children experience life and can
make sense of the world around them. It is therefore, through play that children discover and
learn many mathematical concepts spontaneously.
From the above, it is clear that a play-based approach to the learning of mathematics is
essential for the young child. Play provides a safe environment where they can creatively
explore the world and get to know the different mathematical concepts necessary for further
success in the field.
1.1 Look at the illustrations below:
1.
2.
5
3.
4.
5.
6.
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1.1.1 In the spaces provided below, name and define the type of play depicted by
each picture
(12)
TYPE OF PLAY
1.
2.
3.
4.
5.
6.
1.1.2. Find recycled materials around your home, shops, malls and any other place in your
community and develop your own resources that you can use in activities, on each
of the six types of play to teach young children mathematical concepts. Take pictures
of your developed resources and paste them on the spaces provided. (6x3=18)
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MATHEMATICAL CONCEPTS AND SKILLS TO CHOOSE FROM: (Counting, Matching,
Shape, Space, Patterns, Measurement, Data Handling, Ordering, Story Sums, Classification,
Conservation, One-to-One Correspondence).
PLAY 1: PICTURE OF RESOURCE DEVELOPED
(3)
PLAY 2: PICTURE OF RESOURCE DEVELOPED
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EMA1501/ASSESSMENT/3/2026
(3)
PLAY 3: PICTURE OF RESOURCE DEVELOPED
(3)
9
PLAY 4: PICTURE OF RESOURCE DEVELOPED
(3)
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PLAY 5: PICTURE OF RESOURCE DEVELOPED
(3)
11
PLAY 6: PICTURE OF RESOURCE DEVELOPED
(3)
1.1.3. Give a summary (with an introduction, main and conclusion) of an activity you’ll do
for each type of play, and which concept you’ll be teaching. You may not teach the
same concept for more than one type of play.
(6x6=36)
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EMA1501/ASSESSMENT/3/2026
MATHEMATICAL CONCEPTS AND SKILLS TO CHOOSE FROM:
Counting, Matching, Shape, Space, Patterns, Measurement, Data Handling, Ordering, Story
Sums, Classification, Conservation, One-to-One Correspondence.
Concept to be taught: (1)
Summary (with an introduction, main and conclusion) of an activity you’ll do
for Play 1
5)
13
Concept to be taught: (1)
Summary (with an introduction, main and conclusion) of an activity you’ll do
for Play 2
5)
14
EMA1501/ASSESSMENT/3/2026
Concept to be taught: (1)
Summary (with an introduction, main and conclusion) of an activity you’ll do
for Play 3
5)
15
Concept to be taught: (1)
Summary (with an introduction, main and conclusion) of an activity you’ll do
for Play 4
5)
16
EMA1501/ASSESSMENT/3/2026
Concept to be taught: (1)
Summary (with an introduction, main and conclusion) of an activity you’ll do
for Play 5
5)
17
Concept to be taught:
(1)
Summary (with an introduction, main and conclusion) of an activity you’ll do
for Play 6
5)
(66)
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EMA1501/ASSESSMENT/3/2026
ACTIVITY 2
LOOK AT THE PICTURE OF A GRADE R CLASSROOM BELOW:
2.1 Use the template given below, to plan an emergent mathematics lesson, using any of
the resources you can identify from the picture. Decide on a concept or concepts to
teach.
(34)
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MATHEMATICS LESSON PLAN
STUDENT NAME & STUDENT NUMBER:
(2)
DATE
(1)
THEME
(1)
TERM
(1)
TOPIC
(1)
SUBJECT
Mathematics
DURATION
(1)
Guidance on what to focus on from CAPS
• Numbers, Operations and Relationships: Counting objects, recognising number
symbols and names, describing, comparing and ordering numbers, and solving word
problems in context.
• Patterns, Functions and Algebra: Copying, extending, describing, and creating
patterns using physical objects, drawings, and symbolic forms; working with both
number and geometric patterns.
• Space and Shape (Geometry): Recognising and naming 2D shapes (e.g., circles,
squares, triangles) and 3D objects (e.g., balls, boxes); describing the position of
objects in space.
• Measurement: Comparing and ordering objects based on length, mass, and
capacity; using non-standard units to measure; telling time using routines; and
sequencing events.
• Data Handling: Collecting and sorting objects; representing data using concrete
objects and pictures; answering questions about the data.
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EMA1501/ASSESSMENT/3/2026
Aim of the lesson: (What do you intend to achieve in the lesson, providing a sense of
direction for teaching and learning).
(2)
Learning objectives: (Describe what learners should be able to do at the end of the lesson.
Provide examples of verbs to be used: identify, explain, differentiate, etc.
(3)
1.
2.
3.
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Resources: Paste pictures of the resources that you made.
(5)
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Small group activities
These activities are related to the theme, content areas, or skills that the learners have
already mastered. Once given instructions, they can work independently whilst you work
with the focus group. Describe what each group will do.
Small Group Activity 1
(2)
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Small Group Activity 2
(2)
Small Group Activity 3
(2)
Small Group Activity 4 (2)
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FOCUSED ACTIVITY (Teaching a new concept/extending or revising)
Introduction (Get the learners motivated for learning related to your objectives – stories,
songs, sifting, sorting, manipulating object to compare it, identifying patterns, grouping
things) (3)
Development - (introduce the new concept through problem-solving, asking open-ended
questions, role play - Use concrete resources, blocks, counters, paper shapes, real-life
objects, pictures, do nature walks beforehand to collect objects to be used)
(3)
25
Conclusion – (Recap concepts learned through songs, rhymes, or quick games that
review key ideas, pattern clapping, drawings, creation of patterns. Ask learners to share
their learnings.)
(3)
(34)
TOTAL: 100
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Unisa 2026
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RCE2601
ASSIGNMENT 2
DUE DATE: 30 JUNE 2026
,ENG1504 ASSIGNMENT 2 2026
DUE 30 JUNE 2026
QUESTION 1 (Inductive and Deductive Reasoning and Common Logical
Fallacies)
Categorise the following statements into inductive and deductive reasoning.
Provide only the correct answer next to the question number. E.g. 1.1.11.
Inductive reasoning.
1.1.1. Inductive reasoning - The conclusion about larger samples is a generalisation
drawn from observing multiple articles.
1.1.2. Deductive reasoning - The argument moves from a general premise (all credible
studies are based on evidence) to a specific conclusion, this study is credible.
1.1.3. Inductive reasoning - The conclusion about regular practice is a probabilistic
generalisation based on observing a pattern "most students".
1.1.4. Deductive reasoning - The argument applies a general rule if an argument
contains fallacies, it is weak to a specific case to reach a certain conclusion.
1.1.5. Deductive reasoning - The conclusion is logically certain, derived from the
general premise that all valid conclusions must follow the evidence.
, 1.1.6. Inductive reasoning - The conclusion is a generalisation ("usually contributes")
based on a limited set of past observations (three projects).
1.1.7. Inductive reasoning - The argument draws a probable conclusion ("generally
improves") from observed instances of successful researchers.
1.1.8. Deductive reasoning - The conclusion is a logical necessity, applying the
conditional rule about biased methods to the specific case.
1.1.9. Deductive reasoning - The argument applies a universal rule (all plagiarism
violates integrity) to a specific action to reach a definite conclusion.
1.1.10. Inductive reasoning - The conclusion "often increase the accuracy" is a
generalised likelihood based on several experimental observations.