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EMA1501 Assignment 2 Semester 1 Due 13 June 2025

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Question 1 1.1 Emergent mathematics is the term we use to describe how children construct mathematical concepts and acquire mathematical skills from birth. With the above statement in mind, differentiate between mathematical concepts and mathematical skills, and provide an example for each. Please do not use the examples from the guide, come up with your own. (6) 1.2 DEFINE the following terms and GIVE TWO EXAMPLES for each. 1.2.1 Number sense (3) 1.2.2 Patterns (3) 1.2.3 Measurement (3) 1.2.4 Assessment (3) 1.2.5 Data handling (3) (21) Question 2 There are many approaches to teaching and learning and different theories on how children develop and learn have been documented over the years. 2.1 Name three cognitive development theorists discussed in emergent mathematics. (3) 2.2 In the three tables below, write the name of each theorist and compare and contrast five facts on each one of their theories on how children learn. Please do not copy directly from the study guide – paraphrase, consult other sources and cite them properly. Question 3 Children in the early years of schooling need to experience data handling through practical, hands-on activities. 3.1 Identify and provide an example of a problem statement (question) appropriate for Grade R that can be solved through the data-handling process. (2) 3.2 Explain how you would apply the four stages of the data-handling process to solve the problem you identified. (8) 3.3 Justify why learners should be able to sort objects before they can do data handling. (2) (12) Question 4 Most children are interested in nature and enjoy investigating their surroundings and patterning provides them with opportunities to do that. 4.1 In YOUR OWN WORDS, analyse the importance of patterns in emergent mathematics. (2) 4.2 Categorise the five different modes of how patterns can be presented to learners in emergent mathematics. (15) 4.3 Categorise the patterns shown below: (3) 4.3.1 4.3.2 4.3.3 (20) Question 5 An object is symmetrical when it is the same on both sides. A shape has symmetry if a central dividing line can be drawn on it, showing that both sides are the same. In emergent mathematics, we mainly concentrate on the line of symmetry. A line of symmetry divides a figure into two mirror-image halves. When teaching the of concept symmetry to learners, plan an activity you will use to help learners who have difficulties understanding the concept. Please include your OWN drawings/illustrations. (6) Question 6 Time is naturally more challenging for children to understand than other forms of measurement. This is because time cannot be seen or touched like the other concepts. 6.1 With the above statement in mind, discuss the importance of the Daily Programme in the Grade R classroom. (2) 6.2 Suppose you are Mr Sibanyoni, a Grade R educator. You have a class of 20 learners and their names are: Peter, Sipho, Muhamad, Rose, Zanele, Ashiv, Vuyo, Mika, Zola, Siphiwe, Emma, Tebogo, Jan, Zara, Khanyi, Thomas, Schalk, Ayesha, Lerato and Tyrone. 6.2.1 Design a birthday chart in which you record each child's birthday (date) in the months of the chart. (3) 6.2.2 Draw a picture relevant to birthdays in each of the months (be creative, do not copy the cupcakes from the study guide). (3) (8) TOTAL: 100

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EMA1501
Assignment 2
(EXCEPTIONAL ANSWERS)
Due 13 June 2025

,EMA1501
Assignment 2
Semester 1
Due: 13 June 2025



Question 1

1.1 Differentiate between mathematical concepts and mathematical skills, and
provide an example for each.

Mathematical concepts refer to the fundamental ideas or abstract understandings that
children develop about mathematics. These are the "big ideas" that underpin
mathematical thinking, such as understanding what numbers represent or grasping
spatial relationships. Concepts involve comprehension of the principles behind
mathematical processes and are about "knowing" and "understanding."

Mathematical skills, on the other hand, are the practical abilities children develop to
apply mathematical concepts in real-world or problem-solving contexts. These are the
"doing" aspects of mathematics, such as performing calculations accurately or
measuring objects precisely.

Key Differences:

• Nature: Concepts are theoretical and abstract; skills are practical and action-
oriented.

• Development: Concepts are constructed through exploration and understanding;
skills are refined through practice and application.

• Focus: Concepts focus on understanding "why" and "what"; skills focus on
"how."

Examples:

• Mathematical Concept: Understanding the relation between addition and
subtraction, such as recognizing that adding 2 to 3 results in 5.

, • Mathematical Skill: Calculating the total cost of items when shopping, e.g.,
adding prices of different products.



1.2 Define the following terms and give two examples for each.

1.2.1 Number Sense
Definition: Number sense is a child's intuitive understanding of numbers, their
relationships, and magnitudes. It involves recognizing numbers, understanding their
value, comparing quantities, and performing basic operations like combining or
separating sets (Clements & Sarama, 2009).

Examples:

• A child recognizes that 7 is less than 10 when comparing two piles of counters.

• A child groups 12 beads into two sets of 6 each to share equally.

1.2.2 Patterns
Definition: Patterns are predictable sequences or arrangements of objects, shapes, or
numbers that repeat or follow a rule. Recognizing and creating patterns helps children
predict and understand order in their environment (Charlesworth, 2015).

Examples:

• Arranging colored blocks in a sequence: red, blue, red, blue.

• Clapping in a rhythm: clap, clap, pause, clap, clap, pause.

1.2.3 Measurement
Definition: Measurement involves comparing and quantifying attributes like length,
weight, or time using standard or non-standard units. It helps children describe and
compare objects in their environment (Van de Walle et al., 2019).

Examples:

• Using a string to measure the length of a table by counting how many sticks fit
along its side.

• Comparing the weight of two toys by holding each and stating which is heavier.

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