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FMT3701 Assignment 2 (COMPLETE ANSWERS) 2025 - DUE 26 July 2025

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FMT3701 Assignment 2 2025 - DUE 26 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)........... Foundation Phase Mathematics - FMT3701 QUESTION 1 (50 marks) 1.1 Explain the concept “number sense” and its development. (4) 1.2 Distinguish between verbal and object counting giving, two (2) examples for each (10) 1.3 Briefly contrast: 1.3.1) order irrelevance (2) 1.3.2) movement is magnitude (2) 1.3.3) abstraction (2) 1.4 Analyse the different structures of mathematical problems that Foundation Phase learners need to explore (15) 1.5 Discuss the importance of problem-solving in mathematics (15) QUESTION 2 (50 marks) 2.1 Justify the role of ethnomathematics in making mathematics more accessible and relevant to Foundation Phase learners. Provide examples of how you would incorporate ethnomathematics in your teaching. (20) 2.2 Reflect on the advantages and disadvantages of teacher and learner-centred approaches in the Foundation Phase. Which approach do you believe is more effective, and why? (10) 2.3 Motivate how the concepts of time, space and shape are interrelated in mathematics education for young learners. How can these concepts be taught in an integrated manner? (20)

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FMT3701
ASSIGNMENT 2 2025

UNIQUE NO.
DUE DATE: 26 JULY 2025

, Foundation Phase Mathematics

QUESTION 1

1.1 Explain the concept “number sense” and its development. (4)

Number sense is a child’s natural ability to understand numbers and how they work. It
is not just about counting or knowing numbers in order, but it is also about
understanding what numbers mean, how they relate to each other, and how to use them
in real life. For example, if a child knows that 5 is more than 3, or that 4 and 6 make 10,
they are showing number sense.

Number sense develops over time as children explore numbers in different ways. It
starts when they are very young — they begin by recognising small groups of objects
without counting (like seeing three apples and knowing they are three). As they grow,
they learn to count, compare numbers, add, subtract, and solve problems. Teachers
can help children build number sense by using real-life examples, playing number
games, using visual tools, and encouraging them to explain their thinking.

1.2 Distinguish between verbal and object counting, giving two (2) examples for
each. (10)

Verbal counting is when a child says numbers out loud in the correct order. They may
not always understand what the numbers mean yet, but they can recite them like a
song. It’s about learning the number names and their order.

Examples of verbal counting:

 A child sings “one, two, three, four, five...” without pointing to anything.
 A learner counts aloud from 1 to 10 during a class number song.

Object counting, on the other hand, means the child is not only saying the numbers
but also using them to count actual things. They show understanding by matching each
number they say with one object.

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