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MIP1501 Assignment 2 (COMPLETE ANSWERS) Semester 1 2025 - DUE 3 July 2025; 100% correct solutions and explanations.

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MIP1501 Assignment 2 (COMPLETE ANSWERS) Semester 1 2025 - DUE 3 July 2025; 100% correct solutions and explanations.Question 1 (36) 1.1. The following task example illustrate the Problem-Solving level according to CAPS: 1.1.1. John had a few marbles. Today he played and doubled his number of marbles. Then Thabo gave him three marbles for free. Jabu has 21 marbles now. How many did he have before he started playing? Solve this problem using a suitable model. (6) 1.2. Define and briefly explain in your own words the historical evolution of numeration systems and give two examples in the following: 1.2.1. Early evidence of using numbers (6) 1.2.2. Sumerians and Babylonians (6) 1.3. Design your own equations (two for each) on associative, commutative and distributive property and give solutions to each (explain each step of your solution clearly to an Intermediate Phase learner so they can understand) (18) Question 2 (25) 2.1. Describe in detail, using your own examples (two for each) on how the following programmes can assist in the teaching and learning

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, MIP1501 Assignment 2 (COMPLETE ANSWERS) Semester
1 2025 - DUE 3 July 2025; 100% correct solutions and
explanations.
Question 1 (36)



1.1. Problem-Solving Level (6 marks)

1.1.1. Problem:

John had a few marbles. Today he played and doubled his number of
marbles. Then Thabo gave him three marbles for free. Jabu has 21
marbles now. How many did he have before he started playing?

Solution using a model:

Let’s use a bar model and let x represent the number of marbles John
had before he started playing.

1. He doubled the marbles: → 2×x2 \times x2×x
2. Then Thabo gave him 3 more marbles: → 2x+32x + 32x+3
3. Now he has 21 marbles:
So,

2x+3=212x + 3 = 212x+3=21

4. Solve the equation:
2𝑥 + 3 = 212𝑥 = 21 − 32𝑥 = 18𝑥 = 182𝑥 = 92𝑥 + 3
= 21 \\ 2𝑥 = 21 − 3 \\ 2𝑥 = 18 \\ 𝑥
= \𝑓𝑟𝑎𝑐{18}{2} \\ 𝑥 = 92𝑥 + 3 = 212𝑥
= 21 − 32𝑥 = 18𝑥 = 218𝑥 = 9

✅ Answer: John had 9 marbles before he started playing.

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