MIP2601 (MIP2601)
University of South Africa (Unisa)
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MIP2601 Assignment 2 2024 - 12 June 2024
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MIP2601 Assignment 2 2024 - 12 June 2024 
QUESTIONS WITH ANSWERS
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MIP2601 ASSSIGNMENT 2 2024
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MIP2601 ASSSIGNMENT 2 2024
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MIP2601 ASSIGNMENT 2 2024 ANSWERS DUE: 12 JUNE 2024
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COMPLETE ASSIGNMENT 2 ANSWERS. PASS GUARANTEED.
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MIP2601 ASSIGNMENT 2 2024 ANSWERS
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COMPLETE ASSIGNMENT 2 WITH DETAILED ANSWERS, PASS GUARANTEED. DUE DATE 12 JUNE 2024
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MIP2601 ASSIGNMENT 2 SEM 1 2024
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ANSWERS AVAILABLE
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MIP2601 Assignment 2 2024
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MIP2601 Assignment 2 2024
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MIP2601 ASSIGNMENT 2 2024
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MIP2601 ASSIGNMENT 2 2024
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MIP2601 ASSIGNMENT 2 SEMESTER 1 2024
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PRECISE ANSWERS ,WELL RESEARCHED ANSWERS .PASS GUARANTEED
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MIP2601 ASSIGNMENT 02..UNIQUE NUMBER 648210 DUE 12JUNE 2024 TIME 19:00
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MIP2601 ASSIGNMENT 02..UNIQUE NUMBER 648210 
DUE 12JUNE 2024 TIME 19:00 
 
Question 1: Geometric thinking 
Read the following statement referring to Van Hiele’s Level 3: Deduction, and then answer the questions that follow. 
Learners can now develop sequences of statements that logically justify conclusions. Given an isosceles triangle for example, learners can prove that the angles opposite the congruent sides are equal. 
 1.1. Clements and Batista (1994) classify Van Hiele levels from 1 to 5...
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MIP2601 ASSIGNMENT 02..UNIQUE NUMBER 648210 DUE 12JUNE 2024 TIME 19:00
- Exam (elaborations) • 9 pages • 2024
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MIP2601 ASSIGNMENT 02 
UNIQUE NUMBER 648210 
DUE 12JUNE 2024 TIME 19:00 
 
 
Question 1: Geometric thinking 
Read the following statement referring to Van Hiele’s Level 3: Deduction, and then answer the questions that follow. 
Learners can now develop sequences of statements that logically justify conclusions. Given an isosceles triangle for example, learners can prove that the angles opposite the congruent sides are equal. 
 1.1. Clements and Batista (1994) classify Van Hiele levels from 1 to...
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