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Summary MIP2601 ASSSIGNMENT 2 2024
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MIP 2602ASSIGNMENT 2
2024
, 1.1. Clements and Batista (1994) classify Van Hiele levels from 1 to
5. Using examples, discussthelevels 1 to 3 in detail.
Van Hiele's levels of geometric thought are a framework for understanding
how students learn geometry.
Level 1: Visualization: At this level, students recognize shapes based on
their appearance and can identify basic properties. For example, they can
identify shapes like squares, circles, and triangles based on their visual
characteristics.
Level 2: Analysis: Students at this level start to understand the properties of
shapes and can compare and classify them based on these properties. For
example, they can identify that a square is a special type of rectangle with
all sides equal.
Level 3: Deduction: At this level, students can logically justify conclusions
and prove geometric properties. For example, they can prove that the
angles opposite the congruent sides of an isosceles triangle are equal.
1.2 Drawing from the CAPS Intermediate Phase Mathematics (Space
and Shape), what does it meantosay that the levels are hierarchical?
In the context of CAPS Intermediate Phase Mathematics (Space and
Shape), the levels are hierarchical, meaning that they build upon each
other. This implies that students need to master the skills and concepts at
each level before progressing to the next. For example, students need to
develop visualization skills before they can analyze and classify shapes,
and they need to have a good grasp of analysis before they can engage in
deductive reasoning.
1.3 What are the 5 implications of Van Hiele’s framework in the
teaching and learning of geometryinthe Intermediate Phase
mathematics?
Van Hiele’s framework has significant implications for the teaching and
learning of geometry in the Intermediate Phase mathematics. The five key
implications are:
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