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Perkins, Karen – Australian Mathematics Teacher, 2016
The topics of decimals and polygons were taught to two classes by using challenging tasks, rather than the more conventional textbook approach. Students were given a pre-test and a post-test. A comparison between the two classes on the pre- and post-test was made. Prior to teaching through challenging tasks, students were surveyed about their…
Descriptors: Pretests Posttests, Geometric Concepts, Plane Geometry, Comparative Analysis
Scott, Paul – Australian Mathematics Teacher, 2006
The Chinese tangram puzzle was known as far back as 1813. It has remained popular ever since. It consists of seven simple polygonal pieces of card which can be assembled in the form of a square. The reader is presented with some popular shape such as the man or cat above, and then asked to construct this using the tangram pieces. There are whole…
Descriptors: Geometric Concepts, Plane Geometry, Numbers, Puzzles
Scott, Paul – Australian Mathematics Teacher, 2006
A "convex" polygon is one with no re-entrant angles. Alternatively one can use the standard convexity definition, asserting that for any two points of the convex polygon, the line segment joining them is contained completely within the polygon. In this article, the author provides a solution to a problem involving convex lattice polygons.
Descriptors: Plane Geometry, Geometric Concepts, Mathematical Concepts, Equations (Mathematics)
Scott, Paul – Australian Mathematics Teacher, 2006
Rene Descartes lived from 1596 to 1650. His contributions to geometry are still remembered today in the terminology "Descartes' plane". This paper discusses a simple theorem of Descartes, which enables students to easily determine the number of vertices of almost every polyhedron. (Contains 1 table and 2 figures.)
Descriptors: Geometric Concepts, Plane Geometry, Mathematics Education, Equations (Mathematics)

Pegg, John – Australian Mathematics Teacher, 1987
Described is a method of teaching geometric constructions. The method relates five basic constructions to the properties of a rhombus. (RH)
Descriptors: Geometry, Instructional Materials, Mathematics Instruction, Plane Geometry