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@This document (1.3 Summary: Relationships among Special Quadrilaterals) is re-created by black-butterfly-cc on 17 May 2017
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\r\n
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\r\nGEOMETRIC REASONING\r\nSummary: Relationships among Special Quadrilaterals
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\r\nLesson Summary
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\r\n\r\n\r\n\t- \r\n\t
There are complex relationships amongst parallelograms, rhombuses, rectangles and squares.
\r\n\t \r\n\t- \r\n\t
The relationships between these shape classes are based on the properties these classes have.
\r\n\t \r\n\t- \r\n\t
For example
\r\n\t - all rectangles are parallelograms, because a rectangle has ALL the properties that a parallelogram has.
\r\n\t - all squares are rectangles, because a square has ALL the properties that a rectangle has.
\r\n\t - only some rectangles are rhombuses, because a rectangle has SOME of the properties that a rhombus has.
\r\n\t \r\n
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\r\nGEOMETRIC REASONING\r\nRelationships among Special Quadrilaterals
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\r\n
\r\n\r\n
\r\nTask no. 1
\r\n\r\n
\r\nLesson Summary
\r\n\r\n\r\n\t- There are complex relationships amongst parallelograms, rhombuses, rectangles and squares.
\r\n\t- The relationships between these shape classes are based on the properties these classes have.
\r\n\t- For example
\r\n\t - all rectangles are parallelograms, because a rectangle has ALL the properties that a parallelogram has.
\r\n\t - all squares are rectangles, because a square has ALL the properties that a rectangle has.
\r\n\t - only some rectangles are rhombuses, because a rectangle has SOME of the properties that a rhombus has. \r\n
\r\n
\r\n ",
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