Geometry for middle school teachers

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Characteristics and Properties of Shapes

     I think when introducing two-dimensional figures, I would first present a list of them to my students.  I would start the lesson by having them define as many of them as possible.  They could write a definition, draw a picture, or list examples of the figures.  This activity would allow me to determine what prior knowledge my students have of two-dimensional figures.  Next, as a class the students would share their definitions with one another, and we would nail down appropriate definitions.

 

Concave- when drawing diagonals on a concave figure, at least one is outside of the shape

 Convex – when drawing diagonals on a convex figure, all of them are inside of the shape

  Visit this websit to see pictures:

http://www.mathsisfun.com/geometry/polygons.html

 

Polygon – a shape that is closed and has straight sides

 polygon1

 

Regular Polygon – a shape that has sides of the same length and equal angle measurements

 pentagon

 

Equilateral Triangle – triangle whose sides are of equal length

 Isosceles Triangle – triangle having two sides of equal length

 Scalene Triangle – triangle having no sides of equal length

 Right Triangle – has one angle measuring 90°

 Obtuse Triangle – has one angle measuring more than 90°

 Acute Triangle – has 3 angles all measuring less than 90°

  For pictures of  triangles visit site:

 http://www.mathsisfun.com/triangle.html

Parallelogram – is a quadrilateral having two pairs of parallel sides

 parallelogram

 

Rhombus – is a parallelogram with 4 sides of equal length

 rhomus

 

Rectangle – is a parallelogram that has four right angles; opposite sides are of equal length

 Square – is a parallelogram with 4 sides of equal length and 4 right angles

Visit this site for pictures:

http://www.mathsisfun.com/quadrilaterals.html

October 10, 2009 - Posted by | Vocabulary

1 Comment »

  1. Having students write their definitions or draw the shapes sounds like a good way to check for prior knowledge. Students could compare definitions or drawings and compare.

    It would be interesting to see who can draw the best dodecagon.

    Tom

    Comment by tescott | October 10, 2009 | Reply


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