Difference between revisions of "Triangles"
From wikisori
					
										
					
					 (New page: === Age  ===  <br>   === Materials  ===  <br>   === Preparation  ===  <br>   === Presentation  ===  <br>   === Control Of Error  ===  <br>   === Points Of Interest  ===  <br>   === Purpose...)  | 
				|||
| Line 1: | Line 1: | ||
=== Age  ===  | === Age  ===  | ||
| − | <br>    | + | 6-9.<br>  | 
=== Materials  ===  | === Materials  ===  | ||
| − | <br>    | + | *Reading labels - "scalene triangle", "isosceles triangle", "equilateral triangle", "right-angled triangle", "obtuse- angled triangle", "acute-angled triangle"<br>  | 
=== Preparation  ===  | === Preparation  ===  | ||
| − | <br>    | + | <br>  | 
=== Presentation  ===  | === Presentation  ===  | ||
| − | <br>    | + | #Take out the first triangle in the first row.   | 
| + | #Invite the child to identify the three sides and observe whether the sides are alike or different.   | ||
| + | #All three sides are different, this is a scalene triangle.   | ||
| + | #Relate the story of the farmer and the ladder he used to pick fruit from his trees.   | ||
| + | #Unlike the ladders we use today, the rungs of this ladder were all different lengths.   | ||
| + | #These ladders are still used today in lesser developed countries.   | ||
| + | #Just as all the rungs are different lengths, the sides of this triangle are all different lengths (scalene: Latin scala, usually plural scalae - ladder, flight of steps or Greek: skalenas - limping, uneven).  | ||
| + | #Isolate the second triangle in the first row.   | ||
| + | #Invite the child to carefully observe its sides - two are alike.   | ||
| + | #This is an isosceles triangle (isosceles: Greek isos - equal, and sceles - legs; thus having equal legs).   | ||
| + | #Here it means two equal legs, or sides.  | ||
| + | #Isolate the third triangle.   | ||
| + | #By observing and turning the inset in its frame, the child sees that all of the sides are the same.   | ||
| + | #This is an equilateral triangle (equilateral: Latin aequus - equal, and latus, lateris - a side; thus having equal sides).   | ||
| + | #Place the three insets on the table and do a three period lesson.  | ||
| + | #Isolate the first triangle in the second row.   | ||
| + | #Identify the right angle.   | ||
| + | #This is a right angle, it is erect.  | ||
| + | #This is a right-angled triangle.  | ||
| + | # How many right angles does it have? Only one.  | ||
| + | #Isolate the second triangle.   | ||
| + | #Identify the obtuse angle.   | ||
| + | #Obtuse means dull.   | ||
| + | #This is an obtuse-angled triangle.  | ||
| + | #Count the obtuse angles... only one.  | ||
| + | #Isolate the third triangle.   | ||
| + | #All of these angles are smaller than the right angle.   | ||
| + | #They are acute angles.  | ||
| + | #Acute means sharp, pointed.   | ||
| + | #Feel how it is sharper than the right or obtuse angles.  | ||
| + | #This is an acute-angled triangle.   | ||
| + | #How many acute angles does it have? Three.  | ||
| + | #Bring out the three triangles and review the first period.   | ||
| + | #The triangle must have one right angle to be a right-angled triangle... and so on.   | ||
| + | #Second and third periods follow.   | ||
| + | #Give the child the reading labels.<br>  | ||
=== Control Of Error  ===  | === Control Of Error  ===  | ||
| − | <br>    | + | <br>  | 
=== Points Of Interest  ===  | === Points Of Interest  ===  | ||
| − | <br>    | + | <br>  | 
=== Purpose  ===  | === Purpose  ===  | ||
| − | <br>    | + | <br>  | 
=== Variation  ===  | === Variation  ===  | ||
| − | <br>    | + | <br>  | 
=== Links  ===  | === Links  ===  | ||
| − | <br>    | + | <br>  | 
=== Handouts/Attachments  ===  | === Handouts/Attachments  ===  | ||
| − | <br>    | + | <br>  | 
| − | [[Category:Mathematics]]  | + | [[Category:Mathematics]] [[Category:Mathematics_6-9]]  | 
Latest revision as of 04:04, 31 July 2009
Contents
Age
6-9.
Materials
- Reading labels - "scalene triangle", "isosceles triangle", "equilateral triangle", "right-angled triangle", "obtuse- angled triangle", "acute-angled triangle"
 
Preparation
Presentation
- Take out the first triangle in the first row.
 - Invite the child to identify the three sides and observe whether the sides are alike or different.
 - All three sides are different, this is a scalene triangle.
 - Relate the story of the farmer and the ladder he used to pick fruit from his trees.
 - Unlike the ladders we use today, the rungs of this ladder were all different lengths.
 - These ladders are still used today in lesser developed countries.
 - Just as all the rungs are different lengths, the sides of this triangle are all different lengths (scalene: Latin scala, usually plural scalae - ladder, flight of steps or Greek: skalenas - limping, uneven).
 - Isolate the second triangle in the first row.
 - Invite the child to carefully observe its sides - two are alike.
 - This is an isosceles triangle (isosceles: Greek isos - equal, and sceles - legs; thus having equal legs).
 - Here it means two equal legs, or sides.
 - Isolate the third triangle.
 - By observing and turning the inset in its frame, the child sees that all of the sides are the same.
 - This is an equilateral triangle (equilateral: Latin aequus - equal, and latus, lateris - a side; thus having equal sides).
 - Place the three insets on the table and do a three period lesson.
 - Isolate the first triangle in the second row.
 - Identify the right angle.
 - This is a right angle, it is erect.
 - This is a right-angled triangle.
 - How many right angles does it have? Only one.
 - Isolate the second triangle.
 - Identify the obtuse angle.
 - Obtuse means dull.
 - This is an obtuse-angled triangle.
 - Count the obtuse angles... only one.
 - Isolate the third triangle.
 - All of these angles are smaller than the right angle.
 - They are acute angles.
 - Acute means sharp, pointed.
 - Feel how it is sharper than the right or obtuse angles.
 - This is an acute-angled triangle.
 - How many acute angles does it have? Three.
 - Bring out the three triangles and review the first period.
 - The triangle must have one right angle to be a right-angled triangle... and so on.
 - Second and third periods follow.
 - Give the child the reading labels.
 
Control Of Error
Points Of Interest
Purpose
Variation
Links
Handouts/Attachments
