Difference between revisions of "Marking centroid of a triangle"
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(Created page with "===Name of the activity=== Brief blurb describing what the activity. If this has been borrowed from some external web site (for example, a non OER or OER site which had this...") |
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− | + | ===Objectives=== | |
− | + | Introduce medians of a triangle | |
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− | === Objectives === | ||
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===Estimated Time=== | ===Estimated Time=== | ||
+ | 30 minutes. | ||
=== Prerequisites/Instructions, prior preparations, if any === | === Prerequisites/Instructions, prior preparations, if any === | ||
+ | Triangle basics should have been covered. | ||
===Materials/ Resources needed=== | ===Materials/ Resources needed=== | ||
+ | Wax paper, pencil and ruler. | ||
+ | |||
===Process (How to do the activity)=== | ===Process (How to do the activity)=== | ||
− | + | #On the piece of wax paper, use your pencil and ruler to draw a triangle. | |
− | + | #Draw different types of triangles: Acute, Obtuse, or Right angled triangle. | |
− | + | #Choose 1 side of your triangle. Fold your paper so that the endpoints of the side you’ve chosen are overlapping. Make a very small crease through the side of the triangle. This is the midpoint of the side. | |
− | + | #Fold a crease in the triangle from this midpoint to the opposite vertex. You have now constructed the MEDIAN of one side of the triangle. | |
− | + | #Use the same process to construct a median for the other two sides of the triangle. | |
− | + | #What do you notice about their intersection point? The intersection point is called the centroid. | |
− | + | *Developmental Questions: | |
− | + | #Where does the median lie in case of acute, obtuse and right triangles ? | |
− | + | #Identify the centroid. | |
+ | #Into how many parts does the centriod divide the median ? | ||
+ | #Compare your triangle and results to your partners. | ||
+ | #Is centriod exactly in the middle of the median ? | ||
+ | *Evaluation: | ||
+ | #Where exactly does the centroid lie on each median ? | ||
+ | *Question Corner | ||
+ | #What is the position of the centroid in different types of triangles? |
Revision as of 05:43, 29 April 2019
Objectives
Introduce medians of a triangle
Estimated Time
30 minutes.
Prerequisites/Instructions, prior preparations, if any
Triangle basics should have been covered.
Materials/ Resources needed
Wax paper, pencil and ruler.
Process (How to do the activity)
- On the piece of wax paper, use your pencil and ruler to draw a triangle.
- Draw different types of triangles: Acute, Obtuse, or Right angled triangle.
- Choose 1 side of your triangle. Fold your paper so that the endpoints of the side you’ve chosen are overlapping. Make a very small crease through the side of the triangle. This is the midpoint of the side.
- Fold a crease in the triangle from this midpoint to the opposite vertex. You have now constructed the MEDIAN of one side of the triangle.
- Use the same process to construct a median for the other two sides of the triangle.
- What do you notice about their intersection point? The intersection point is called the centroid.
- Developmental Questions:
- Where does the median lie in case of acute, obtuse and right triangles ?
- Identify the centroid.
- Into how many parts does the centriod divide the median ?
- Compare your triangle and results to your partners.
- Is centriod exactly in the middle of the median ?
- Evaluation:
- Where exactly does the centroid lie on each median ?
- Question Corner
- What is the position of the centroid in different types of triangles?