Difference between revisions of "Construction of a triangle with two angles and included side"
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===Estimated Time=== | ===Estimated Time=== | ||
− | 20 minutes | + | 20 minutes<span></span> |
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− | <span></span> | ||
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=== Prerequisites/Instructions, prior preparations, if any === | === Prerequisites/Instructions, prior preparations, if any === | ||
Prior understanding of point, lines and angles, elements of triangle, properties of triangle | Prior understanding of point, lines and angles, elements of triangle, properties of triangle | ||
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* Non digital : Worksheet and pencil | * Non digital : Worksheet and pencil | ||
* Geogebra files : “[https://ggbm.at/dkevny6s Triangle construction (1side-2angles)]” | * Geogebra files : “[https://ggbm.at/dkevny6s Triangle construction (1side-2angles)]” | ||
+ | {{Geogebra|https://ggbm.at/xrnk5m7y}} | ||
===Process (How to do the activity)=== | ===Process (How to do the activity)=== |
Revision as of 08:53, 22 April 2019
Objectives
- To construct a triangle given two sides and an angles
- To understand the given angle should be included angle when two sides are given
Estimated Time
20 minutes
Prerequisites/Instructions, prior preparations, if any
Prior understanding of point, lines and angles, elements of triangle, properties of triangle
Materials/ Resources needed
- Digital : Computer, geogebra application, projector.
- Non digital : Worksheet and pencil
- Geogebra files : “Triangle construction (1side-2angles)”
Download this geogebra file from this link.
Process (How to do the activity)
- For given 2 angles, if the angles add to 180o, can you construct the triangle?
- Is it possible to construct a triangle with only 2 given angles. What is the other parameter required for construction.
- If any one side is specified, along with 2 angles how many triangles are possible.
- If the side given is an included side, how many triangles are possible.
Evaluation at the end of the activity
- Why should the given side be included side?
- For the given A, A and S are the triangles AAS, ASA and SAA congruent triangles.