Changes
From Karnataka Open Educational Resources
751 bytes added
, 11:06, 7 May 2019
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| ===Objectives=== | | ===Objectives=== |
| + | Understanding equal chords are at equal distance from the centre |
| + | |
| ===Estimated Time=== | | ===Estimated Time=== |
| 40 minutes | | 40 minutes |
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| ===Materials/ Resources needed=== | | ===Materials/ Resources needed=== |
− | Laptop, geogebra,projector and a pointer.
| + | * Digital : Computer, geogebra application, projector. |
− | | + | * Non digital : Worksheet and pencil, compass, strings |
| + | * Geogebra files : Equal chords and distance from center.ggb, Equidistantchords.ggb |
| This geogebra file has been created by Tharanath Achar of Dakshina kannada. | | This geogebra file has been created by Tharanath Achar of Dakshina kannada. |
| | | |
| ===Process (How to do the activity)=== | | ===Process (How to do the activity)=== |
| __FORCETOC__ | | __FORCETOC__ |
| + | |
| Developmental Questions | | Developmental Questions |
| # What is a chord ? | | # What is a chord ? |
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| # What can you conclude ? | | # What can you conclude ? |
| # Repeat this for circles of different radii and for different lengths of congruent chords. | | # Repeat this for circles of different radii and for different lengths of congruent chords. |
| + | Equal chords and distance from center.ggb |
| + | # Two chords equal chords are at equal angles with diameter from a point on the circle. |
| + | # Identify the congruent elements for the triangles formed when perpendicular is drawn to chords from center of the circle. |
| + | # Can these equal chords be any where in the circle, then what about their perpendicular distances. |
| + | Equidistantchords.ggb |
| + | # Use the files to demonstrate equal chords are at equal distance from the center |
| + | # Show the animation by overlapping the two chords to show they are equal |
| * '''Evaluation Questions''' | | * '''Evaluation Questions''' |
| # Were the students able to comprehend the drawing of congruent chords in a circle ? | | # Were the students able to comprehend the drawing of congruent chords in a circle ? |