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From Karnataka Open Educational Resources
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__FORCETOC__
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=== Objectives ===
=Activity - Name of Activity=
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#Both pairs of opposite angles of a cyclic quadrilateral are supplementary.
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#When one side of a cyclic quadrilateral  is produced, the exterior angle so formed is equal to the interior opposite angle.
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==Estimated Time==
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Converse theorems:
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#Suppose a quadrilateral is such that the sum of two opposite angles is a straight angle, them the quadrilateral is cyclic.
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#If the exterior angle of a quadrilateral is equal to the interior opposite angle, then the quadrilateral is cyclic.
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===Estimated Time===
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40 minutes
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==Materials/ Resources needed==
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=== Prerequisites/Instructions, prior preparations, if any ===
==Prerequisites/Instructions, if any==
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Laptop, geogebra file, projector and a pointer
==Multimedia resources==
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==Website interactives/ links/ simulations/ Geogebra Applets==
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==Process (How to do the activity)==
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==Developmental Questions (What discussion questions)==
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==Evaluation (Questions for assessment of the child)==
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==Question Corner==
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==Activity Keywords==
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'''To link back to the concept page'''
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===Materials/ Resources needed===
<nowiki>
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#A cyclic quadrilateral and its properties.
[http://karnatakaeducation.org.in/KOER/en/index.php/'''Give the link of the page name from where activity was given''' Back]
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#The linear pair and exterior angle theorem.
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#The circle theorem (Angle at centre = double the angle at the circumference)
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This geogebra file was done by ITfC-Edu-Team.
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===Process (How to do the activity)===
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*Process:
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#The teacher can project the geogebra file and prove the theorems.
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*Developmental Questions:
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#How many angles does a cyclic quadrilateral have ?
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#Name the opposite angles of it.
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#Name the minor arc.
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#Recall the angle -arc theorem.
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#What is the total angle at the centre of a circle ?
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#Name the angles at the centre of the circle.
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#What is the sum of those two angles ?
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#How can you show that
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[[Category:Quadrilaterals]]