Math, asked by vaishalibaghel, 11 months ago

ABCD is a cyclic quadrilateral AB and DC produced meet in e prove that triangle EBC and EDA are equiangular

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Answered by Anonymous
28
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Construct the figure.... Name the angles as follows.a,b,c,d...according to the respective vertices ..so according to the properties of cyclic quadrilaterals a+c=180...b+d=180 ..In Triangle EBC... Angle EBC+b=180....Angle EBC =d..similarly..angle ECB+c=180...angle ECB= a....therefore in triangle EDA,ANGLE EAD=a,angle EDA=d and angle DEA is common..Hence these triangles are equiangular .

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vaishalibaghel: thanks again
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