AD =x2−x1
BD =y2−y1
CE =x2−x
BE =y2−y
tanθ=BDAD
⇒tanθ=y2−y1x2−x1
⇒(y2−y1).(x2−x)=(y2−y).(x2−x1)
⇒y2.x2−y2.x−y1.x2+y1.x=y2.x2−y2.x1−y.x2+y.x1
⇒y2.x2−y2.x−y1.x2+y1.x−y2.x2+y2.x1+y.x2−y.x1=0
−y2.x+y1.x+y.x2−y.x1−y1.x2+y2.x1+y2.x2−y2.x2=0
−y2.x+y1.x+y.x2−y.x1−y1.x2+y2.x1=0
(−y2+y1)x+(x2−x1)y+(−y1.x2+y2.x1)=0
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