@ashishpai2001 said:OPTIONS
220/221 option se kiya par sahi hona chahiye :P
@anupam001 said:220/221 option se kiya par sahi hona chahiye
@ashishpai2001 said:Yeh options se karne wala method samjhao toh zara
@ashishpai2001 said:OPTIONS

@ankita14 said:@ashishpai2001 Kal 86 wala bataiye
@tequierocr7 said:@fisherking Sir 23min ho gye but aap abhi tk gaye ni sone......

@fisherking said:Aapko raat main reply likhte hue net chala gaya aur phir vapas hi nahi aaya

@ashishpai2001 said:Let ABC be a triangle such that AB = AC. Let I be its in-centre. If BC = AB + AI, find ∠BAC.OPTIONS1) 45°2) 90°3) 120°4) None of the above
@ashishpai2001 said:Let ABC be a triangle such that AB = AC. Let I be its in-centre. If BC = AB + AI, find ˆ BAC.
@ashishpai2001 said:Let ABC be a triangle such that AB = AC. Let I be its in-centre. If BC = AB + AI, find ∠BAC.OPTIONS1) 45°2) 90°3) 120°4) None of the above
@Estallar12 said:@RoadKill - And woh bachpan ka Pic lagaane se pehle main bhi "your Avatar" lagaane waala tha. I guess text was not written in that GIF but the rest part was same. But laga nahin woh tab.
@ashishpai2001 said:Let ABC be a triangle such that AB = AC. Let I be its in-centre. If BC = AB + AI, find ∠BAC.OPTIONS1) 45°2) 90°3) 120°4) None of the above
@fisherking said:2)90 ??
@anupam001 said:method likha jaaye
@fisherking said:Let AB=AC=a.Then BC=sqrt(2)*ainradius=(a/2)*(2-sqrt(2))(by r=area/semi perimeter) Let the point the incircle touches AC be D and its length be x. Then by property of equal tangents from same point x=(a/2)*(2-sqrt(2)) By Pythagoras AI^2=ID(inradius)^2+AD^2 AI=a*(sqrt(2)-1) AB+AI=sqrt(2)*a=BC Hence answer