@YouMadFellow said:Is the answer (1/7) .. Took some time but seems right
pls explain
@YouMadFellow said:Shit.. yeh love calculator bhi .. !
Apne paaun pe kulhaadi maara tune hanushanand ko ye lauv calculator dikhaake.
@kia said:pls explain
First, since it is an equilateral triangle. The figure is symmetrical.
=> Area( ADQ) = Area(BPE) = Area(FRC) = X (say)
Also, Area(BDQP) = Area(PECR) = Area(AQRF) = Y (say)
Area (PQR) = a
=> 3X + 3Y + a = A(area of ABC)
Now, since CD divides AB in ratio 1:2 , the ratio Area(ADC) / Area(DCB) = 1/2
=> 2X+Y / (2Y + X + A) = 1/2 => a = 3X
Now join BQ, Area (BDQ) / Area(ADQ) = 2/1 => Area of BQE = Y - X
Now, in triangle BQC,
Area(BQE) / Area(QEC) = 1/2
=> (Y-X) / (a + Y) = 1/2 => Y = 5X
Now, this gives A = 21X = 7a => a/A = 1/7 .. Phew ! .. Shorter approach is welcome !
@bluechameleon18 said:Phew! That was close
Probability of finding two consecutive phews in SB posts became greater than zero 😃 
@kia said:@YouMadFellow i would have skipped that question in examthanks
Me too 
..Unless I had 10 mins and only this question left !
..Unless I had 10 mins and only this question left ! @bluechameleon18 said:Phew! That was close
@RoadKill said:Apne paaun pe kulhaadi maara tune hanushanand ko ye lauv calculator dikhaake.
@YouMadFellow said:Shit.. yeh love calculator bhi ..!(Seems that humare usernames bahut compatible hai.. )
@YouMadFellow said:Shit.. yeh love calculator bhi ..!(Seems that humare usernames bahut compatible hai.. )
hmm.. actually.. Only, "A Mad Fellow can aim for CAT12" ! 
#hanushbakar.com
#hanushbakar.com@YouMadFellow said:Me too ..Unless I had 10 mins and only this question left !
arrey.. sir waise.. aaj hamaari ye Dating Site ki sundriya kahaan hai?? Lag rha hai sab saath me furr ho gyi hain 
@hanushanand said:arrey.. sir waise.. aaj hamaari ye Dating Site ki sundriya kahaan hai?? Lag rha hai sab saath me furr ho gyi hain
Padai kar rahi hogi :|
@hanushanand said:arrey.. sir waise.. aaj hamaari ye Dating Site ki sundriya kahaan hai?? Lag rha hai sab saath me furr ho gyi hain
aapne bulaya aur hum chale aaeeeee
Two white squares and a black square have to be chosen from a chess board such that no two of them are in the same row or column. In how many ways can the selection be made?
6400
6144
6688
6912
@frostie said:Two white squares and a black square have to be chosen from a chess board such that no two of them are in the same row or column. In how many ways can the selection be made?6400614466886912
scroll up a bit...kal raat ko hi is question ko le k bhainkar discussion hui h
@frostie said:Two white squares and a black square have to be chosen from a chess board such that no two of them are in the same row or column. In how many ways can the selection be made?6400614466886912
Don't you dare ask this question.. Already a lot of debate has happened over this.. :splat:
@iimnehajain said:Zomg..i forgot...Mr@hanushanand isnt talking to me...ab main kyaaa karungiiiii *melodrama*
Yeh kab hua???Hanush anand flirt baazi ki chance chod de aisa ho hi nahi sakta :P
@iimnehajain said:Zomg..i forgot...Mr@hanushanand isnt talking to me...ab main kyaaa karungiiiii *melodrama*
Hum hai naa 