[Aarav]

Originally Posted by manish@pareek12

hi friends,

its really great to see the effort you all put in for this thread.Well honestly speakn,i have been going thru a lot of quant questions everday on PG but never felt like getting into the pool.
But now i have decided that even i'll face the heat.
So,looking forward to have a great session with all of you here.

Right Manish :-) You used the right word "heat". QQAD is a virtual minefield, never easy, never stops challenging you and will test you in and out. We extend a warm welcome to you in the QQAD world :-)

[ashok.ganpathi]

Hi Aarav... I was going through the questions in QQAD 2006 and the threads in QQAD 2006 rerun... Am also a regular subscriber to the QQAD 2007 news letter. Lemme thank you for all the wonderful questions that you and your team has posted here.. They are one of a kind... I had one request. Do you have a compiled list of solutions for QQAD 2006 like you have a pdf of the questions... some of the solutions provided in the forum require a few clarifications that I think might have been given by your eloquent solution solving methodology.... Thanks in advance.

[Aarav]

Originally Posted by ashok.ganpathi

Hi Aarav... I was going through the questions in QQAD 2006 and the threads in QQAD 2006 rerun... Am also a regular subscriber to the QQAD 2007 news letter. Lemme thank you for all the wonderful questions that you and your team has posted here.. They are one of a kind... I had one request. Do you have a compiled list of solutions for QQAD 2006 like you have a pdf of the questions... some of the solutions provided in the forum require a few clarifications that I think might have been given by your eloquent solution solving methodology.... Thanks in advance.

Solutions attached, please unzip this.

[gudwil]

hi everybody!hw r u guys??

[eric.segal1]

On a chessboard of 64 small squares. In how many ways can u select two squares of the same dimension such that they have a common side?
168
228
288
348
114


puys m getting 248 as my answer. plz help me out with this problem.

ps: plz provide adequate explanation.

[pallaviagrawal]

Originally Posted by eric.segal1

On a chessboard of 64 small squares. In how many ways can u select two squares of the same dimension such that they have a common side?
168
228
288
348
114


puys m getting 248 as my answer. plz help me out with this problem.

ps: plz provide adequate explanation.

m getting the answer as 228..
no of squares sharing a common side can be taken as the total no of common sides they share..
so..for squares of side one unit..no of common sides
=7*8 +7*8(no of horizontal+vertical common sides)
=112
similarly for squares of side 2 unit=5*7+5*7=70
3 unit=6*3+6*3=36
4 unit=5*1+5*1=10
total=112+70+36+10
=228

[getintoiimb]

Originally Posted by gudwil

hi everybody!hw r u guys??

Hi Welcome to PG
pls dont spam on the thread..read the rules of PG before u start posting.
this is a thread for the QQAD last yr..so ps refrain from posting here..


P.S : Mods pls close this thread.

[param_joshi]

Hello Everybody!
hope everyone is fine and doing best. I am new to the forum and thx to all of you for helping each other to achieve the Goals..
Can anybody give me the question of QQAD 2006 as i have got the answer pdf for the same but dont have question:unhappy:..

thanks,
paramjit