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1) B Engineering (Computer)/B Science -UNSW (Kensington), 5F: 425014, 85.00 2) B Engineering (Computer)-UNSW (Kensington), 4F: 425010, 85.00 3) B Engineering ICT Eng (Computer Systems), Dip Eng Practice-UTS (City), 5F:603025, 85.00 4) B Engineering B Science-UTS (City), 5F: 609360, 85.00 5)...

which majors are u planning for both science and engineering?

so do you guys have more advice for the FEAS interview and for the application, please?

some more: http://www.deviantart.com/deviation/20267987/ http://www.deviantart.com/deviation/20268532/ http://www.deviantart.com/deviation/20267832/

for 1. i) B≈495 and ii) B≈44524 are those correct?, it could be '300 +' whatever I got, not sure.

umm www.torrentspy.com, dunno if we should be talking about such sites on BOS. Anyway im gonna try not dl season 2 for the sake of teh hsc..

Heres two i took last year http://www.deviantart.com/deviation/20268471/ http://www.deviantart.com/deviation/20268353/

So did anyone here, get in through FEAS last year?

So the 'Geometrization Conjecture' helps to explain the shape of the universe?

^ If you love it, do it.

^ I think you still have to do English Advanced if you're doing 4u english and you should try both first then drop a bit later if you cant handle it.

Oh i see, the q wasnt clear enough for me. So equating the tangents at P and Q and solving to get x and y, T[2cpq/p+q , 2c/p+q]

We just have Harder 3U to go, then on to revision ftw :)

^Well i used to do a search on torrentspy a day or two after the airing date

in part a) isnt there two points called 'T' which should be called T1 and T2,which will turn out to be (2cp,0) and (2cq,0) respectively. MidpointPQ:M: [c(p+q)/2 , c(p+q)/2pq]

lol 'Inspector Science', im just going to stick to the formulae unless theres some crazy question where i can use calculus for a better understanding.

so how did u find the z=i solution?, i know it satisfies the equation though..

^ anyone got any tips? please

Another one: A smooth circular disc of radius 0.25 m rotates in a horizontal plane with angular velocity w=10 rad/s about a vertical axis through the centre O. A particle of mass m is attached at P by light inelastic strings to points M and N on the ends of a diameter of the disc, such that...

ah, thx