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Well, confirming 1/w is easy. P(x)=(z^4-2)(z^4-1/2) =(z^2-sqrt(2))(z^2+sqrt(2))(z^2-1/sqrt(2))(z^2+1/sqrt(2)) From here roots are: z=+-2^(1/4),+-2^(-1/4),+-i.2^(1/4),+-i.2^(-1/4).

Re: Lost - Discuss Future Episodes Here! I hope they answer some of the q's regarding Lost, can't believe there's only an episode left :( I might cry after the last episode lol. But srsly, can't believe it's ending.

Don't you know of "The Hand of God" incident? That still stood, so France's qualification assist/goal should stand.

lol, u can't say for all certainty that Ireland would have won. Anyway, France > Ireland.

Oh ok, i'm usually at red centre and mid to lower campus, rarely go to the upper campus area.

Ok nice, maybe i'll c u on friday.

Yeah, but they kinda struggled in qualifying for 06 and were about to be knocked out in group stages in 06. So, i wouldn't count them out, however, they don't have a real talismanic figure like they did in 06 ie. Zidane. So, it'd be tough for them this yr. Anyways, i'm going for France and...

a,b>=1?

Yeah, i agree. @nikkkifc, Axioms are usually sketchy and u'd have to do a lot of further/advanced maths subjects to really be able to comment on lines etc.

Where at? I think i saw u outside Electrical eng biulding once.

Yeah, certainly. It's too far to walk from class to class, they should have a micro-transport system lol.

Taught you well, Thanh Tran has.

Oh cool, I'll listen to it now. Just finished a powerpoint for a presentation i have to do tomorrow but need to find a USB (just saved it on my phone). Same here, i can't wait for end of sem break, too much uni work atm. lol, at ur lectures being 3-4hrs long lol, i'm lucky i can skip mine but...

Yeah, uni's a lot of work. Beginning was an epic bludge, now all the work i haven't completed is catching upto me. I usually come to uni late (~12 or later) because i skip lectures. When's ur break on friday? Early? Tried the rectangles thing for UNSW but my cpu lagged (has only 256MB RAM and...

P(z)=(z^4-5/4)^2-(3/4)^2 =(z^4-2)(z^4-1/2) For roots to be in GS: Let roots be; A/r,A,Ar. And you'll get A=cbrt(-d/a) [Using sum of roots] If this is not enough; r+r^-1=b^3/(a^2.d)-1 [Using prod and sum of roots] And; A=sqrt((adc/(b^3-a^2.d))) And; A=-b/c [Using sum of roots twice and...

Try a double degree. The Sci part will let you do maths,cpu,phys,a language etc. Hence, it's more flexible and the actuarial part will allow you to do some applied maths/modelling etc. Maybe, this is bad advice but it was my rationale behind choosing com/adv.maths.

Thanks lol. At least someone agrees with me. In regards to ur proof q; I(cisAcisB)=I[(cosA+isinA)(cosB+isinB)] sin(A+B)=cosAsinB+sinAcosB

Yeah, i'll say "hi", if i ever see u at uni. But the chances of that are really slim lol.

I see that you've changed ur dp on BoS to Eminem...nice. How's uni? I never c u?

Re: The Official Football Thread I'm pretty sure RMad will pay 6mil Euros for him as his been the best striker in La Liga this season.