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That's around 2 days/48 hours a subject, pretty good :uhhuh:

It could possibly deal with the parametric equations of the parabola, namely x = 2at and y = at2, if you are looking in the extension 1 maths course.

I don't know, the feeling just hasn't come :o

Sounds good :uhhuh: You'll hope to get some work done in there, as well as have fun :uhhuh: And that's our school times as well, start at 8:45am and end at 3:20pm :) That's always been the problem with my attempts at timetabling ;o

For around 10 minutes anyway, then they forced us to stop. Oh, you wouldn't think it would be comfortable at all :o

I've been waking up at 8:30am lately, with school at 8:45am :o I've watched Hot Fuzz, haha hilariously gruesome for a bit :) Hope you get a lot of work done in those holidays, I know I won't :(

Haha, again with the chocolate :p

I'd prefer a later school start time myself :) Lucky :p Sucks to hear about the rain though :(

Huh? Nah, it's our normal Thursday end of school time, but thank god it was at 2:30pm, at 3:20pm it was raining like there was no tomorrow :uhhuh:

Hehe, nice work Megan :uhhuh: We were lucky we went home at 2:30pm instead of our usual time of 3:20pm every other day.

Who knows though, maybe hanging out with 140-ish science freaks will rub off on me or something ... They'll be cool people though, I think :uhhuh:

The schools just provide the rankings and raw assessment marks to the BoS for the moderating bit. Schools do not play any part in the UAI calculations, I think.

I would think it's possible, but I would check up on that with the relevant authorities.

I'm out the entire holidays, so I'm screwed in terms of studying/plans/etc.

It isn't :)

:ninja: Nice to hear :uhhuh: Touch footy in the rain isn't exactly warm :o

It's 12 units for all Year 11 students. Do they happen to be accelerated students? I was carrying only 11 units in Year 11, but then I had already done 2 units in year 12.

We had fine weather till 1pm. Then the rain kind of went on and off till about now. Yeah, sucks being cold :( Wow, snow as well :uhhuh: I know a way to warm you up though. ;):)

I pretty much agree with this.

2cos-1x = cos-1(2x2-1) cos (2cos-1x) = cos [cos-1(2x2-1)] RHS = cos [cos-1(2x2-1)] = 2x2 - 1 LHS = cos (2cos-1x) Let @ = cos-1x, so LHS = cos 2@ = 2cos2@ - 1 but cos @ = x, so LHS = 2x2 - 1 = RHS