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well this is just wrong. I can never write more than 3.5 pages and i write 1000 word essays.

nvm lol u meant something else

thanks heaps :D

Does anyone have a link to them? I know there are questions by topic on BoS resources, but are there the exams online anywhere? Thanks :)

when is the tan function undefined?

It says class of 2012, im guessing it should be 2011

What the question is saying is. The angle from (0,0) to a point is the same as the angle from (1,1) to a point. Now obviously that means that the gradient of the lines needs to be the same, and hence it is the region of the line y=x where x<0 or x>1

back in the good books, had a good win today :)

ok ill latex up solution

jks. Thanks for the insights, I guess I just really have to hone down the purpose of the statement by focusing on questions like that rather than just bombing it with things i have done.

Personal statement attach a statement about yourself (no longer than one a4 page). as a guide, you might focus on the following: – academic achievements, eg prizes, competitions, favourite subjects, clubs – positions of leadership, eg prefect, captain, youth team leader, club president –...

thanks :)

Ok this is from Sydney Grammar 2009. Now my solution was different to in the solutions. I differentiated once and stated that for a double root, f(a)=f'(a)=0 when solving for f'(x)=0 I obtained 2 results, x=+- root(p/3) now to justify this I just said that one of them will be the double...

guys, how the heck do I start a personal statement? I have written all my paragraphs but dunno how to start and finish it to make it inspirational and catchy. (this is for USyd scholarship applications btw)

be fearless and don't check answers :P

hows ur personal statement going?

shit you're ugly

that is very surprising

That is correct, except u need to put in the asymptote at x=1 as well :)

Re: MX2 Integration Marathon <a href="http://www.codecogs.com/eqnedit.php?latex=a)~within~the~domain~0\leq x\leq \frac{\pi }{2},~~ 0\leq sinx\leq 1\\ Taking~sinx\leq 1,~sin^{n@plus;1}x\leq sin^{n}x\\ \therefore \int_{0}^{\frac{\pi }{2}}sin^{n@plus;1}x\leq \int_{0}^{\frac{\pi }{2}}sin^{n}x\\...