Hey guys, I do the following subjects and have listed the number of people in my cohort:
English (44)
MX1 (8)
MX2 (3)
Physics (10)
Chemistry (10)
What ranks would I need for, say, a 98 ATAR? Thanks.
By the end of the holidays, assuming you continue at this rate, this will collectively sum to a shit load of time. Personally, I find that should be more than enough.
Re: HSC 2013 4U Marathon
If you're trying to conclude that the sum of 1/k^2 from k=0 to infinity is (pi^2)/6, I don't think you can. You would need the upper bound of the inequality to then apply Squeeze law.
Re: HSC 2013 4U Marathon
Let L=sqrt(6+sqrt(6+sqrt(6+...
<=> L^2=6+L
<=> L^2-L-6=0
<=> (L-3)(L+2)=0
=> L=3 since L>0
The continued fractions one should be the golden ratio, [1+sqrt(5)]/2. Sorry I still haven't learnt latex.