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  1. H

    multiple choice

    I would think D because if a country is experiencing a boom its likely that its currency is appreciating. But if a boom means an appreciation, then exports are going to become more expensive so there is a 'speed limit' on growth. Hence a gov't/bank would artificially depreciate the currency so...
  2. H

    Mc help!!

    i thought business studies wasnt offered at baulkam hills
  3. H

    Tips for Remebering Syllabus (acronyms)

    to have easy to remember acronyms go to an anagram solver like http://www.ssynth.co.uk/~gay/anagram.html and type in the letters then you can pick whichever is the easiest to remember
  4. H

    What is the easiest mathematical induction inequality prof method?

    assume 4^k-1-7k>0 then you have to prove for n = k+1 that 4^{k+1}-1-7(k+1)>0 so use the assumption \\4^{k}-1-7k>0\\\\ \frac{4^{k+1}}{4}-1-7k>0 \\\\ 4^{k+1}-4-28k>0 then you try and make everything look like what you are trying to prove 4^{k+1}-4-28k>0\\\\ (4^{k+1}-1-7k-7)+4-21k>0\\\\...
  5. H

    cis(x) or cos(x)+isin(x)?

    use e^ix to show off
  6. H

    State Rankers!

    umad
  7. H

    Ext 2-- scaled mark ?

    what raw marks go to 100/100 and 50/50 for maths extension 1 and 2?
  8. H

    2010 Ext1 paper 60/84 -- enough for an E4???

    you better try to learn yourself fast
  9. H

    How many long responses is everyone preparing?

    prepared responses for economics?
  10. H

    wat is the hardest mx2 topic?

    very nice thanks
  11. H

    wat is the hardest mx2 topic?

    i find perm combs the hardest
  12. H

    wat is the hardest mx2 topic?

    least challenging = graphs and integration
  13. H

    wat is the hardest mx2 topic?

    the harder questions are ones which combine topics
  14. H

    wat is the hardest mx2 topic?

    are you in year 11?
  15. H

    2011 trial uploads!!!

    can someone reupload sydney grammar 4u 2006 solns
  16. H

    i dont understand graphs

    \\y=x^{\frac{1}{3}}\\ \\ \frac{dy}{dx}=\frac{1}{2\sqrt[3]{x^2}} \\ \\ x\rightarrow 0^+\\ \\\frac{dy}{dx}\rightarrow\infty \\\\\ x\rightarrow 0^-\\\\ which\ is\ =\ to\ approaching\ from +ve\ side\ because\ of\ square\ term\\\\ \frac{dy}{dx}\rightarrow \infty\\ \\ \i.e.\ gradient\ of\ tangent\...
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