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  1. gurmies

    Of course I do, I'm just not sure I understand the context.

    Of course I do, I'm just not sure I understand the context.
  2. gurmies

    Whatever do you mean by that?

    Whatever do you mean by that?
  3. gurmies

    Haha, that was such a fantastic ep!

    Haha, that was such a fantastic ep!
  4. gurmies

    O-Week Meat

    Caveat: this dog bites.
  5. gurmies

    HSC 2012 MX2 Marathon (archive)

    Re: 2012 HSC MX2 Marathon |z-2|^{2}=3 \\\\ (z-2)\overline{(z-2)}=3 \\\\ (z-2)(\overline{z}-2)=3 \\\\ z\overline{z}-2z-2\overline{z}+4=3 \\\\ z\overline{z}-2z-2\overline{z}+1=0 \\\\ 2z\overline{z}-4z-4\overline{z}+2=0 \\\\ 3z\overline{z}-3z-3\overline{z}+3=z\overline{z}+z+\overline{z}+1 \\\\...
  6. gurmies

    HSC 2012 MX2 Marathon (archive)

    Re: 2012 HSC MX2 Marathon I suspect that it's sufficient to solve Z=Z^3 and discard -1 as a solution. My reasoning is that there clearly can't be an imaginary part present in Z. With this in mind, we can proceed noting that |Z| = Z, Z > 0 and |Z| = -Z, Z < 0. My method yields Z = 0 or/ 1...
  7. gurmies

    HSC 2012 MX2 Marathon (archive)

    Re: 2012 HSC MX2 Marathon Possibly a simpler way to do this would be to use the sum of roots to find the final root, and the product of roots to find d.
  8. gurmies

    HSC 2012 MX2 Marathon (archive)

    Re: 2012 HSC MX2 Marathon Prove that: 3|z-1|^2 = |z+1|^2 if and only if |z-2|^2 = 3
  9. gurmies

    Pleaseee Helppp!!!!

    That's a very inefficient way of doing the first part. The two quarter-circles cancel out and you're left with finding the area of a trapezium. No integration necessary.
  10. gurmies

    Please Factorise

    Typically you do, but the above is clearly cyclic.
  11. gurmies

    HSC 2012 MX1 Marathon #1 (archive)

    Re: 2012 HSC MX1 Marathon How do you plan on integrating 1/x over an interval that contains 0?
  12. gurmies

    HSC 2012 MX1 Marathon #1 (archive)

    Re: 2012 HSC MX1 Marathon First proof, fourth line?
  13. gurmies

    Stock recommendations

    It's really a tough one - astute investors have been holding onto it for years, waiting for a gem like last week. Given that the TOL can be scrapped at any moment, I'd say it's more of a punt than I'd normally be comfortable with. Having said that, fortune favours the brave?
  14. gurmies

    Stock recommendations

    JB HiFi is an awful investment at this time. I would punt on something like Lynas (which just got a temporary operating license for processing in Malaysia).
  15. gurmies

    CityRail "quiet carriages"

    Seems very...enforceable.
  16. gurmies

    Exercise is amazing

    Screw you, 35kg is crazy heavy for me.
  17. gurmies

    UNSW Food Guide

    Re: UNSW Food - Expensive or Cheap? I think it's pretty cheap. You can get a decent feed for under $10.
  18. gurmies

    Olives - Love or Hate them?

    Awful.
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