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  1. M

    inverse function Q

    yea.. what is it? I thought I could use (A+B)^3 = A^3 + 3A^2B + 3AB^2 + B^3 but doesnt look like I can if u mean something like x= [-b +- sqrt(b^2 - 4ac)] / 2a I must say the cubic one is really ugly
  2. M

    inverse function Q

    grr im alergic to that formula thanks ngai
  3. M

    inverse function Q

    f(x): y = 3x - x^3 inverse f(x): x = 3y - y^3 can we make y the subject in inverse f(x) Thanks. EDIT: I was told this Q by someone, and it turns out this someone lied to me.. u dont need to be able to do this Q :p
  4. M

    The how many digits in 2^1000 question

    no the reason it has 302 digit is because 10^301 has 302 digits.. 10^301.99999999999 has 302 digits.. and 10^302 has 303 digits, like what withoutaface mentioned (although now.. he keeps changing faces.. hmm....)
  5. M

    The how many digits in 2^1000 question

    why exactly r u doing 2U paper? btw how do u guys find 2003 HSC?
  6. M

    differentiation question...

    oh, that explains, haha so wad have u been doing in yr11 though? do many schools postpone calculus until yr 12?
  7. M

    perm question

    and I think this only happens recently (before it always showed Last edited on...)
  8. M

    differentiation question...

    lim (δ-->0) ?? looks interesting, hehe... no I don't think you can have lim delta->0 because delta is not a quantity. need to be delta(x) or delta(something). (d/dx * y) * y = dy/dx * y d/dx * (y^2) = 2y * dy/dx But never use the * because it's not a product as I understand it. It...
  9. M

    differentiation question...

    Before I start, I need to say that 2U students should really ignore this junk and ignore this thread except the first few posts. the last line is wrong. you should have have y' = a*y, that's it and the second last line is not necessary. If you wanna differentiate the second last line for...
  10. M

    mp3 to wma conversion?

    or you can make a virtual burn burn into an image file ^_^ but anyway the program mentioned by equiski is free so u wont need to make virtual cd.
  11. M

    differentiation question...

    Yet another way to look at implicit diff: you just differentiate both sides independently with respect to x. (or to y if that's what you need) dy/dx is indeed a fraction... some ppl might disagree but it can be treated as fraction. Oh also, thats the correct proof. you're not using the...
  12. M

    perm question

    I wonder why the boys must be separated by the girls.. ;) In invisible text: just one of my pointless posts :P
  13. M

    Independent Paper

    2004 Independent AOS 2004 Independent Paper 2 Note: if they're not Independent papers pls tell me.. I'm quite sure they are
  14. M

    Independent Paper

    I have it but be4 I scan I need to know if u stll need it and if nobody else has it already...
  15. M

    Proving inequalities in PM and SHM questions

    it's Rench's example. I just used it to show how we can use discriminant and the logic behind it. but it happens that the discriminant in that example is in fact not negative. when I said: I tried to point out the fact that a positive leading term of a quadratic in x doesn't necessarily...
  16. M

    Proving inequalities in PM and SHM questions

    at first I thought yes. but, what about: writing x^2 - (y^2+y)*x as a quadratic in y? you get -x as the leading term, which can be negative and positive this is confusing :confused:
  17. M

    Proving inequalities in PM and SHM questions

    hmm.. why? I just realised.. for Rench's Q the discriminant is positive... and by inspection, or alternatively by putting x=1 and y=2, the statement x(x-y^2) > xy doesn't hold.
  18. M

    Proving inequalities in PM and SHM questions

    actually i've never used the discriminant technique :D might be useful in 4U... hope so. anyway, taking discriminant for x(x-y2) > xy is a bit of a subtle point.. I'll try to explain it in case anyone didnt know already let us review what we usually do with discriminant. suppose y = ax^2...
  19. M

    Proving inequalities in PM and SHM questions

    >> Are there many other ways in which an inequality could arise? << We can make infinetely many inequalities. >> Do these generally require the use of the discriminant to prove? << Not really. One of the common methods is to complete the square and show LHS - RHS > 0 or something along...
  20. M

    differentiation question...

    some ppl dont wanna memorise that formula
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