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Inb4 massive let down and they give the most bland paper ever.

Combinatorics pls Yes pls =)

Prediction: there will be maths.

Yes. Play games, enjoy life, try to fix sleeping habits but end up spending it on BOS instead (not necessarily in order).

Well, it eliminates A and B straight off if you notice the solution to the equation given is -2 \leq x \leq 3. And yeah I do, thank you =)

Kuro is here =). Fastest way I can think of is take cases as to whether x < 2, 2 \leq x \leq 3, x >3. By inspection, solution to the original equation is -2\leq x \leq 3 You can actually eliminate A and B straight off using this, and then you just need to choose between C and D; D can...

Thank you again Trebla and Carrotsticks.

Yes.

http://community.boredofstudies.org/10/maths/325336/2013-3-4u-raw-marks-database.html http://community.boredofstudies.org/461/atar-hsc-marks/324426/updated-raw-marks-database-sortable-excel-file.html

Probably like 50%? Idk, check the raw mark database

My bad, thanks for the correction =). I really should brush up on first year chem...thanks for reminding me about the formula.

Yes, HSCeebs. Generally I set aside a night for doing whatever I want, which these days is mainly watching anime, try doing that.

What you might want to look into is entropy and Gibbs free energy to see how enthalpy factors into the spontaneity of a process.

Yes. Do problems. Terry Lee's Fundamental Mathematics is pretty decent for combinatorics, and it also has worked solutions included in the book. Otherwise, I suggest looking at those past HSC books published by Coroneos and trying the problems in them (they also come with worked solutions).

Use the calculator to find out the value of the fraction and see if they're identical values for as many decimal places as the calculator can give.

a. For each egg, the probability of the offspring not being an albino is \frac{31}{33}. As there are 3 eggs, the probability of none of them being albinos would be (\frac{31}{33})^3, since none of the eggs can have albinos inside. c. Just subtract the probability of having 0 albinos from 1...

Precisely. Repped =). Edit: You must spread some Reputation around before giving it to faisalabdul16 again. D:

To answer the thread question though, I found 2002 reasonably challenging.

He loves what he does, which I really admire (in fact, there are 3 people in their late 60s or 70s in the maths department at my school, one of whom is retiring this year). But yeah, he told me once that he loves teaching and won't stop for a good couple of years at least.

Yeah I know haha. But, but, FMS said MIF was bad...not exactly well-informed =P.