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dropped it last yr lol

its an automatic 0 if u use it. bl :L

thnks for the rep =)

haha thanks for the rep bro :)

haha fub!

wth no

no wrries :)

I believe the question is mainly directed towards the ideas of belonging concerning the persona and not the father. The poem contains much conflicting and juxtaposition of Peter's belonging to both his inherited Polish traditions and those of the Australian environment. Eg. The scene involving...

hey david pham! i knw we havnt talked in ages! lets do so asap after ur exams/assignments! :D

i knowwww havnt talked in ages! but ur never on msn! prolly cos of exams ahha xD ace them first and then we'll talk ;D

Heyy david <3

From\;an\;external\;point\;R\;you\;two\;chords\;of\;contact\; at\; P\; and\; Q\\ Cartesian\; equations\; of\; tangents \;at \;P \;and\; Q:\\ At\;P(x1, y1):\; x\cdot x1 = 2a(y+y1)\\ At\;Q(x2, y2):\; x\cdot x2 = 2a(y+y2)\\ Let, \; R \;be\; (x0,y0) \\ Since\; R\; lies\; on\; both\; tangents: \\...

I\;think\; this\; is\; how\; you\; do\; it:\; \\ V = \pi \int_{-2}^{2} y^2 dx \\ V = \pi \int_{-2}^{2} \frac{1}{(1+x^2)^2} dx \\ V = \pi \cdot \frac{1}{3} \cdot [f(-2) + 4f(-1) + 2f(0) + 4f(1) + f(2)] \\ V = \frac{\pi}{3} \cdot [\frac{1}{25} + 4\cdot \frac{1}{4} + 2\cdot1 + 4\cdot\frac{1}{4} +...

Can u guys help me with this parametric question. Tried a few ways of doing it but cannot get the answer: Q: P is a variable point (x1, y1) on the parabola x^2 = 4ay with focus S. The tangent at P meets the tangent at the vertex of the parabola at Q and it meets the axis of the parabola at R...

that would rule out 90% of all career choices

lol +1

Hey guys doing locus + geom. of parabola and having trouble with this questions. I got an answer for it but not sure if its correct and i didnt use the geom. of parabola way to solve them, so can u guys show me how to do them using the geom. of parabola way: Q: Find the eqn of the parabola...

no. sc doesnt mean jack unless ur dropping out, studying was a waste

top 200 is kinda vague

Need help with a question guys Prove by mathematical induction that for all positive integers n and many n real numbers x<SUB>1</SUB>, x<SUB>2</SUB> … x<SUB>n</SUB> there exist real numbers a<SUB>1</SUB>, a<SUB>2</SUB> … a<SUB>n</SUB> with each l<SUB> </SUB>a<SUB>i </SUB>l < 1 (absolute values...