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Not really Just replace all the parentheses ( ) with braces { } And use \\ to change lines instead

Only difference is in the lecturers. The course is still the exact same. Idk anything about the sem 1 lecturers though

Sigh. At UNSW it's only for science single degrees.

Hey sida, just out of curiosity do they allow you to take a TSP under a double degree at USyd?

Bump. What AMusA Sien.

The inspiration of that question was actually just the fact a sin(x) + b cos(x) = b cos(x) + a sin(x)

\text{Prove that, for non-zero constants }a,b\\\ \ \sin \left(x+\tan^{-1}\frac{b}{a}\right)=\cos \left(x-\tan^{-1}\frac{a}{b}\right)

Lol both of those two maths lecturers are legends. One of my mates 1-up's Pahor all the time. And I personally had Brown last semester. And to say the least, well in 2016 he got voted best lecturer in the science faculty by the students. Whilst lecturers do impact on how you learn, you may...

Sure, why not? But the likelihood of it is extremely low.

Re: Discrete Maths Sem 2 2016 Quick question cause I'm out of shape. Would you call f a bijection? S={x in Z, 0 <= x <= 9} f:S->S, f(x) = x^3 mod 10

What course is this He-Mann

I just got in a situation of rook v.s. bishop+knight. I now know why people prefer the latter in such a scenario...

No idea why that question was given without any help whatsoever, but you need to prove that 1^3+2^3+...+n^3 = 1/4 n^2 (n+1)^2

\\\text{1. By supplying a sufficient example, or otherwise, show that a tangent to a cubic polynomial}\\ \textit{can}\text{ intersect the curve again elsewhere.}\\ \text{2. Is this true for polynomials of degree 4 or higher?}\\ \text{3. Prove that the point of intersection between the tangent to...

Idk why, I could easily be wrong. but I thought she DID want to get into law

Don't

Fucking oath. Don't you just love the exactness? Now, Shuuya, let's count from your ATAR to 100 :P

Will like any post on here with a (legit) ATAR on it P.S. congrats all

Excuse me? What is the problem in taking a degree which forces you to do more challenging subjects, the honours as well as being able to specialise in a field of mathematics (e.g. applied)? ____________ @OP: The best bet is to go for the IPT like you researched. First year transfers are...

You already have your marks. At this point if you want an estimate just plug into like five ATAR calculators