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Re: UNSW Chit Chat Thread 2015. From USYD to UNSW

Re: UNSW Chit Chat Thread 2015. If I do an external transfer without completing one-year full time will bonus points still apply?

Any good spots to do some quiet study?? It seems as though the libraries are always jammed packed throughout semester.

You should draw a diagram and identify which forces are acting upon him/her.

For all subjects in general.

I didn't even know she existed until it was announced cause she was an international student and didn't talk to anyone.

A lot of the times it's 50/50 but it may differ otherwise. GPA wise it would be 4.0/4.0.

Don't see the big deal with space engineering but if you look up the flexible first year guide it states that you will need a minimum distinction average to be eligible for the course. They will use either a combination of your ATAR + GPA/WAM or use purely GPA/WAM (whichever is better) after...

Do you have to have children who attend the school to be part of the P & C? Also are there any other requirements? e.g. working with children check etc?? Thanks.

If you're allowed to bring the diagram then it's almost the equivalent of an open book test imo. Just remember your solubility rules and make sure you change write all the equations down properly and in there correct states.

There is really no direct "verification" on how to balance equations, you just need to practice it a lot more and you will get the hang of it. The program you used probably used an Gauss-Jordan algorithm to balance it, which is generally considered university maths.

Transfers to UNSW commerce generally require a distinction average which is an average mark of 75 across your unit of studies.

Is it supposed to be \frac{x^{2}-5} {\sqrt{x}} or x^{2}-\frac{5}{\sqrt{x}}

Was evacuated sometime before 11am with alarms going off and a few firefighter crews entered. I don't think it was anything too serious though.

Does anyone know what happened inside Madsen Building today?

Q8. Nope, try chain rule Q9. Try y=\sqrt{\sqrt{x}+4}\Rightarrow y=(x^{\frac{1}{2}}+4)^{\frac{1}{2} Q10.Try y=12\sqrt{x+20}\Rightarrow y=12(x+20)^\frac{1}{2} Revise your chain rule and index laws

Find it out for yourself

You will learn the matrix

5+13+21+...+(8n-3)=n(4n+1) n=1 L.H.S.=(8(1-3))=5 R.H.S.=(1)(4(1)+1)=5 Thus, L.H.S.=R.H.S. for n\geq{1} Prove for (n+1), 5+11+19+...+(8n-3)+[8(n+1)-3=(n+1)[4(n+1)+1)] \underbrace{5+11+19+...+(8n-3)}_\text{n(4n+1)}+[8(n+1)-3]=(n+1)[4(n+1)+1)] n(4n+1)+[8(n+1)-3]=4n^2+9k+5 4n^2+9n+5=4n^2+9k+5 Hence...

Chilling under one of the arches in the quadrangle today, some chick sits next to me and starts humming, lets one rip and leaves.