Hi,
I'm having trouble understanding the timetabling in myUNSW.
For instance, if a lecture is as follows,
LEC4877Tue 9:00 am - 10:00 am (1-5,6,7-12)Fri 11:00 am - 12:00 pm (1-5,6,7-12)Wed 5:00 pm - 6:00 pm...
Yeah I read all that...
But see UNSW Handbook Program - Engineering/Commerce - 3715 which is the course that I'm doing...
Note where it says:
Well it happens that the link is dead... So what do I do? :S
Hi,
I'm doing B Comm/Eng. I got an offer etc and have access to myUNSW... I haven't enrolled in any subjects yet... How am I supposed to know which subjects/courses that I'm supposed to enrol in??? :S
Haha Terry Lee... :mad1:
After having done the course, I think it's good to focus on one textbook for each topic.
I don't think Terry Lee is a good textbook for starting off. It's too hard and some stuff are really irrelevant/non HSC style questions.
What topic are you doing now?
The slingshot effect can be analogous to bouncing a ball against a wall that's moving from the ball, or towards the ball.
That's how my Physics teacher explained it anyway. But IIRC the dotpoint says "Identify that the slingshot effect..." meaning that you don't need to go into that much...
There is one little bit in the syllabus that requires you to consider non uniform circular motion when proving the tangential and normal components of circular motion.
Anyway, check out 10.5 of the current 2U/3U syllabus. It states:
Other considerations are symmetry about the axes, behaviour...
:S But that would yield no limit if the degree of the leading term on the numerator is higher than the degree of the leading term on the denominator... (ie. when an oblique asymptote exists).
Yeah I thought of that as well. Esp, in curve sketching which require multiple applications of the product rule (eg. to find y'' when y is a 'complicated' function)
But I figured that it would be too much "mucking around" at 2U/3U level. But in 4U you never know ;)
New question:
(a) Using the result for tan(A+B), prove that
tan(A+B+C)=\frac{tanA+tanB+tanC-tanAtanBtanC}{1-tanAtanB-tanBtanC-tanCtanA}
[2 m]
(b) Given that A, B and C are the angles of a triangle and
\frac{tanA}{5}=\frac{tanB}{6}=\frac{tanC}{7}=k \text{, show that } k=\sqrt{\frac{3}{35}}...
I would still recommend 3U students to go through this because I've seen a few questions asked in assessments and trials of schools.
However, I haven't ever seen them in 4U exams.