HeroicPandas
Heroic!
- Joined
- Mar 8, 2012
- Messages
- 1,547
- Gender
- Male
- HSC
- 2013
WOW!!! THIS EXAM is CRAZY O__O
WOW great job Carrotsticks!
WOW great job Carrotsticks!
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im assuming its 12 i) i let angle APQ = x , angle ATQ = x , APQ = ATQ = x (angles subtended by same arc are equal)apt = 90 -> bpt = 90
aqt = 90 -> cqt = 90
therefore BC subtends equal angles at two distinct points P and Q
No it will not get this hard. This is the upper end of 3u maths I think ie Pretty advanced and much harder than your standard hsc paperSurely HSC is not going to be this hard.. is it ????? can anyone reassure me... because this exam was crazyyy.... chalenging... and harder than any thing i have seen before
i thought my teachers exams were hard and she wrote the 4unit text book..... but carrot sticks just took it to a new level...
I think my method was much easier; although it doesn't often pop up like that in MX1, more in MX2, because it's a bit more abstract.im assuming its 12 i) i let angle APQ = x , angle ATQ = x , APQ = ATQ = x (angles subtended by same arc are equal)
angle AQT = 90 (angle in semi circle)
therefore angle TQC = 90 , (angle sum of st line)
angle QTC = 180 - (90 + x) = 90 - x (angle sum of st line)
therefore angle QCT = 180 - 90 -(90-x) = x (angle sum of /\ )
angle APQ = angle QCT
How did u do q13 the acceleration qI think my method was much easier; although it doesn't often pop up like that in MX1, more in MX2, because it's a bit more abstract.
lol righto!Haven't marked properly yet. Will do so once this test is finished.
Best place to mark is at a cafe, drinking coffee + eating a sandwich.
can you please explain why you don't need to differentiate from here? i'm fairly sure that to prove something is simple harmonic, you need to prove and show it in the from a = -n^2*xadd Bcos^2(nt/2) and subtract it and then it cancels to the form x=(A-B)cos(nt)+B, you didn't have to differentiate. and from there ii) followed, through subbing in values.
A particle can also be said to be in simple harmonic motion if it is in the form x = acos(nt+e) or asin(nt+e). So by manipulating the equation algebraically you can get it into that form and then you can say hence the particle is in simple harmonic motion.can you please explain why you don't need to differentiate from here? i'm fairly sure that to prove something is simple harmonic, you need to prove and show it in the from a = -n^2*x
and when you differentiate that twice, (or when i do it rather), i'm left with:
(-n^2 / 4 )* (A-B + x)
clearly, this isn't the form. someone help please or post up their solution :/