withoutaface
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~50% or possibly less I should think for CSSA.
Everyone will be in the same boat, so I wouldn't be too concerned, just consider those marks a write off.SpoRTsGaL said:we didn't get ANY amendments at all!!
and we should've gotten at least half of the mechanics stuff taken out...
can it be + root c? i think its only - root c because if its positive then there is no error. right?Enigmatic Eve said:Yeh.. I managed to figure that question out... did u get the values of a to be +-sqrt of c?
but the indcuction question and circle geometry question for Q8 in that trial is even easier. that is by far the shortest question the whole exam.Rorix said:hrmhrm that volumes q is pretty easy
hmm, well i think if you can find the angle that the chord subtends at the centre of the circle, then you can find the area of each segment. -> A = 1/2 pi r^2 (@ - sin@)coca cola said:hey how do you guys do the last part of Q3 complex numbers?
i couldn't figure out a gemetric way of finding the area so i integrated one part of it and times it by 4. is there any geometrical way that can be used?
Woohooo thats what I got!coca cola said:umm i guess, yea i think your right.
i think i put down both + or - root c in the exam, but when i came back i thought it couldn't be zero error, but now i guess it could be that the error is infact zero if first and second estimation is the same.
i guess i got confused by the word "error".
edit: ahh crap, damn this, just did the Q again, seems i messed up the absolute value in the exam.
the answer should be - root c and (root c)/3.
oh well, another mark gone to mistake.
For the moment hold back on posting it. Thank you.tywebb said:... speak to me lazarus. speak to me. your silence is killing me. killing me ...
You get two equilateral triangles and @ = pi/3. Yeah an almost identical problem was posted in 3unit maths forum....before the exam i would think....hmmmmJase said:hmm, well i think if you can find the angle that the chord subtends at the centre of the circle, then you can find the area of each segment. -> A = 1/2 pi r^2 (@ - sin@)
add the two segments and you get the enclosed area.
Yes, we should have. Unfortunatly we had not decided what our policy should be before the first batch of exams were held. In the future we will be clearer on our intent.tywebb said:i think boredofstudies could make their requirements a bit clearer in future so that such difficulties do not arise again.