It was D. I attached a pdf I made that shows how people got B and why D was right so hopefully it’s clearWas 10B or D in the end? Because if you do a dot product a + b + c => costheta = magnitude a^2 + a.b + a.c / magnitude a root(a^2 + b^2 + c^2)
- and a and b and c were unit vectors so = root3 on the bottom and a perpendicular to b and c so on the top you get 1
damn ppl are actually too cooked at maths, I look at that shi and said I haven't choose C in a whileIt was D. I attached a pdf I made that shows how people got B and why D was right so hopefully it’s clear
real asf. as soon as a multiple choice question has more than a line of information in the question i'm outdamn ppl are actually too cooked at maths, I look at that shi and said I haven't choose C in a while
makes sense read a perpendicular b and a perpendicular c instead of b perpendicular cIt was D. I attached a pdf I made that shows how people got B and why D was right so hopefully it’s clear
i doubt that 3 open circles would be needed as its already shown through the dotted circle that that point is not included (i think). But you definitely would not be marked down for it.For question 11 f, sketching the region on the argand plane, would there be 1 open circle at (0, i) or 3 open circles the other 2 being at the intersections of the sector and the dashed circle? bc technically at those points z does not satisfy |z|<3? I put 3 open circles but I've only seen solutions with 1 so far?
I don't think it matters, dotted line signifies that point isn't part of the diagram anyway so putting a circle is unnecessary doubt you'll lose marksFor question 11 f, sketching the region on the argand plane, would there be 1 open circle at (0, i) or 3 open circles the other 2 being at the intersections of the sector and the dashed circle? bc technically at those points z does not satisfy |z|<3? I put 3 open circles but I've only seen solutions with 1 so far?
id rather not dox myself, top 10whats ur school rank at nsb
yeah, dyk me?do yk me and blobrocks?
Wait which aspect of Q8 is out of syllabus? I thought it was a pretty simple manipulationdo you really take the media seriously when they hone in on just 1 question in their articles on maths exams? like in https://www.smh.com.au/national/nsw...question-bowen-solved-it-20241021-p5kjwt.html
maybe use https://12ft.io/ to circumvent paywall
it takes it way out of context. it also often exaggerates the difficulty of the last question and ignores the other issues like the one currently dominating the debate about the oosiness of question 8
yeah that’s one school of thought.Wait which aspect of Q8 is out of syllabus? I thought it was a pretty simple manipulation
media is for the masses, u rlly reckon general public is gonna be interested in a conversation about "mm yes the manipulation of the complex exponents falls outside the syllabus due to the general invalidation of exponential rules with non-integer values for the complex number system"do you really take the media seriously when they hone in on just 1 question in their articles on maths exams? like in https://www.smh.com.au/national/nsw...question-bowen-solved-it-20241021-p5kjwt.html
maybe use https://12ft.io/ to circumvent paywall
it takes it way out of context. it also often exaggerates the difficulty of the last question and ignores the other issues like the one currently dominating the debate about the oosiness of question 8
I don't know about it being OOS. We know how to manipulate complex numbers written in Euler's form which was sufficient to solve question 8. I mean if it really was OOS, they probably wouldn't make the answer impossible to come up with. So with that in mind I immediately jumped to A because it seemed correct intuitively & looked the most simple. We know that z bar would be x-iy, and if we have e^x-iy, we can just treat that as e^x multiplied by e^-iy which can then be expressed in mod arg form, and e^x is obviously scalar and with a bit of manipulation you'd reach the answer of A. It probably wasn't everyones first thought to eliminate C and D based off it "not looking right" though.yeah that’s one school of thought.
another would be that algebraic manipulations with complex exponents are not in the syllabus
not helpful is the propensity for much syllabus content to be expressed in excessively useless and meaningless platitudes
one may argue that such vagary allows for more creativity in exams, but others may argue that it opens it up for accusations for oosiness