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85% in JR and 85% in baulko are very different wat

i mean it's internals not externals so difficulty could be drastically different, however, pretty sick ngl

dayum accel 4u crazy yeah possible why not depends how good you are

cuz it's dirt science

oi wtf

ngl mark depends on your school For 4U Math, if you believe yourself to be a strong math student and are willing to put in the work, you should be able to do it. Keep in mind that 4U is quite a lot harder than 3U. idk about 4u english bro

aye can i have some plz

selective kids are prob pretty motivated and are good students anyway also 5 diff tutoring centres should be able to provide enough resources

work hard play hard

fearmongering imagine

HELL YEAH TAKE PHYSICS

ik someone who did SDEHS at a priv school so yeah nah

nsb inequality booklet bro it's epic spamming more inequalities allows you to familiarise yourself with the process behind solving each one too

dam u got ur whole hsc planned out fully nice

do you even take earth science how did you not know that dinosaurs out of anything aren't mentioned in your syllabus at all only good thing about earth science isn't even in earth science 💀 chem, phys >>>>>

your school is cooked 💀💀

yap yap yap you can't have the good without the bad dinosaur is mentioned: not at all in 2019 hsc not at all in hsc 2020 once in hsc 2021 not at all in hsc 2022 not at all in hsc 2023 in new syllabus HSC papers, the word "dinosaur" has been mentioned once bruh it is also not mentioned in...

maybe it wasn't useful for it you don't always need z=cis(2kπ/n) for roots of unity questions if the question mentioned roots of unity, it contains roots of unity bruv I used roots of unity for Q10 in the compilation however there may exist different approaches that do not use roots of unity

i'm defo getting 100 atar

bro what an nth root of unity is a complex number of the form z^n=1 these can be written in the form z=cis(2kπ/n) for some integer k some neat things about roots of unity sum of roots of unity = 0 {via sum of roots =-b/a} nth roots of unity can be expressed as 1, w, w^2,..., w^(n-1) where w...