Hehehe22
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- Joined
- Sep 17, 2024
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- HSC
- 2025
Are you going to the actuarial lecture? I'm going to try make the 1:45 session
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Are you going to the actuarial lecture? I'm going to try make the 1:45 session
This! The reason why Gateway has changed my life is because they provide finantial support. There is no uni near me within 90km, and the lack of teachers at my school has meant that I have had basically self-study most of the year.The offer is only given based off if ur year 11 marks were good enough for the course (you will be given the prep school if u dont qualify for any course). my mate got rejected from law (she got Cs and Bs at a Non gateway school) but instead got into criminology. This is more targeted towards students who have fewer opportunities, lack of funding and support. The fact u compared the average atar of 70 to a mystery mark gives it away that u clearly don't understand class/ financial differences and the whole basis of gateway being equity. Your complaint feels like a projection that u fear not getting into ur course due to a "retard" taking ur place. It's honestly a shame people believe UNSW is lowering their standards when they're actually helping disadvantaged people.
Same omg 1:45 we should say hiiiAre you going to the actuarial lecture? I'm going to try make the 1:45 session
yep it was coolanyone going to unsw tmr?
YESS I WANNA GO SO BAD IMA WORK MY ASS OFF TO GET INTO UNSWanyone going to unsw tmr?
67 or 41it's 6 7 weekend
just gotta expand ykguys how to do binomial proofs its so weird i dont get it.
nah like prove 2n c n = so and sojust gotta expand yk
the 'given (1+x)^2n = (1+x)^n (1+x)^n'?nah like prove 2n c n = so and so
(1+X)^(2n+1) = (1+X)(1+X)^2nView attachment 48921
like this maybe?
oh ye u right ty ty(1+X)^(2n+1) = (1+X)(1+X)^2n
expanding LHS
(2n+1)C0 × X^0 + (2n+1)C1 × X^1 + ... + (2n+1)Cn × X^n + ... + (2n+1)C(2n+1) × X^2n+1
symmetry of Pascal's triangle means nC0 = nCn
and so on, (2n+1)C0 = (2n+1)C(2n+1)
so since 2n+1 is odd, (sub n = any number if u want proof)
letting X = 1,
the expansion is 2((2n+1)C0 + ... + (2n+1)Cn)
rhs = (1+1)(1+1)^2n
so 2n+1C0 +...+ 2n+1Cn = 4^n
sorry I'm pressed on time but the main part was symmetry and X=1
I didd but I cant find anyMaybe try studocu.
